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\title{Energy levels and radiative rates for transitions in Co {\sc xi}$^{\star}$}

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\begin{center}
{\Huge\bf\underline {Tables for Electronic Publication only}}
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\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline
    1 &  3s$^2$3p$^5$		       & $^2$P$^o_{3/2} $   & 3p+3(3)3  				      &   0.00000  &   0.00000  &    0.00000  &   .........   \\
    2 &  3s$^2$3p$^5$		       & $^2$P$^o_{1/2} $   & 3p-1(1)1  				      &   0.17980  &   0.17551  &    0.17496  &   7.79$-$03   \\
    3 &  3s3p$^6$		       & $^2$S$  _{1/2} $   & 3s+1(1)1  				      &   2.85091  &   2.84593  &    2.85414  &   2.04$-$10   \\
    4 &  3s$^2$3p$^4$($^3$P)3d         & $^4$D$  _{5/2} $   & 3p+2(4)4 3d-1(3)5 			      &   3.84851  &   3.84049  &    3.84188  &   1.31$-$07   \\
    5 &  3s$^2$3p$^4$($^3$P)3d         & $^4$D$  _{7/2} $   & 3p+2(4)4 3d+1(5)7 			      &   3.85123  &   3.84188  &    3.84336  &   1.32$-$02   \\
    6 &  3s$^2$3p$^4$($^3$P)3d         & $^4$D$  _{3/2} $   & 3p+2(4)4 3d-1(3)3 			      &   3.86139  &   3.85414  &    3.85554  &   1.19$-$07   \\
    7 &  3s$^2$3p$^4$($^3$P)3d         & $^4$D$  _{1/2} $   & 3p-1(1)1 3p+3(3)2 3d-1(3)1		      &   3.87967  &   3.87218  &    3.87373  &   7.55$-$08   \\
    8 &  3s$^2$3p$^4$($^3$P)3d         & $^4$F$  _{9/2} $   & 3p+2(4)4 3d+1(5)9 			      &   4.15479  &   4.14588  &    4.14479  &   5.26$-$02   \\
    9 &  3s$^2$3p$^4$($^1$D)3d         & $^2$P$  _{1/2} $   & 3p+2(4)4 3d+1(5)1 			      &   4.17606  &   4.16855  &    4.16876  &   3.28$-$09   \\
   10 &  3s$^2$3p$^4$($^3$P)3d         & $^4$F$  _{7/2} $   & 3p+2(4)4 3d-1(3)7 			      &   4.21117  &   4.20240  &    4.20105  &   3.58$-$02   \\
   11 &  3s$^2$3p$^4$($^3$P)3d         & $^4$F$  _{5/2} $   & 3p-1(1)1 3p+3(3)2 3d-1(3)5		      &   4.25552  &   4.24622  &    4.24506  &   1.51$-$08   \\
   12 &  3s$^2$3p$^4$($^1$D)3d         & $^2$P$  _{3/2} $   & 3p+2(0)0 3d-1(3)3 			      &   4.26478  &   4.25616  &    4.25552  &   2.22$-$09   \\
   13 &  3s$^2$3p$^4$($^3$P)3d         & $^4$F$  _{3/2} $   & 3p-1(1)1 3p+3(3)2 3d-1(3)3		      &   4.26964  &   4.26116  &    4.26018  &   7.10$-$09   \\
   14 &  3s$^2$3p$^4$($^1$D)3d         & $^2$D$  _{3/2} $   & 3p+2(4)4 3d+1(5)3 			      &   4.32294  &   4.31494  &    4.31263  &   2.03$-$09   \\
   15 &  3s$^2$3p$^4$($^3$P)3d         & $^4$P$  _{1/2} $   & 3p+2(4)4 3d-1(3)1 			      &   4.32297  &   4.31630  &    4.31493  &   2.06$-$09   \\
   16 &  3s$^2$3p$^4$($^3$P)3d         & $^4$P$  _{3/2} $   & 3p-1(1)1 3p+3(3)4 3d+1(5)3		      &   4.38476  &   4.37501  &    4.37375  &   8.38$-$08   \\
   17 &  3s$^2$3p$^4$($^3$P)3d         & $^2$F$  _{7/2} $   & 3p+2(4)4 3d+1(5)7 			      &   4.40012  &   4.39185  &    4.38870  &   8.74$-$03   \\
   18 &  3s$^2$3p$^4$($^3$P)3d         & $^4$P$  _{5/2} $   & 3p-1(1)1 3p+3(3)4 3d+1(5)5		      &   4.40325  &   4.39332  &    4.39112  &   6.03$-$09   \\
   19 &  3s$^2$3p$^4$($^1$D)3d         & $^2$D$  _{5/2} $   & 3p-1(1)1 3p+3(3)2 3d+1(5)5		      &   4.43352  &   4.42222  &    4.42012  &   9.90$-$09   \\
   20 &  3s$^2$3p$^4$($^1$D)3d         & $^2$G$  _{9/2} $   & 3p-1(1)1 3p+3(3)4 3d+1(5)9		      &   4.51437  &   4.50193  &    4.49828  &   7.67$-$03   \\
   21 &  3s$^2$3p$^4$($^1$D)3d         & $^2$G$  _{7/2} $   & 3p-1(1)1 3p+3(3)4 3d-1(3)7		      &   4.51497  &   4.50445  &    4.50097  &   8.10$-$03   \\
   22 &  3s$^2$3p$^4$($^3$P)3d         & $^2$F$  _{5/2} $   & 3p-1(1)1 3p+3(3)2 3d+1(5)5		      &   4.54829  &   4.53745  &    4.53437  &   2.79$-$08   \\
   23 &  3s$^2$3p$^4$($^1$D)3d         & $^2$F$  _{5/2} $   & 3p-1(1)1 3p+3(3)4 3d-1(3)5		      &   4.82469  &   4.81615  &    4.81085  &   4.21$-$09   \\
   24 &  3s$^2$3p$^4$($^1$D)3d         & $^2$F$  _{7/2} $   & 3p-1(1)1 3p+3(3)4 3d+1(5)7		      &   4.87232  &   4.86106  &    4.85571  &   2.86$-$03   \\
   25 &  3s$^2$3p$^4$($^1$S)3d         & $^2$D$  _{3/2} $   & 3p+2(0)0 3d-1(3)3 			      &   5.10849  &   5.09978  &    5.09465  &   7.02$-$10   \\
   26 &  3s$^2$3p$^4$($^1$S)3d         & $^2$D$  _{5/2} $   & 3d+1(5)5  				      &   5.16236  &   5.15048  &    5.14533  &   3.47$-$09   \\
   27 &  3s$^2$3p$^4$($^1$D)3d         & $^2$S$  _{1/2} $   & 3p-1(1)1 3p+3(3)4 3d-1(3)1		      &   5.42706  &   5.41875  &    5.40132  &   5.16$-$12   \\
   28 &  3s$^2$3p$^4$($^3$P)3d         & $^2$P$  _{3/2} $   & 3p+2(4)4 3d+1(5)3 			      &   5.66770  &   5.65882  &    5.64209  &   5.44$-$12   \\
   29 &  3s$^2$3p$^4$($^3$P)3d         & $^2$P$  _{1/2} $   & 3p-1(1)1 3p+3(3)4 3d+1(5)1		      &   5.73350  &   5.72285  &    5.70565  &   5.59$-$12   \\
   30 &  3s$^2$3p$^4$($^3$P)3d         & $^2$D$  _{5/2} $   & 3p+2(4)4 3d+1(5)5 			      &   5.74805  &   5.73908  &    5.72053  &   4.61$-$12   \\
   31 &  3s$^2$3p$^4$($^3$P)3d         & $^2$D$  _{3/2} $   & 3p-1(1)1 3p+3(3)2 3d+1(5)3		      &   5.90116  &   5.88839  &    5.86979  &   4.69$-$12   \\
   32 &  3s3p$^5$($^3$P)3d	       & $^4$P$^o_{1/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)1		      &   6.58236  &   6.57330  &    6.58089  &   2.82$-$10   \\
   33 &  3s3p$^5$($^3$P)3d	       & $^4$P$^o_{3/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)3		      &   6.61256  &   6.60161  &    6.60926  &   2.79$-$10   \\
   34 &  3s3p$^5$($^3$P)3d	       & $^4$P$^o_{5/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)5		      &   6.66636  &   6.65319  &    6.66094  &   2.76$-$10   \\
   35 &  3s3p$^5$($^3$P)3d	       & $^4$F$^o_{9/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)9		      &   6.91428  &   6.90164  &    6.90491  &   1.57$-$10   \\
   36 &  3s3p$^5$($^3$P)3d	       & $^4$F$^o_{7/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)7		      &   6.94368  &   6.93166  &    6.93467  &   1.55$-$10   \\
   37 &  3s3p$^5$($^3$P)3d	       & $^4$F$^o_{5/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)5		      &   6.97683  &   6.96503  &    6.96806  &   1.52$-$10   \\
   38 &  3s3p$^5$($^3$P)3d	       & $^4$F$^o_{3/2} $   & 3s+1(1)1 3p-1(1)0 3d-1(3)3		      &   7.00833  &   6.99638  &    6.99961  &   1.50$-$10   \\
   39 &  3s3p$^5$($^3$P)3d	       & $^4$D$^o_{7/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)7		      &   7.23755  &   7.22463  &    7.22478  &   1.61$-$10   \\
   40 &  3s3p$^5$($^3$P)3d	       & $^4$D$^o_{1/2} $   & 3s+1(1)1 3p-1(1)2 3d-1(3)1		      &   7.24865  &   7.23790  &    7.23820  &   1.59$-$10   \\
\hline
\end{tabular}
\end{table*}

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\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline  
   41 &  3s3p$^5$($^3$P)3d	       & $^4$D$^o_{5/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)5		      &   7.25636  &   7.24399  &    7.24443  &  1.60$-$10    \\
   42 &  3s3p$^5$($^3$P)3d	       & $^4$D$^o_{3/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)3		      &   7.25727  &   7.24562  &    7.24612  &  1.59$-$10    \\
   43 &  3s3p$^5$($^3$P)3d	       & $^2$F$^o_{7/2} $   & 3s+1(1)1 3p+3(3)4 3d-1(3)7		      &   7.34497  &   7.33294  &    7.32938  &  3.37$-$10    \\
   44 &  3s3p$^5$($^3$P)3d	       & $^2$D$^o_{5/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)5		      &   7.38472  &   7.37270  &    7.37013  &  3.04$-$10    \\
   45 &  3s3p$^5$($^3$P)3d	       & $^2$D$^o_{3/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)3		      &   7.43118  &   7.41896  &    7.41665  &  1.95$-$10    \\
   46 &  3s3p$^5$($^3$P)3d	       & $^2$F$^o_{5/2} $   & 3s+1(1)1 3p-1(1)0 3d+1(5)5		      &   7.47997  &   7.46552  &    7.46243  &  2.49$-$10    \\
   47 &  3s3p$^5$($^1$P)3d	       & $^2$P$^o_{1/2} $   & 3s+1(1)1 3p+3(3)2 3d-1(3)1		      &   7.55990  &   7.54896  &    7.54393  &  7.73$-$11    \\
   48 &  3s3p$^5$($^1$P)3d	       & $^2$P$^o_{3/2} $   & 3s+1(1)1 3p-1(1)2 3d+1(5)3		      &   7.65201  &   7.63734  &    7.63321  &  8.94$-$11    \\
   49 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{1/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(4)1		      &   7.75552  &   7.74177  &    7.74564  &  5.22$-$09    \\
   50 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(4)3		      &   7.75757  &   7.74338  &    7.74721  &  6.22$-$09    \\
   51 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(4)5		      &   7.76158  &   7.74661  &    7.75041  &  8.18$-$09    \\
   52 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)2 3d+1(5)7	      &   7.76806  &   7.75197  &    7.75578  &  1.21$-$08    \\
   53 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{9/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)9	      &   7.77729  &   7.75973  &    7.76365  &  2.15$-$08    \\
   54 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$F$^o_{11/2}$   & 3p-1(1)1 3p+2(4)3 3d+2(8)11		      &   7.78884  &   7.76945  &    7.77359  &  1.29$-$07    \\
   55 &  3s3p$^5$($^1$P)3d	       & $^2$F$^o_{5/2} $   & 3s+1(1)1 3p+3(3)2 3d-1(3)5		      &   7.85604  &   7.84318  &    7.83668  &  7.45$-$11    \\
   56 &  3s3p$^5$($^1$P)3d	       & $^2$F$^o_{7/2} $   & 3s+1(1)1 3p-1(1)2 3d+1(5)7		      &   7.90185  &   7.88652  &    7.88000  &  7.22$-$11    \\
   57 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(0)3		      &   7.99678  &   7.98187  &    7.98764  &  7.27$-$09    \\
   58 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$P$^o_{5/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)2 3d+1(5)5	      &   8.00153  &   7.98607  &    7.99173  &  5.65$-$09    \\
   59 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^6$P$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(4)7		      &   8.00624  &   7.98913  &    7.99476  &  4.15$-$09    \\
   60 &  3s3p$^5$($^1$P)3d	       & $^2$D$^o_{3/2} $   & 3s+1(1)1 3p+3(3)2 3d-1(3)3		      &   8.14334  &   8.13093  &    8.12139  &  6.86$-$11    \\
   61 &  3s3p$^5$($^1$P)3d	       & $^2$D$^o_{5/2} $   & 3s+1(1)1 3p+3(3)2 3d+1(5)5		      &   8.16434  &   8.14994  &    8.14067  &  6.88$-$11    \\
   62 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{1/2} $   & 3p+1(3)3 3d-1(3)4 3d+1(5)1		      &   8.21224  &   8.19795  &    8.19793  &  3.56$-$09    \\
   63 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$D$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(4)7		      &   8.22923  &   8.21233  &    8.21107  &  2.76$-$10    \\ $\star$
   64 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$D$^o_{3/2} $   & 3p+1(3)3 3d-2(4)3 			      &   8.23429  &   8.22013  &    8.21762  &  2.68$-$10    \\ $\star$
   65 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$D$^o_{5/2} $   & 3p+1(3)3 3d-2(4)5 			      &   8.23460  &   8.21891  &    8.21710  &  2.61$-$10    \\
   66 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)3	      &   8.25274  &   8.23740  &    8.23688  &  2.55$-$09    \\
   67 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$D$^o_{1/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(4)1		      &   8.26010  &   8.24411  &    8.24314  &  2.18$-$10    \\
   68 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$G$^o_{5/2} $   & 3p+1(3)3 3d-1(3)6 3d+1(5)5		      &   8.27385  &   8.25904  &    8.25515  &  1.85$-$09    \\
   69 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$F$^o_{3/2} $   & 3p+1(3)3 3d-1(3)4 3d+1(5)3		      &   8.28462  &   8.26961  &    8.26647  &  6.16$-$10    \\ $\star$
   70 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$G$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)7		      &   8.29171  &   8.27611  &    8.27164  &  2.44$-$09    \\ $\star$
   71 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)5	      &   8.29244  &   8.27526  &    8.27495  &  2.91$-$09    \\
   72 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$G$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)9	      &   8.31875  &   8.30114  &    8.29741  &  3.90$-$09    \\
   73 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)5	      &   8.33207  &   8.31603  &    8.31228  &  2.03$-$09    \\
   74 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$G$^o_{11/2}$   & 3p-1(1)1 3p+2(4)5 3d+2(8)11		      &   8.34495  &   8.32532  &    8.32220  &  4.75$-$09    \\
   75 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(8)7		      &   8.36686  &   8.34916  &    8.34532  &  2.09$-$09    \\
   76 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{9/2} $   & 3p+3(3)3 3d+2(8)9 			      &   8.40145  &   8.38145  &    8.37762  &  1.73$-$09    \\
   77 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$H$^o_{7/2} $   & 3p+1(3)3 3d-2(4)7 			      &   8.51180  &   8.49815  &    8.48739  &  3.70$-$10    \\
   78 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$H$^o_{9/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)6 3d+1(5)9	      &   8.53360  &   8.51832  &    8.50740  &  8.55$-$09    \\
   79 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$H$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)6 3d+1(5)7	      &   8.54973  &   8.53364  &    8.52482  &  1.89$-$10    \\
\hline
\end{tabular}
\end{table*}

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\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline  
   80 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$H$^o_{11/2}$   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)11	      &   8.55456  &   8.53682  &    8.52623  &  9.24$-$08    \\ $\star$      
   81 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{3/2} $   & 3p+1(3)3 3d-2(4)3 			      &   8.58669  &   8.57246  &    8.56098  &  2.94$-$11    \\ 
   82 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)5		      &   8.58811  &   8.57179  &    8.56318  &  9.27$-$11    \\ $\star$
   83 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$H$^o_{13/2}$   & 3p-1(1)1 3p+2(4)5 3d+2(8)13		      &   8.59244  &   8.57108  &    8.56096  &  2.30$-$02    \\
   84 &  3s3p$^5$($^3$P)3d	       & $^2$P$^o_{1/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)1		      &   8.60272  &   8.58943  &    8.57082  &  5.88$-$12    \\ $\star$
   85 &  3s3p$^5$($^3$P)3d	       & $^2$P$^o_{3/2} $   & 3s+1(1)1 3p+3(3)4 3d+1(5)3		      &   8.61437  &   8.60036  &    8.58296  &  6.43$-$12    \\ $\star$
   86 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$H$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)9		      &   8.61741  &   8.60098  &    8.59112  &  1.25$-$09    \\
   87 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$H$^o_{11/2}$   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)11	      &   8.64696  &   8.62830  &    8.61819  &  2.62$-$09    \\
   88 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(8)5		      &   8.67853  &   8.66073  &    8.65086  &  4.86$-$11    \\
   89 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$G$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d-2(4)5		      &   8.71880  &   8.70321  &    8.69262  &  2.26$-$10    \\
   90 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$G$^o_{7/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)7	      &   8.72996  &   8.71392  &    8.70265  &  1.98$-$10    \\
   91 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$G$^o_{9/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(8)9		      &   8.77138  &   8.75284  &    8.74177  &  2.04$-$10    \\
   92 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)7		      &   8.80746  &   8.79106  &    8.78041  &  1.86$-$10    \\
   93 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)9		      &   8.82252  &   8.80391  &    8.79343  &  1.86$-$10    \\
   94 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$G$^o_{11/2}$   & 3p+3(3)3 3d+2(8)11			      &   8.84122  &   8.81903  &    8.80825  &  5.23$-$10    \\
   95 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)5		      &   8.87812  &   8.86277  &    8.84871  &  1.85$-$11    \\
   96 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)7	      &   8.88466  &   8.86814  &    8.85443  &  1.90$-$11    \\
   97 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)3	      &   8.88752  &   8.87239  &    8.85849  &  1.82$-$11    \\
   98 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(8)9		      &   8.90935  &   8.89072  &    8.87757  &  1.98$-$11    \\
   99 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$P$^o_{3/2} $   & 3p+1(3)3 3d-1(3)6 3d+1(5)3		      &   8.95730  &   8.94323  &    8.92949  &  2.53$-$11    \\
  100 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$S$^o_{1/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)1		      &   8.97482  &   8.96002  &    8.94747  &  9.33$-$11    \\
  101 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$I$^o_{11/2}$   & 3p+1(3)3 3d-1(3)6 3d+1(5)11		      &   9.02115  &   9.00393  &    8.99112  &  2.64$-$09    \\
  102 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{3/2} $   & 3p+1(3)3 3d-2(4)3 			      &   9.02190  &   9.00849  &    8.99352  &  5.73$-$11    \\
  103 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{1/2} $   & 3p+1(3)3 3d-2(4)1 			      &   9.02911  &   9.01636  &    8.99855  &  2.48$-$11    \\ $\star$
  104 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{5/2} $   & 3p+1(3)3 3d-1(3)0 3d+1(5)5		      &   9.04172  &   9.02654  &    9.01208  &  7.76$-$11    \\ $\star$
  105 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$I$^o_{13/2}$   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)13	      &   9.04234  &   9.02209  &    9.00968  &  2.51$-$02    \\
  106 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$S$^o_{3/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)3	      &   9.07752  &   9.06197  &    9.04871  &  9.24$-$11    \\
  107 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$S$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(0)3		      &   9.08138  &   9.06578  &    9.05565  &  3.91$-$11    \\
  108 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)5	      &   9.08962  &   9.07372  &    9.05838  &  4.26$-$11    \\
  109 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{7/2} $   & 3p+1(3)3 3d-1(3)2 3d+1(5)7		      &   9.09399  &   9.07788  &    9.06215  &  6.27$-$11    \\
  110 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(4)5		      &   9.09935  &   9.08371  &    9.06821  &  8.30$-$11    \\
  111 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$P$^o_{1/2} $   & 3p+3(3)3 3d+2(4)1 			      &   9.10554  &   9.08742  &    9.07407  &  2.80$-$11    \\
  112 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$F$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)3	      &   9.11040  &   9.09572  &    9.08092  &  7.17$-$11    \\
  113 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)7	      &   9.14111  &   9.12417  &    9.10816  &  9.41$-$11    \\
  114 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)2 3d+1(5)5	      &   9.14195  &   9.12553  &    9.10921  &  3.36$-$11    \\
  115 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$F$^o_{9/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)9	      &   9.16174  &   9.14324  &    9.12725  &  1.41$-$10    \\
  116 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$F$^o_{7/2} $   & 3p+3(3)3 3d-1(3)6 3d+1(5)7		      &   9.16570  &   9.14828  &    9.13199  &  2.40$-$10    \\
  117 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{7/2} $   & 3p+3(3)3 3d+2(4)7 			      &   9.20822  &   9.18866  &    9.17210  &  2.89$-$11    \\
  118 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{1/2} $   & 3p+1(3)3 3d-1(3)6 3d+1(5)1		      &   9.23826  &   9.22492  &    9.20845  &  4.64$-$11    \\ $\star$
  119 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)3		      &   9.25345  &   9.23920  &    9.22290  &  4.68$-$11    \\ $\star$
  120 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{9/2} $   & 3p+3(3)3 3d+2(8)9 			      &   9.25437  &   9.23367  &    9.21717  &  3.82$-$10    \\
\hline
\end{tabular}
\end{table*}

\newpage
\clearpage 
\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline   
  121 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{5/2} $   & 3p+1(3)3 3d-1(3)2 3d+1(5)5		      &   9.27334  &   9.25786  &    9.24152  &  4.06$-$11    \\     
  122 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)5	      &   9.32723  &   9.31126  &    9.29251  &  3.09$-$11    \\
  123 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{7/2} $   & 3p+3(3)3 3d+2(4)7 			      &   9.34218  &   9.32346  &    9.30639  &  3.01$-$11    \\
  124 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$P$^o_{3/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)3	      &   9.35504  &   9.33830  &    9.32322  &  7.45$-$11    \\
  125 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$P$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(4)5		      &   9.36311  &   9.34601  &    9.32759  &  2.77$-$11    \\
  126 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$P$^o_{1/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)1	      &   9.37152  &   9.35520  &    9.33969  &  5.46$-$11    \\
  127 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$G$^o_{11/2}$   & 3p+1(3)3 3d+2(8)11			      &   9.38431  &   9.36617  &    9.34816  &  1.44$-$11    \\
  128 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$G$^o_{9/2} $   & 3p+1(3)3 3d-1(3)6 3d+1(5)9		      &   9.39111  &   9.37447  &    9.35571  &  1.41$-$11    \\ $\star$
  129 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{1/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)1	      &   9.42235  &   9.40773  &    9.38420  &  5.49$-$12    \\ $\star$
  130 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$G$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)4 3d+1(5)7	      &   9.42256  &   9.40560  &    9.38684  &  1.40$-$11    \\
  131 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(4)3		      &   9.43039  &   9.41500  &    9.39175  &  5.52$-$12    \\
  132 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$G$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d-2(4)5		      &   9.43396  &   9.41760  &    9.39884  &  1.39$-$11    \\ $\star$
  133 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{1/2} $   & 3p+3(3)3 3d+2(4)1 			      &   9.45197  &   9.43710  &    9.41358  &  9.60$-$12    \\ 
  134 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$P$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)5	      &   9.45361  &   9.43679  &    9.41341  &  5.43$-$12    \\ $\star$
  135 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{7/2} $   & 3p+3(3)3 3d+2(8)7 			      &   9.45568  &   9.43658  &    9.41570  &  1.80$-$11    \\
  136 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)9	      &   9.48464  &   9.46675  &    9.44997  &  1.51$-$11    \\
  137 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{3/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(4)3		      &   9.52505  &   9.50874  &    9.48448  &  8.48$-$12    \\
  138 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$G$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)7	      &   9.54737  &   9.52896  &    9.51082  &  1.49$-$11    \\
  139 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$H$^o_{11/2}$   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)11	      &   9.56838  &   9.54931  &    9.53138  &  1.39$-$10    \\
  140 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$H$^o_{9/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)4 3d+1(5)9	      &   9.62508  &   9.60595  &    9.58744  &  4.68$-$10    \\
  141 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(0)5		      &   9.65601  &   9.64006  &    9.62050  &  3.82$-$11    \\
  142 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(0)3		      &   9.68409  &   9.66901  &    9.65102  &  6.61$-$11    \\
  143 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$H$^o_{9/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)9	      &   9.69784  &   9.68047  &    9.65631  &  1.16$-$11    \\
  144 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)7	      &   9.72900  &   9.71295  &    9.68431  &  5.73$-$12    \\
  145 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-2(0)5		      &   9.76535  &   9.74896  &    9.72048  &  5.78$-$12    \\
  146 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)3	      &   9.77788  &   9.76187  &    9.73308  &  5.83$-$12    \\ $\star$
  147 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^4$D$^o_{1/2} $   & 3p+3(3)3 3d-1(3)6 3d+1(5)1		      &   9.78120  &   9.76555  &    9.73664  &  5.97$-$12    \\ $\star$
  148 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$H$^o_{11/2}$   & 3p+3(3)3 3d-1(3)6 3d+1(5)11		      &   9.78663  &   9.76555  &    9.74243  &  1.13$-$11    \\
  149 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)7		      &   9.78988  &   9.77335  &    9.74509  &  6.53$-$12    \\
  150 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{5/2} $   & 3p+1(3)3 3d-1(3)4 3d+1(5)5		      &   9.80582  &   9.79088  &    9.76307  &  5.18$-$12    \\
  151 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{7/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(8)7		      &   9.82211  &   9.80524  &    9.77758  &  5.67$-$12    \\
  152 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{3/2} $   & 3p+1(3)3 3d-1(3)2 3d+1(5)3		      &   9.83230  &   9.81721  &    9.78964  &  5.05$-$12    \\ $\star$
  153 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)5	      &   9.85990  &   9.84365  &    9.81435  &  6.96$-$12    \\ $\star$
  154 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$D$^o_{1/2} $   & 3p+3(3)3 3d-2(4)1 			      &   9.85996  &   9.84424  &    9.81697  &  4.91$-$12    \\
  155 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$F$^o_{9/2} $   & 3p+1(3)3 3d+2(8)9 			      &   9.86236  &   9.84518  &    9.81421  &  4.49$-$12    \\
  156 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(8)7		      &   9.91946  &   9.90246  &    9.87163  &  4.68$-$12    \\
  157 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3p+3(3)3 3d-1(3)2 3d+1(5)5		      &   9.94242  &   9.92559  &    9.89615  &  6.39$-$12    \\
  158 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$G$^o_{7/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)2 3d+1(5)7	      &   9.94399  &   9.92702  &    9.90084  &  1.31$-$11    \\
\hline
\end{tabular}
\end{table*}

\newpage
\clearpage 
\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline  
  159 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)3		      &   9.94611  &   9.92969  &    9.90005  &  6.12$-$12    \\ $\star$
  160 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^2$P$^o_{1/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)1	      &   9.96763  &   9.95233  &    9.92309  &  5.62$-$12    \\ $\star$      
  161 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$F$^o_{5/2} $   & 3p+3(3)3 3d-2(4)5 			      &   9.96940  &   9.95201  &    9.92121  &  4.60$-$12    \\
  162 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$F$^o_{3/2} $   & 3p+3(3)3 3d-2(4)3 			      &   9.99396  &   9.97752  &    9.94661  &  4.65$-$12    \\
  163 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{1/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(0)1		      &  10.00410  &   9.98824  &    9.96610  &  2.74$-$11    \\
  164 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{3/2} $   & 3p+3(3)3 3d+2(0)3 			      &  10.00656  &   9.99020  &    9.96622  &  1.64$-$11    \\
  165 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$G$^o_{9/2} $   & 3p+3(3)3 3d-1(3)4 3d+1(5)9		      &  10.01696  &   9.99696  &    9.97178  &  1.49$-$11    \\
  166 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^2$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-2(0)3		      &  10.01701  &  10.00068  &    9.96994  &  5.34$-$12    \\
  167 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)5	      &  10.03366  &  10.01820  &    9.99097  &  1.04$-$11    \\
  168 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$S$^o_{1/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)1		      &  10.03833  &  10.02237  &    9.99396  &  5.49$-$12    \\
  169 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{3/2} $   & 3p+1(3)3 3d+2(4)3 			      &  10.07910  &  10.06304  &   10.03330  &  5.48$-$12    \\
  170 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)5	      &  10.08790  &  10.07109  &   10.04097  &  5.68$-$12    \\
  171 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{7/2} $   & 3p+3(3)3 3d-1(3)4 3d+1(5)7		      &  10.09843  &  10.07984  &   10.05003  &  6.54$-$12    \\
  172 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$P$^o_{5/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(4)5		      &  10.11768  &  10.10008  &   10.07002  &  5.28$-$12    \\ $\star$
  173 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$P$^o_{1/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(4)1		      &  10.12525  &  10.10766  &   10.07822  &  4.86$-$12    \\ $\star$
  174 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^4$P$^o_{3/2} $   & 3p+3(3)3 3d-1(3)2 3d+1(5)3		      &  10.12537  &  10.10728  &   10.07962  &  6.24$-$12    \\
  175 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(4)5		      &  10.14494  &  10.12762  &   10.09654  &  6.44$-$12    \\
  176 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^4$S$^o_{3/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)2 3d+1(5)3	      &  10.20192  &  10.18469  &   10.15610  &  4.82$-$12    \\
  177 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$F$^o_{7/2} $   & 3p+3(3)3 3d+2(8)7 			      &  10.22186  &  10.20273  &   10.17498  &  1.26$-$11    \\
  178 &  3s3p$^4$3d$^2$ 	       & $^6$S$  _{5/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(0)5		      &  10.26591  &  10.24690  &   10.24679  &  1.01$-$09    \\
  179 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)5	      &  10.29780  &  10.28060  &   10.25950  &  4.99$-$12    \\
  180 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{3/2} $   & 3p+3(3)3 3d-1(3)4 3d+1(5)3		      &  10.29875  &  10.28230  &   10.24867  &  4.93$-$12    \\
  181 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{1/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)1		      &  10.32640  &  10.31009  &   10.31889  &  5.54$-$10    \\
  182 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)3		      &  10.32905  &  10.31219  &   10.32100  &  5.58$-$10    \\
  183 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)5	      &  10.33385  &  10.31617  &   10.32502  &  5.67$-$10    \\
  184 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)7	      &  10.34104  &  10.32217  &   10.33117  &  5.81$-$10    \\
  185 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(4)9		      &  10.35172  &  10.33101  &   10.34038  &  6.08$-$10    \\
  186 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$G$^o_{7/2} $   & 3p+3(3)3 3d-2(4)7 			      &  10.41535  &  10.39845  &   10.36050  &  4.54$-$12    \\
  187 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$G$^o_{9/2} $   & 3p-1(1)1 3p+2(0)1 3d+2(8)9		      &  10.42140  &  10.40193  &   10.36390  &  4.57$-$12    \\
  188 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{11/2}$   & 3s+1(1)1 3p+2(4)5 3d+2(8)11		      &  10.46980  &  10.44822  &   10.45472  &  3.83$-$10    \\ $\star$
  189 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{1/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d-2(4)1	      &  10.47479  &  10.45736  &   10.46391  &  3.80$-$10    \\ $\star$
  190 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)9	      &  10.47551  &  10.45495  &   10.46147  &  3.88$-$10    \\
  191 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{3/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)2 3d+1(5)3             &  10.47640  &  10.45852  &   10.46508  &  3.83$-$10    \\ $\star$
  192 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{5/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)0 3d+1(5)5             &  10.47812  &  10.45951  &   10.46608  &  3.86$-$10    \\ $\star$
  193 &  3s3p$^4$3d$^2$ 	       & $^6$F$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)7	      &  10.47836  &  10.45883  &   10.46540  &  3.89$-$10    \\
  194 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)5	      &  10.53846  &  10.52143  &   10.48396  &  4.68$-$12    \\
  195 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$F$^o_{7/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(4)7		      &  10.55745  &  10.53861  &   10.50134  &  4.78$-$12    \\
  196 &  3p$^6$3d		       & $^2$D$  _{3/2} $   & 3d-1(3)3  				      &  10.60313  &  10.58882  &   10.58137  &  9.25$-$11    \\
  197 &  3p$^6$3d		       & $^2$D$  _{5/2} $   & 3d+1(5)5  				      &  10.63653  &  10.61995  &   10.61264  &  9.09$-$11    \\
  198 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d+2(8)3		      &  10.71421  &  10.69879  &   10.65927  &  5.39$-$12    \\
  199 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{13/2}$   & 3s+1(1)1 3p+2(4)5 3d+2(8)13		      &  10.73639  &  10.71471  &   10.71594  &  1.62$-$10    \\
  200 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$D$^o_{5/2} $   & 3p+3(3)3 3d+2(8)5 			      &  10.75023  &  10.73234  &   10.69294  &  5.54$-$12    \\
\hline
\end{tabular}
\end{table*}

\newpage
\clearpage 
\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline      
  201 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$P$^o_{1/2} $   & 3p+3(3)3 3d-2(4)1 			       &  10.75620  &  10.74040  &   10.70095  &  3.84$-$12    \\
  202 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{11/2}$   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(8)11	       &  10.76945  &  10.74853  &   10.74959  &  1.57$-$10    \\
  203 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)3	       &  10.78481  &  10.76799  &   10.72845  &  4.01$-$12    \\
  204 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{9/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)9              &  10.79217  &  10.77207  &   10.77306  &  1.53$-$10    \\
  205 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{7/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d-2(4)7	       &  10.80804  &  10.78871  &   10.78970  &  1.49$-$10    \\
  206 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{5/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d-2(4)5	       &  10.81880  &  10.80016  &   10.80117  &  1.47$-$10    \\
  207 &  3s3p$^4$3d$^2$ 	       & $^6$G$  _{3/2} $   & 3s+1(1)1 3d-2(4)3 			       &  10.82565  &  10.80753  &   10.80856  &  1.46$-$10    \\
  208 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{1/2} $   & 3p-1(1)1 3p+2(0)1 3d-2(0)1		       &  10.89370  &  10.87917  &   10.83611  &  4.18$-$12    \\
  209 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$P$^o_{3/2} $   & 3p-1(1)1 3p+2(0)1 3d-1(3)2 3d+1(5)3	       &  10.95316  &  10.93600  &   10.89311  &  4.11$-$12    \\
  210 &  3s3p$^4$3d$^2$ 	       & $^4$P$  _{1/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)1		       &  10.95959  &  10.94183  &   10.94064  &  2.45$-$10    \\
  211 &  3s3p$^4$3d$^2$ 	       & $^4$P$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(4)3		       &  10.97125  &  10.95254  &   10.95145  &  2.40$-$10    \\
  212 &  3s3p$^4$3d$^2$ 	       & $^4$P$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(4)5		       &  10.98452  &  10.96502  &   10.96314  &  2.37$-$10    \\
  213 &  3s$^2$3p$^4$4s 	       & $^4$P$  _{5/2} $   & 3p+2(4)4 4s+1(1)5 			       &  11.04757  &  11.03993  &   11.01243  &  3.80$-$10    \\
  214 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)3	       &  11.07172  &  11.05420  &   11.05021  &  3.03$-$10    \\ $\star$
  215 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{5/2} $   & 3p+1(3)3 3d+2(8)5 			       &  11.08508  &  11.06663  &   11.02198  &  3.25$-$10    \\ $\star$
  216 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{5/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)0 3d+1(5)5              &  11.08526  &  11.06859  &   11.06280  &  3.78$-$12    \\
  217 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{11/2}$   & 3s+1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)11	       &  11.09020  &  11.06940  &   11.06592  &  2.78$-$10    \\
  218 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)7		       &  11.09522  &  11.07592  &   11.07208  &  3.46$-$10    \\
  219 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)9		       &  11.09685  &  11.07684  &   11.07281  &  3.54$-$10    \\
  220 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)9	       &  11.10928  &  11.08873  &   11.08540  &  2.43$-$10    \\
  221 &  3s$^2$3p$^3$($^2$P)3d$^2$     & $^2$D$^o_{3/2} $   & 3p+3(3)3 3d-1(3)6 3d+1(5)3		       &  11.11638  &  11.09953  &   11.09654  &  3.79$-$12    \\
  222 &  3s3p$^4$3d$^2$ 	       & $^6$P$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)7	       &  11.12772  &  11.10841  &   11.10518  &  2.20$-$10    \\
  223 &  3s3p$^4$3d$^2$ 	       & $^6$P$  _{7/2} $   & 3p+1(3)3 3d+2(8)7 			       &  11.12938  &  11.11131  &   11.10683  &  1.46$-$10    \\
  224 &  3s$^2$3p$^4$4s 	       & $^4$P$  _{3/2} $   & 3p+2(4)4 4s+1(1)3 			       &  11.13175  &  11.12353  &   11.10884  &  2.15$-$11    \\
  225 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{5/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)0 3d+1(5)5              &  11.15241  &  11.13257  &   11.05274  &  2.25$-$10    \\
  226 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(0)5		       &  11.15489  &  11.13721  &   11.12939  &  1.36$-$10    \\
  227 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)9	       &  11.16138  &  11.14124  &   11.13495  &  1.23$-$10    \\
  228 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^2$F$^o_{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)7	       &  11.16870  &  11.15190  &   11.13829  &  3.42$-$12    \\
  229 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{3/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d-2(0)3	       &  11.17525  &  11.15775  &   11.17493  &  1.25$-$10    \\
  230 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{1/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)1		       &  11.18994  &  11.17277  &   11.15543  &  1.28$-$10    \\
  231 &  3s3p$^4$3d$^2$ 	       & $^6$D$  _{7/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)7              &  11.19720  &  11.17748  &   11.16124  &  1.29$-$10    \\
  232 &  3s$^2$3p$^4$4s 	       & $^4$P$  _{1/2} $   & 3p-1(1)1 3p+3(3)2 4s+1(1)1		       &  11.20260  &  11.19201  &   11.17168  &  2.39$-$10    \\
  233 &  3s3p$^4$3d$^2$ 	       & $^6$P$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)6 3d+1(5)5	       &  11.22017  &  11.20063  &   11.19845  &  1.34$-$10    \\
  234 &  3s3p$^4$3d$^2$ 	       & $^6$P$  _{3/2} $   & 3s+1(1)1 3d-1(3)2 3d+1(5)3		       &  11.22943  &  11.21046  &   11.20861  &  1.40$-$10    \\
  235 &  3s$^2$3p$^4$4s 	       & $^2$P$  _{3/2} $   & 3p-1(1)1 3p+3(3)2 4s+1(1)3		       &  11.25392  &  11.24456  &   11.22100  &  7.85$-$12    \\
  236 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^2$F$^o_{5/2} $   & 3p-1(1)1 3p+2(4)3 3d+2(8)5		       &  11.29065  &  11.27095  &   11.22573  &  3.51$-$12    \\
  237 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(4)7		       &  11.29571  &  11.27650  &   11.27067  &  1.25$-$10    \\
  238 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(4)5		       &  11.31458  &  11.29582  &   11.29002  &  1.14$-$10    \\
  239 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{3/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d-2(4)3	       &  11.33831  &  11.31943  &   11.31377  &  1.01$-$10    \\
  240 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{9/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(4)9	       &  11.34337  &  11.32182  &   11.31569  &  1.41$-$10    \\
\hline
\end{tabular}
\end{table*}

\newpage
\clearpage 
\setcounter{table}{0}                                                                                                                                                                                                                                                                                   
\begin{table*} 
\caption{Energy levels (in Ryd) of Co XI and their lifetimes ($\tau$ in s). $a{\pm}b \equiv a{\times}$10$^{{\pm}b}$.}
\begin{tabular}{rllrrrrl} 
\hline
\hline
Index  & Configuration & Level  &  $jj$ Designation$^a$  &   GRASP$^b$ & GRASP$^c$  &  FAC$^d$ & $\tau$ (s) \\
\hline     
  241 &  3s$^2$3p$^4$4s 	       & $^2$P$  _{1/2} $   & 3p-1(1)1 3p+3(3)2 4s+1(1)1		      &  11.35122  &  11.34096  &   11.31951  &  5.80$-$12    \\
  242 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{1/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(4)1	      &  11.35697  &  11.33786  &   11.33219  &  5.65$-$11    \\
  243 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{7/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(4)7	      &  11.36730  &  11.34662  &   11.34058  &  1.22$-$10    \\
  244 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{5/2} $   & 3s+1(1)1 3d+2(4)5 			      &  11.37870  &  11.35837  &   11.35215  &  1.15$-$10    \\
  245 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{3/2} $   & 3s+1(1)1 3d+2(4)3 			      &  11.38347  &  11.36350  &   11.35714  &  1.13$-$10    \\
  246 &  3s$^2$3p$^4$4s 	       & $^2$D$  _{5/2} $   & 3p-1(1)1 3p+3(3)4 4s+1(1)5		      &  11.50776  &  11.49737  &   11.46521  &  1.62$-$11    \\
  247 &  3s$^2$3p$^4$4s 	       & $^2$D$  _{3/2} $   & 3p-1(1)1 3p+3(3)4 4s+1(1)3		      &  11.51474  &  11.50419  &   11.47266  &  1.35$-$11    \\
  248 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{13/2}$   & 3s+1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)13	      &  11.55731  &  11.53682  &   11.52616  &  1.73$-$10    \\ $\star$
  249 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)3	      &  11.56134  &  11.54346  &   11.53406  &  9.34$-$11    \\ $\star$
  250 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(0)5		      &  11.56157  &  11.54316  &   11.53380  &  1.05$-$10    \\
  251 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{1/2} $   & 3s+1(1)1 3p+2(4)3 3d-1(3)6 3d+1(5)1	      &  11.56585  &  11.54813  &   11.53872  &  8.33$-$11    \\
  252 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{7/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(4)7	      &  11.58281  &  11.56235  &   11.55323  &  1.07$-$10    \\
  253 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{11/2}$   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)11            &  11.60937  &  11.58855  &   11.57807  &  1.46$-$10    \\
  254 &  3s3p$^4$3d$^2$ 	       & $^2$D$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)3	      &  11.62198  &  11.60338  &   11.59252  &  8.94$-$11    \\
  255 &  3s3p$^4$3d$^2$ 	       & $^2$D$  _{5/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d-2(4)5	      &  11.62602  &  11.60665  &   11.59607  &  9.56$-$11    \\
  256 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{9/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)4 3d+1(5)9             &  11.64059  &  11.62015  &   11.60935  &  1.14$-$10    \\
  257 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{7/2} $   & 3s+1(1)1 3d-1(3)2 3d+1(5)7		      &  11.65250  &  11.63367  &   11.62131  &  8.39$-$11    \\
  258 &  3s3p$^4$3d$^2$ 	       & $^2$S$  _{1/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)4 3d+1(5)1             &  11.65945  &  11.64153  &   11.63140  &  1.08$-$10    \\
  259 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{5/2} $   & 3s+1(1)1 3p+2(4)3 3d-2(4)5		      &  11.66379  &  11.64623  &   11.63176  &  8.34$-$11    \\
  260 &  3s3p$^4$3d$^2$ 	       & $^4$P$  _{5/2} $   & 3p-1(1)2 3p+3(3)5 3d-1(3)8 3d+1(5)5             &  11.67044  &  11.65090  &   11.63805  &  8.27$-$11    \\ $\star$
  261 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{7/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)7             &  11.67185  &  11.65257  &   11.64093  &  1.03$-$10    \\ $\star$
  262 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{9/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)9		      &  11.67196  &  11.65236  &   11.63939  &  8.51$-$11    \\ $\star$
  263 &  3s3p$^4$3d$^2$ 	       & $^4$P$  _{3/2} $   & 3p-1(1)2 3p+3(3)5 3d-1(3)6 3d+1(5)3             &  11.67959  &  11.66036  &   11.65031  &  7.97$-$11    \\ $\star$
  264 &  3s3p$^4$3d$^2$ 	       & $^4$G$  _{11/2}$   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(8)11	      &  11.68017  &  11.65885  &   11.64466  &  7.53$-$11    \\
  265 &  3s3p$^4$3d$^2$ 	       & $^2$F$  _{5/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(4)5	      &  11.70705  &  11.68741  &   11.67444  &  1.07$-$10    \\
  266 &  3s3p$^4$3d$^2$ 	       & $^2$S$  _{1/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(4)1	      &  11.72394  &  11.70353  &   11.69301  &  1.06$-$10    \\
  267 &  3s3p$^4$3d$^2$ 	       & $^2$F$  _{7/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(4)7	      &  11.72465  &  11.70472  &   11.67636  &  1.26$-$10    \\
  268 &  3s$^2$3p$^3$($^2$D)3d$^2$     & $^2$P$^o_{3/2} $   & 3p-1(1)1 3p+2(4)3 3d-1(3)6 3d+1(5)3	      &  11.73108  &  11.71493  &   11.69119  &  2.00$-$12    \\
  269 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{7/2} $   & 3s+1(1)1 3p+2(4)3 3d-2(4)7		      &  11.75003  &  11.73048  &   11.71714  &  1.09$-$10    \\
  270 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{9/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(8)9	      &  11.75215  &  11.73196  &   11.71725  &  1.18$-$10    \\
  271 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{11/2}$   & 3p-1(1)2 3p+3(3)5 3d-1(3)8 3d+1(5)11            &  11.77271  &  11.75090  &   11.73700  &  8.90$-$11    \\ $\star$
  272 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{9/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)9             &  11.77920  &  11.75861  &   11.74430  &  1.29$-$10    \\ $\star$
  273 &  3s3p$^4$3d$^2$ 	       & $^4$H$  _{13/2}$   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(8)13	      &  11.78005  &  11.75631  &   11.74261  &  8.43$-$11    \\
  274 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{3/2} $   & 3p-1(1)2 3p+3(3)5 3d-1(3)2 3d+1(5)3             &  11.79982  &  11.78141  &   11.76814  &  6.65$-$11    \\
  275 &  3s3p$^4$3d$^2$ 	       & $^2$G$  _{7/2} $   & 3p-1(1)0 3p+3(3)3 3d-1(3)6 3d+1(5)7             &  11.80293  &  11.78224  &   11.76881  &  1.25$-$10    \\
  276 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)2 3d+1(5)5	      &  11.81291  &  11.79401  &   11.78061  &  6.69$-$11    \\
  277 &  3s$^2$3p$^3$($^4$S)3d$^2$     & $^2$P$^o_{1/2} $   & 3p+3(3)3 3d-1(3)6 3d+1(5)1		      &  11.82726  &  11.80836  &   11.76865  &  2.03$-$12    \\
  278 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{7/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)7	      &  11.83636  &  11.81599  &   11.80248  &  7.26$-$11    \\
  279 &  3s3p$^4$3d$^2$ 	       & $^4$F$  _{9/2} $   & 3s+1(1)1 3d+2(8)9 			      &  11.86684  &  11.84496  &   11.83147  &  6.90$-$11    \\
  280 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{1/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)4 3d+1(5)1	      &  11.87348  &  11.85713  &   11.83846  &  2.06$-$11    \\
  281 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-2(4)3 		      &  11.88769  &  11.87072  &   11.85314  &  2.77$-$11    \\
  282 &  3s3p$^4$3d$^2$ 	       & $^2$P$  _{3/2} $   & 3s+1(1)1 3p+2(4)5 3d-1(3)8 3d+1(5)3 	      &  11.92100  &  11.90236  &   11.88606  &  3.91$-$11    \\
  283 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{5/2} $   & 3s+1(1)1 3p+2(4)5 3d+2(8)5 		      &  11.93173  &  11.91298  &   11.89412  &  1.78$-$11    \\
  284 &  3s3p$^4$3d$^2$ 	       & $^2$P$  _{1/2} $   & 3s+1(1)1 3p-1(1)0 3p+3(3)3 3d+2(4)1 	      &  11.97788  &  11.95749  &   11.94273  &  1.02$-$10    \\
  285 &  3s3p$^4$3d$^2$ 	       & $^4$D$  _{7/2} $   & 3s+1(1)1 3p-1(1)2 3p+3(3)5 3d+2(8)7 	      &  11.98122  &  11.96052  &   11.94160  &  1.71$-$11    \\
  286 &  3s3p$^4$($^2$D)3d$^2$         & $^2$H$  _{9/2} $   & 3p-1(1)2 3p+3(3)5 3d-1(3)8 3d+1(5)9             &  11.98355  &  11.96253  &   11.94568  &  2.56$-$10    \\
  287 &  3s$^2$3p$^4$($^1$S)4s         & $^2$S$  _{1/2} $   & 3p-1(1)1 3p+3(3)2 4s+1(1)1  		      &  12.00011  &  11.98931  &   11.95196  &  1.10$-$11    \\
\hline 	      	     
\end{tabular} 		      
			      
%\vspace*{0.5 cm}
\begin{flushleft}
{\small
%NIST: {\tt http://physics.nist.gov/PhysRefData} \\
$\star$: The level has switched position with the inclusion of Breit and QED effects \\
$a$: The number after $\pm$ or inside a bracket is 2J, p$-$ $\equiv$ p$_{1/2}$, p$+$ $\equiv$ p$_{3/2}$, d$-$ $\equiv$ d$_{3/2}$, and d$+$ $\equiv$ d$_{5/2}$, \\
for example: the configuration 7, i.e. 3p-1(1)1 3p+3(3)2 3d-1(3)1 is $\equiv$ 3p$_{1/2}$(1)1 3p$_{3/2}^3$(3)2 3d$_{3/2}$(3)1 \\
$b$: Coulomb energies from the {\sc grasp} code \\
$c$: QED corrected energies from the {\sc grasp} code \\
$d$: Energies from the Flexible Atomic Code ({\sc fac}) of Gu (2003) \\

}
\end{flushleft}
\end{table*}
%\end{document}

\newpage                                                                                                                                                        
\clearpage 

\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline  
   1 &   3 & 3.202$+$02 & 3.430$+$09 & 2.636$-$02 &   2 &  16 & 2.170$+$02 & 4.458$+$06 & 6.294$-$05\\
   1 &   4 & 2.373$+$02 & 7.660$+$06 & 9.699$-$05 &   2 &  25 & 1.851$+$02 & 4.809$+$08 & 4.938$-$03\\
   1 &   6 & 2.364$+$02 & 8.398$+$06 & 7.038$-$05 &   2 &  27 & 1.738$+$02 & 4.413$+$10 & 1.998$-$01\\
   1 &   7 & 2.353$+$02 & 5.778$+$06 & 2.399$-$05 &   2 &  28 & 1.662$+$02 & 3.881$+$09 & 3.214$-$02\\
   1 &   9 & 2.186$+$02 & 5.124$+$07 & 1.835$-$04 &   2 &  29 & 1.643$+$02 & 1.346$+$11 & 5.445$-$01\\
   1 &  11 & 2.146$+$02 & 6.640$+$07 & 6.877$-$04 &   2 &  31 & 1.595$+$02 & 2.053$+$11 & 1.566$+$00\\
   1 &  12 & 2.141$+$02 & 2.950$+$08 & 2.027$-$03 &   2 & 224 & 8.324$+$01 & 1.638$+$09 & 3.403$-$03\\
   1 &  13 & 2.139$+$02 & 1.254$+$08 & 8.597$-$04 &   2 & 229 & 8.298$+$01 & 1.800$+$07 & 3.715$-$05\\
   1 &  14 & 2.112$+$02 & 3.324$+$08 & 2.223$-$03 &   2 & 230 & 8.286$+$01 & 1.145$+$08 & 1.179$-$04\\
   1 &  15 & 2.111$+$02 & 4.185$+$08 & 1.398$-$03 &   2 & 232 & 8.272$+$01 & 2.943$+$09 & 3.019$-$03\\
   1 &  16 & 2.083$+$02 & 7.472$+$06 & 4.860$-$05 &   2 & 235 & 8.233$+$01 & 9.720$+$09 & 1.975$-$02\\
   1 &  18 & 2.074$+$02 & 1.658$+$08 & 1.604$-$03 &   2 & 241 & 8.161$+$01 & 9.493$+$10 & 9.480$-$02\\
   1 &  19 & 2.061$+$02 & 1.010$+$08 & 9.650$-$04 &   2 & 242 & 8.164$+$01 & 3.723$+$09 & 3.720$-$03\\
   1 &  22 & 2.008$+$02 & 3.584$+$07 & 3.250$-$04 &   2 & 247 & 8.044$+$01 & 7.398$+$10 & 1.435$-$01\\
   1 &  23 & 1.892$+$02 & 2.373$+$08 & 1.911$-$03 &   2 & 249 & 8.016$+$01 & 7.008$+$07 & 1.350$-$04\\
   1 &  25 & 1.787$+$02 & 9.427$+$08 & 4.513$-$03 &   2 & 254 & 7.974$+$01 & 8.099$+$07 & 1.544$-$04\\
   1 &  26 & 1.769$+$02 & 2.878$+$08 & 2.026$-$03 &   2 & 258 & 7.947$+$01 & 3.992$+$08 & 3.780$-$04\\
   1 &  27 & 1.682$+$02 & 1.498$+$11 & 3.176$-$01 &   2 & 266 & 7.905$+$01 & 5.676$+$08 & 5.317$-$04\\
   1 &  28 & 1.610$+$02 & 1.801$+$11 & 7.000$-$01 &   2 & 284 & 7.734$+$01 & 1.415$+$07 & 1.269$-$05\\
   1 &  29 & 1.592$+$02 & 4.436$+$10 & 8.431$-$02 &   2 & 287 & 7.714$+$01 & 5.002$+$10 & 4.462$-$02\\
   1 &  30 & 1.588$+$02 & 2.171$+$11 & 1.231$+$00 &   3 &  32 & 2.445$+$02 & 2.133$+$06 & 1.911$-$05\\
   1 &  31 & 1.548$+$02 & 7.881$+$09 & 2.830$-$02 &   3 &  33 & 2.426$+$02 & 5.798$+$06 & 1.023$-$04\\
   1 & 197 & 8.581$+$01 & 2.109$+$07 & 3.491$-$05 &   3 &  40 & 2.075$+$02 & 2.551$+$07 & 1.646$-$04\\
   1 & 211 & 8.320$+$01 & 2.608$+$07 & 2.707$-$05 &   3 &  42 & 2.071$+$02 & 3.270$+$07 & 4.206$-$04\\
   1 & 212 & 8.311$+$01 & 5.336$+$07 & 8.289$-$05 &   3 &  45 & 1.993$+$02 & 3.976$+$08 & 4.733$-$03\\
   1 & 213 & 8.254$+$01 & 2.510$+$09 & 3.846$-$03 &   3 &  47 & 1.938$+$02 & 4.151$+$09 & 2.336$-$02\\
   1 & 224 & 8.192$+$01 & 4.488$+$10 & 4.515$-$02 &   3 &  48 & 1.902$+$02 & 2.545$+$09 & 2.760$-$02\\
   1 & 229 & 8.167$+$01 & 3.842$+$08 & 3.841$-$04 &   3 &  60 & 1.724$+$02 & 7.861$+$08 & 7.008$-$03\\
   1 & 230 & 8.156$+$01 & 3.983$+$07 & 1.986$-$05 &   3 &  64 & 1.696$+$02 & 4.780$+$06 & 4.120$-$05\\
   1 & 232 & 8.142$+$01 & 8.747$+$08 & 4.347$-$04 &   3 &  66 & 1.690$+$02 & 7.560$+$06 & 6.475$-$05\\
   1 & 235 & 8.104$+$01 & 1.175$+$11 & 1.157$-$01 &   3 &  67 & 1.688$+$02 & 1.194$+$07 & 5.103$-$05\\
   1 & 241 & 8.035$+$01 & 7.695$+$10 & 3.724$-$02 &   3 &  69 & 1.680$+$02 & 3.602$+$07 & 3.049$-$04\\
   1 & 242 & 8.037$+$01 & 3.028$+$09 & 1.466$-$03 &   3 &  81 & 1.591$+$02 & 1.596$+$10 & 1.212$-$01\\
   1 & 246 & 7.926$+$01 & 6.176$+$10 & 8.725$-$02 &   3 &  84 & 1.587$+$02 & 1.643$+$11 & 6.202$-$01\\
   1 & 247 & 7.921$+$01 & 1.226$+$07 & 1.153$-$05 &   3 &  85 & 1.584$+$02 & 1.482$+$11 & 1.115$+$00\\
   1 & 250 & 7.894$+$01 & 6.489$+$07 & 9.094$-$05 &   3 &  97 & 1.512$+$02 & 4.198$+$07 & 2.878$-$04\\
   1 & 255 & 7.851$+$01 & 5.290$+$07 & 7.333$-$05 &   3 &  99 & 1.494$+$02 & 2.113$+$10 & 1.415$-$01\\
   1 & 258 & 7.828$+$01 & 1.739$+$08 & 7.989$-$05 &   3 & 100 & 1.490$+$02 & 4.606$+$09 & 1.534$-$02\\
   1 & 266 & 7.786$+$01 & 3.126$+$08 & 1.421$-$04 &   3 & 102 & 1.479$+$02 & 1.378$+$07 & 9.037$-$05\\
   1 & 281 & 7.677$+$01 & 2.334$+$07 & 2.062$-$05 &   3 & 103 & 1.477$+$02 & 7.870$+$08 & 2.573$-$03\\
   1 & 282 & 7.656$+$01 & 3.592$+$07 & 3.157$-$05 &   3 & 106 & 1.466$+$02 & 3.886$+$08 & 2.504$-$03\\
   1 & 284 & 7.621$+$01 & 4.857$+$07 & 2.114$-$05 &   3 & 107 & 1.465$+$02 & 1.167$+$09 & 7.508$-$03\\
   1 & 287 & 7.601$+$01 & 4.085$+$10 & 1.769$-$02 &   3 & 111 & 1.460$+$02 & 1.299$+$10 & 4.151$-$02\\
   2 &   3 & 3.412$+$02 & 1.478$+$09 & 2.581$-$02 &   3 & 112 & 1.458$+$02 & 1.405$+$08 & 8.955$-$04\\
   2 &   7 & 2.465$+$02 & 7.475$+$06 & 6.810$-$05 &   3 & 118 & 1.429$+$02 & 9.389$+$08 & 2.873$-$03\\
   2 &   9 & 2.282$+$02 & 2.540$+$08 & 1.983$-$03 &   3 & 119 & 1.425$+$02 & 9.786$+$07 & 5.961$-$04\\
   2 &  12 & 2.233$+$02 & 1.561$+$08 & 2.334$-$03 &   3 & 124 & 1.404$+$02 & 1.442$+$08 & 8.517$-$04\\
   2 &  13 & 2.230$+$02 & 1.538$+$07 & 2.294$-$04 &   3 & 126 & 1.400$+$02 & 6.520$+$08 & 1.916$-$03\\
   2 &  14 & 2.201$+$02 & 1.597$+$08 & 2.321$-$03 &   3 & 129 & 1.389$+$02 & 6.935$+$07 & 2.005$-$04\\
   2 &  15 & 2.201$+$02 & 6.651$+$07 & 4.829$-$04 &   3 & 131 & 1.387$+$02 & 6.034$+$06 & 3.482$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
   3 & 133 & 1.383$+$02 & 9.641$+$09 & 2.763$-$02 &   4 &  79 & 1.942$+$02 & 1.170$+$07 & 8.817$-$05\\
   3 & 137 & 1.368$+$02 & 9.628$+$09 & 5.400$-$02 &   4 &  81 & 1.926$+$02 & 1.422$+$08 & 5.270$-$04\\
   3 & 142 & 1.336$+$02 & 3.207$+$06 & 1.715$-$05 &   4 &  82 & 1.926$+$02 & 1.524$+$08 & 8.473$-$04\\
   3 & 152 & 1.307$+$02 & 1.993$+$07 & 1.021$-$04 &   4 &  85 & 1.914$+$02 & 1.335$+$08 & 4.891$-$04\\
   3 & 154 & 1.302$+$02 & 7.633$+$07 & 1.940$-$04 &   4 &  88 & 1.891$+$02 & 4.099$+$08 & 2.196$-$03\\
   3 & 159 & 1.286$+$02 & 4.848$+$07 & 2.406$-$04 &   4 &  89 & 1.874$+$02 & 4.197$+$08 & 2.209$-$03\\
   3 & 162 & 1.278$+$02 & 7.870$+$06 & 3.853$-$05 &   4 &  90 & 1.870$+$02 & 1.848$+$09 & 1.291$-$02\\
   3 & 163 & 1.276$+$02 & 4.796$+$07 & 1.171$-$04 &   4 &  92 & 1.841$+$02 & 5.054$+$07 & 3.423$-$04\\
   3 & 164 & 1.276$+$02 & 1.698$+$08 & 8.285$-$04 &   4 &  95 & 1.814$+$02 & 1.586$+$10 & 7.829$-$02\\
   3 & 166 & 1.274$+$02 & 2.252$+$06 & 1.095$-$05 &   4 &  96 & 1.812$+$02 & 3.610$+$10 & 2.370$-$01\\
   3 & 168 & 1.270$+$02 & 1.588$+$08 & 3.838$-$04 &   4 &  97 & 1.811$+$02 & 1.683$+$09 & 5.516$-$03\\
   3 & 169 & 1.263$+$02 & 5.893$+$06 & 2.817$-$05 &   4 &  99 & 1.786$+$02 & 2.326$+$08 & 7.415$-$04\\
   3 & 173 & 1.255$+$02 & 1.061$+$07 & 2.505$-$05 &   4 & 102 & 1.763$+$02 & 7.401$+$08 & 2.300$-$03\\
   3 & 180 & 1.225$+$02 & 6.538$+$06 & 2.944$-$05 &   4 & 104 & 1.757$+$02 & 2.707$+$09 & 1.253$-$02\\
   3 & 198 & 1.160$+$02 & 1.298$+$08 & 5.239$-$04 &   4 & 106 & 1.745$+$02 & 1.443$+$09 & 4.394$-$03\\
   3 & 201 & 1.154$+$02 & 1.008$+$09 & 2.013$-$03 &   4 & 107 & 1.744$+$02 & 4.620$+$08 & 1.404$-$03\\
   3 & 203 & 1.150$+$02 & 9.354$+$08 & 3.711$-$03 &   4 & 108 & 1.741$+$02 & 4.395$+$09 & 1.998$-$02\\
   3 & 208 & 1.134$+$02 & 2.534$+$08 & 4.888$-$04 &   4 & 109 & 1.740$+$02 & 1.299$+$08 & 7.862$-$04\\
   3 & 209 & 1.126$+$02 & 1.841$+$08 & 7.003$-$04 &   4 & 110 & 1.738$+$02 & 1.078$+$09 & 4.881$-$03\\
   3 & 268 & 1.028$+$02 & 8.379$+$08 & 2.652$-$03 &   4 & 112 & 1.734$+$02 & 1.863$+$08 & 5.598$-$04\\
   3 & 277 & 1.017$+$02 & 6.856$+$08 & 1.063$-$03 &   4 & 113 & 1.725$+$02 & 2.193$+$09 & 1.304$-$02\\
   4 &  33 & 3.300$+$02 & 1.983$+$09 & 2.159$-$02 &   4 & 114 & 1.724$+$02 & 3.915$+$09 & 1.745$-$02\\
   4 &  34 & 3.240$+$02 & 5.498$+$08 & 8.651$-$03 &   4 & 116 & 1.717$+$02 & 1.112$+$08 & 6.554$-$04\\
   4 &  36 & 2.948$+$02 & 2.455$+$09 & 4.265$-$02 &   4 & 117 & 1.704$+$02 & 7.596$+$09 & 4.408$-$02\\
   4 &  37 & 2.916$+$02 & 1.509$+$09 & 1.924$-$02 &   4 & 119 & 1.688$+$02 & 1.461$+$09 & 4.161$-$03\\
   4 &  38 & 2.888$+$02 & 2.156$+$08 & 1.796$-$03 &   4 & 121 & 1.682$+$02 & 1.290$+$10 & 5.472$-$02\\
   4 &  39 & 2.693$+$02 & 2.102$+$08 & 3.046$-$03 &   4 & 122 & 1.666$+$02 & 8.355$+$06 & 3.476$-$05\\
   4 &  41 & 2.677$+$02 & 4.100$+$08 & 4.407$-$03 &   4 & 123 & 1.662$+$02 & 1.460$+$09 & 8.059$-$03\\
   4 &  42 & 2.676$+$02 & 3.217$+$08 & 2.303$-$03 &   4 & 124 & 1.658$+$02 & 1.017$+$10 & 2.793$-$02\\
   4 &  43 & 2.609$+$02 & 2.581$+$07 & 3.513$-$04 &   4 & 125 & 1.655$+$02 & 1.634$+$09 & 6.709$-$03\\
   4 &  44 & 2.580$+$02 & 7.223$+$06 & 7.207$-$05 &   4 & 130 & 1.638$+$02 & 5.989$+$08 & 3.210$-$03\\
   4 &  45 & 2.546$+$02 & 1.004$+$07 & 6.510$-$05 &   4 & 131 & 1.635$+$02 & 1.244$+$11 & 3.322$-$01\\
   4 &  48 & 2.400$+$02 & 6.308$+$07 & 3.632$-$04 &   4 & 132 & 1.634$+$02 & 4.801$+$07 & 1.922$-$04\\
   4 &  55 & 2.277$+$02 & 1.599$+$07 & 1.243$-$04 &   4 & 134 & 1.628$+$02 & 2.147$+$10 & 8.536$-$02\\
   4 &  56 & 2.252$+$02 & 9.406$+$06 & 9.537$-$05 &   4 & 135 & 1.628$+$02 & 1.055$+$09 & 5.592$-$03\\
   4 &  57 & 2.200$+$02 & 9.708$+$07 & 4.698$-$04 &   4 & 137 & 1.608$+$02 & 2.754$+$08 & 7.115$-$04\\
   4 &  59 & 2.196$+$02 & 1.684$+$07 & 1.624$-$04 &   4 & 138 & 1.602$+$02 & 2.329$+$08 & 1.195$-$03\\
   4 &  60 & 2.124$+$02 & 4.895$+$07 & 2.207$-$04 &   4 & 141 & 1.571$+$02 & 1.583$+$08 & 5.860$-$04\\
   4 &  61 & 2.115$+$02 & 9.086$+$07 & 6.091$-$04 &   4 & 142 & 1.564$+$02 & 2.502$+$08 & 6.113$-$04\\
   4 &  63 & 2.084$+$02 & 9.683$+$07 & 8.410$-$04 &   4 & 144 & 1.552$+$02 & 6.631$+$09 & 3.192$-$02\\
   4 &  64 & 2.081$+$02 & 3.528$+$08 & 1.526$-$03 &   4 & 145 & 1.542$+$02 & 1.323$+$10 & 4.717$-$02\\
   4 &  65 & 2.081$+$02 & 1.048$+$09 & 6.803$-$03 &   4 & 146 & 1.539$+$02 & 4.555$+$09 & 1.078$-$02\\
   4 &  66 & 2.072$+$02 & 1.034$+$08 & 4.439$-$04 &   4 & 149 & 1.536$+$02 & 8.790$+$09 & 4.145$-$02\\
   4 &  68 & 2.062$+$02 & 2.674$+$07 & 1.705$-$04 &   4 & 150 & 1.531$+$02 & 5.761$+$10 & 2.026$-$01\\
   4 &  69 & 2.057$+$02 & 1.388$+$08 & 5.871$-$04 &   4 & 151 & 1.528$+$02 & 2.223$+$10 & 1.037$-$01\\
   4 &  70 & 2.054$+$02 & 1.346$+$08 & 1.135$-$03 &   4 & 152 & 1.525$+$02 & 3.412$+$10 & 7.927$-$02\\
   4 &  71 & 2.055$+$02 & 5.238$+$07 & 3.315$-$04 &   4 & 153 & 1.518$+$02 & 4.307$+$09 & 1.488$-$02\\
   4 &  73 & 2.036$+$02 & 7.492$+$06 & 4.657$-$05 &   4 & 156 & 1.503$+$02 & 2.155$+$10 & 9.735$-$02\\
   4 &  75 & 2.021$+$02 & 2.291$+$08 & 1.871$-$03 &   4 & 157 & 1.498$+$02 & 4.232$+$09 & 1.423$-$02\\
   4 &  77 & 1.956$+$02 & 1.074$+$08 & 8.219$-$04 &   4 & 158 & 1.497$+$02 & 1.056$+$09 & 4.730$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
   4 & 159 & 1.496$+$02 & 4.313$+$09 & 9.654$-$03 &   5 &  90 & 1.870$+$02 & 4.630$+$08 & 2.428$-$03\\
   4 & 161 & 1.491$+$02 & 8.473$+$09 & 2.824$-$02 &   5 &  91 & 1.856$+$02 & 1.998$+$09 & 1.289$-$02\\
   4 & 164 & 1.482$+$02 & 6.505$+$06 & 1.427$-$05 &   5 &  93 & 1.836$+$02 & 6.863$+$08 & 4.338$-$03\\
   4 & 166 & 1.479$+$02 & 1.396$+$09 & 3.053$-$03 &   5 &  95 & 1.815$+$02 & 6.644$+$08 & 2.461$-$03\\
   4 & 167 & 1.475$+$02 & 5.787$+$08 & 1.888$-$03 &   5 &  96 & 1.813$+$02 & 9.440$+$09 & 4.652$-$02\\
   4 & 169 & 1.464$+$02 & 7.369$+$08 & 1.580$-$03 &   5 &  98 & 1.805$+$02 & 4.124$+$10 & 2.517$-$01\\
   4 & 170 & 1.463$+$02 & 1.572$+$07 & 5.041$-$05 &   5 & 104 & 1.758$+$02 & 1.178$+$08 & 4.091$-$04\\
   4 & 171 & 1.461$+$02 & 3.768$+$07 & 1.606$-$04 &   5 & 108 & 1.742$+$02 & 4.789$+$06 & 1.634$-$05\\
   4 & 172 & 1.456$+$02 & 3.513$+$08 & 1.116$-$03 &   5 & 109 & 1.740$+$02 & 4.481$+$09 & 2.035$-$02\\
   4 & 174 & 1.454$+$02 & 9.504$+$08 & 2.009$-$03 &   5 & 113 & 1.725$+$02 & 1.304$+$08 & 5.820$-$04\\
   4 & 175 & 1.449$+$02 & 2.663$+$07 & 8.386$-$05 &   5 & 114 & 1.725$+$02 & 1.269$+$08 & 4.243$-$04\\
   4 & 176 & 1.436$+$02 & 7.994$+$06 & 1.648$-$05 &   5 & 115 & 1.719$+$02 & 4.950$+$09 & 2.741$-$02\\
   4 & 177 & 1.432$+$02 & 3.773$+$07 & 1.547$-$04 &   5 & 116 & 1.717$+$02 & 2.460$+$08 & 1.088$-$03\\
   4 & 179 & 1.415$+$02 & 9.392$+$07 & 2.819$-$04 &   5 & 117 & 1.704$+$02 & 9.560$+$09 & 4.163$-$02\\
   4 & 186 & 1.390$+$02 & 1.049$+$07 & 4.049$-$05 &   5 & 120 & 1.690$+$02 & 1.162$+$09 & 6.219$-$03\\
   4 & 194 & 1.364$+$02 & 1.301$+$07 & 3.629$-$05 &   5 & 121 & 1.683$+$02 & 1.759$+$08 & 5.601$-$04\\
   4 & 195 & 1.361$+$02 & 1.641$+$08 & 6.070$-$04 &   5 & 122 & 1.666$+$02 & 5.836$+$09 & 1.822$-$02\\
   4 & 200 & 1.322$+$02 & 6.289$+$06 & 1.648$-$05 &   5 & 123 & 1.662$+$02 & 1.847$+$10 & 7.651$-$02\\
   4 & 203 & 1.315$+$02 & 8.288$+$07 & 1.433$-$04 &   5 & 125 & 1.656$+$02 & 2.998$+$09 & 9.239$-$03\\
   4 & 216 & 1.261$+$02 & 2.704$+$07 & 6.444$-$05 &   5 & 128 & 1.647$+$02 & 4.495$+$08 & 2.285$-$03\\
   4 & 228 & 1.246$+$02 & 7.165$+$07 & 2.225$-$04 &   5 & 130 & 1.638$+$02 & 4.608$+$07 & 1.853$-$04\\
   5 &  34 & 3.241$+$02 & 2.448$+$09 & 2.892$-$02 &   5 & 132 & 1.634$+$02 & 3.198$+$07 & 9.605$-$05\\
   5 &  35 & 2.978$+$02 & 3.088$+$09 & 5.134$-$02 &   5 & 134 & 1.629$+$02 & 1.558$+$11 & 4.647$-$01\\
   5 &  36 & 2.949$+$02 & 1.163$+$09 & 1.516$-$02 &   5 & 135 & 1.629$+$02 & 3.827$+$09 & 1.522$-$02\\
   5 &  37 & 2.918$+$02 & 1.547$+$08 & 1.481$-$03 &   5 & 136 & 1.620$+$02 & 1.062$+$09 & 5.223$-$03\\
   5 &  39 & 2.694$+$02 & 7.519$+$08 & 8.180$-$03 &   5 & 138 & 1.602$+$02 & 5.424$+$07 & 2.088$-$04\\
   5 &  41 & 2.679$+$02 & 1.391$+$08 & 1.122$-$03 &   5 & 140 & 1.581$+$02 & 3.704$+$07 & 1.735$-$04\\
   5 &  43 & 2.610$+$02 & 2.407$+$06 & 2.459$-$05 &   5 & 141 & 1.572$+$02 & 3.972$+$08 & 1.103$-$03\\
   5 &  44 & 2.581$+$02 & 2.539$+$06 & 1.902$-$05 &   5 & 143 & 1.561$+$02 & 3.245$+$06 & 1.481$-$05\\
   5 &  51 & 2.334$+$02 & 1.917$+$06 & 1.174$-$05 &   5 & 144 & 1.552$+$02 & 1.817$+$10 & 6.564$-$02\\
   5 &  52 & 2.331$+$02 & 2.993$+$06 & 2.437$-$05 &   5 & 145 & 1.543$+$02 & 2.739$+$09 & 7.328$-$03\\
   5 &  53 & 2.326$+$02 & 1.969$+$06 & 1.996$-$05 &   5 & 149 & 1.536$+$02 & 2.522$+$10 & 8.925$-$02\\
   5 &  55 & 2.277$+$02 & 2.801$+$06 & 1.633$-$05 &   5 & 150 & 1.532$+$02 & 1.550$+$10 & 4.090$-$02\\
   5 &  56 & 2.253$+$02 & 2.226$+$07 & 1.694$-$04 &   5 & 151 & 1.528$+$02 & 6.902$+$10 & 2.416$-$01\\
   5 &  58 & 2.199$+$02 & 1.401$+$08 & 7.617$-$04 &   5 & 153 & 1.518$+$02 & 6.008$+$08 & 1.557$-$03\\
   5 &  59 & 2.197$+$02 & 1.475$+$08 & 1.067$-$03 &   5 & 155 & 1.518$+$02 & 4.172$+$10 & 1.802$-$01\\
   5 &  61 & 2.115$+$02 & 3.297$+$07 & 1.658$-$04 &   5 & 156 & 1.504$+$02 & 8.773$+$09 & 2.974$-$02\\
   5 &  63 & 2.085$+$02 & 1.199$+$09 & 7.814$-$03 &   5 & 157 & 1.498$+$02 & 1.089$+$09 & 2.748$-$03\\
   5 &  65 & 2.082$+$02 & 2.604$+$08 & 1.269$-$03 &   5 & 158 & 1.498$+$02 & 1.396$+$08 & 4.695$-$04\\
   5 &  68 & 2.063$+$02 & 1.233$+$07 & 5.902$-$05 &   5 & 161 & 1.491$+$02 & 2.644$+$08 & 6.613$-$04\\
   5 &  70 & 2.055$+$02 & 3.932$+$07 & 2.490$-$04 &   5 & 167 & 1.475$+$02 & 5.209$+$06 & 1.275$-$05\\
   5 &  72 & 2.044$+$02 & 6.030$+$07 & 4.719$-$04 &   5 & 170 & 1.463$+$02 & 2.535$+$09 & 6.100$-$03\\
   5 &  75 & 2.022$+$02 & 7.262$+$07 & 4.450$-$04 &   5 & 171 & 1.461$+$02 & 1.267$+$09 & 4.054$-$03\\
   5 &  76 & 2.007$+$02 & 4.890$+$08 & 3.692$-$03 &   5 & 172 & 1.456$+$02 & 3.229$+$09 & 7.697$-$03\\
   5 &  78 & 1.949$+$02 & 6.364$+$07 & 4.529$-$04 &   5 & 175 & 1.450$+$02 & 1.955$+$07 & 4.621$-$05\\
   5 &  79 & 1.942$+$02 & 3.191$+$07 & 1.805$-$04 &   5 & 177 & 1.433$+$02 & 1.622$+$07 & 4.989$-$05\\
   5 &  82 & 1.927$+$02 & 4.544$+$07 & 1.896$-$04 &   5 & 179 & 1.415$+$02 & 1.071$+$08 & 2.411$-$04\\
   5 &  86 & 1.915$+$02 & 3.233$+$07 & 2.222$-$04 &   5 & 187 & 1.389$+$02 & 4.289$+$07 & 1.551$-$04\\
   5 &  88 & 1.891$+$02 & 2.175$+$08 & 8.747$-$04 &   5 & 216 & 1.261$+$02 & 1.862$+$07 & 3.329$-$05\\
   5 &  89 & 1.874$+$02 & 3.131$+$07 & 1.237$-$04 &   5 & 228 & 1.247$+$02 & 6.195$+$07 & 1.443$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
   6 &  32 & 3.351$+$02 & 1.635$+$09 & 1.376$-$02 &   6 & 125 & 1.659$+$02 & 9.869$+$08 & 6.111$-$03\\
   6 &  33 & 3.317$+$02 & 9.546$+$08 & 1.574$-$02 &   6 & 126 & 1.656$+$02 & 7.596$+$09 & 1.562$-$02\\
   6 &  34 & 3.256$+$02 & 4.223$+$07 & 1.007$-$03 &   6 & 129 & 1.641$+$02 & 9.556$+$10 & 1.929$-$01\\
   6 &  37 & 2.929$+$02 & 2.176$+$09 & 4.198$-$02 &   6 & 131 & 1.639$+$02 & 4.659$+$10 & 1.876$-$01\\
   6 &  38 & 2.900$+$02 & 1.452$+$09 & 1.831$-$02 &   6 & 132 & 1.638$+$02 & 2.711$+$08 & 1.636$-$03\\
   6 &  40 & 2.693$+$02 & 6.250$+$08 & 3.397$-$03 &   6 & 133 & 1.632$+$02 & 1.598$+$09 & 3.191$-$03\\
   6 &  41 & 2.688$+$02 & 3.074$+$08 & 4.995$-$03 &   6 & 134 & 1.632$+$02 & 1.283$+$09 & 7.686$-$03\\
   6 &  42 & 2.687$+$02 & 3.261$+$08 & 3.530$-$03 &   6 & 137 & 1.611$+$02 & 1.814$+$08 & 7.063$-$04\\
   6 &  44 & 2.590$+$02 & 5.133$+$06 & 7.742$-$05 &   6 & 141 & 1.575$+$02 & 6.886$+$07 & 3.841$-$04\\
   6 &  45 & 2.556$+$02 & 1.312$+$06 & 1.286$-$05 &   6 & 142 & 1.567$+$02 & 4.480$+$07 & 1.650$-$04\\
   6 &  46 & 2.523$+$02 & 1.343$+$07 & 1.923$-$04 &   6 & 145 & 1.546$+$02 & 8.897$+$09 & 4.781$-$02\\
   6 &  47 & 2.466$+$02 & 1.401$+$08 & 6.386$-$04 &   6 & 146 & 1.542$+$02 & 8.360$+$09 & 2.982$-$02\\
   6 &  48 & 2.409$+$02 & 1.431$+$07 & 1.245$-$04 &   6 & 147 & 1.541$+$02 & 4.732$+$09 & 8.430$-$03\\
   6 &  50 & 2.343$+$02 & 2.093$+$06 & 1.723$-$05 &   6 & 150 & 1.535$+$02 & 4.407$+$10 & 2.335$-$01\\
   6 &  55 & 2.284$+$02 & 1.320$+$07 & 1.549$-$04 &   6 & 152 & 1.528$+$02 & 4.030$+$10 & 1.411$-$01\\
   6 &  57 & 2.208$+$02 & 1.619$+$07 & 1.183$-$04 &   6 & 153 & 1.521$+$02 & 1.613$+$07 & 8.396$-$05\\
   6 &  58 & 2.205$+$02 & 2.132$+$06 & 2.332$-$05 &   6 & 154 & 1.521$+$02 & 6.024$+$10 & 1.045$-$01\\
   6 &  60 & 2.131$+$02 & 1.491$+$08 & 1.015$-$03 &   6 & 157 & 1.501$+$02 & 1.593$+$09 & 8.068$-$03\\
   6 &  61 & 2.121$+$02 & 5.968$+$06 & 6.039$-$05 &   6 & 159 & 1.500$+$02 & 5.056$+$09 & 1.705$-$02\\
   6 &  62 & 2.098$+$02 & 5.965$+$07 & 1.968$-$04 &   6 & 160 & 1.494$+$02 & 1.289$+$08 & 2.157$-$04\\
   6 &  64 & 2.087$+$02 & 6.608$+$08 & 4.316$-$03 &   6 & 161 & 1.494$+$02 & 1.754$+$10 & 8.810$-$02\\
   6 &  65 & 2.088$+$02 & 1.318$+$08 & 1.292$-$03 &   6 & 162 & 1.488$+$02 & 9.032$+$09 & 2.999$-$02\\
   6 &  66 & 2.079$+$02 & 2.379$+$07 & 1.542$-$04 &   6 & 164 & 1.485$+$02 & 4.401$+$08 & 1.455$-$03\\
   6 &  67 & 2.076$+$02 & 9.176$+$08 & 2.964$-$03 &   6 & 166 & 1.483$+$02 & 1.329$+$07 & 4.379$-$05\\
   6 &  68 & 2.069$+$02 & 1.399$+$08 & 1.347$-$03 &   6 & 167 & 1.478$+$02 & 5.802$+$07 & 2.852$-$04\\
   6 &  69 & 2.064$+$02 & 2.547$+$07 & 1.626$-$04 &   6 & 168 & 1.477$+$02 & 8.994$+$07 & 1.471$-$04\\
   6 &  71 & 2.061$+$02 & 5.440$+$07 & 5.197$-$04 &   6 & 169 & 1.468$+$02 & 1.262$+$08 & 4.077$-$04\\
   6 &  73 & 2.042$+$02 & 9.806$+$07 & 9.198$-$04 &   6 & 170 & 1.466$+$02 & 4.685$+$07 & 2.263$-$04\\
   6 &  81 & 1.931$+$02 & 8.190$+$08 & 4.580$-$03 &   6 & 172 & 1.459$+$02 & 1.538$+$07 & 7.364$-$05\\
   6 &  82 & 1.932$+$02 & 3.858$+$08 & 3.237$-$03 &   6 & 173 & 1.457$+$02 & 9.838$+$08 & 1.566$-$03\\
   6 &  84 & 1.924$+$02 & 8.134$+$07 & 2.258$-$04 &   6 & 174 & 1.457$+$02 & 1.386$+$07 & 4.414$-$05\\
   6 &  85 & 1.920$+$02 & 8.756$+$07 & 4.839$-$04 &   6 & 175 & 1.453$+$02 & 4.030$+$07 & 1.912$-$04\\
   6 &  88 & 1.896$+$02 & 9.624$+$07 & 7.779$-$04 &   6 & 176 & 1.439$+$02 & 6.680$+$06 & 2.075$-$05\\
   6 &  89 & 1.879$+$02 & 7.249$+$08 & 5.757$-$03 &   6 & 179 & 1.418$+$02 & 1.016$+$08 & 4.592$-$04\\
   6 &  95 & 1.819$+$02 & 3.075$+$10 & 2.289$-$01 &   6 & 180 & 1.418$+$02 & 2.083$+$07 & 6.275$-$05\\
   6 &  97 & 1.816$+$02 & 1.758$+$10 & 8.689$-$02 &   6 & 194 & 1.367$+$02 & 1.579$+$08 & 6.631$-$04\\
   6 & 100 & 1.785$+$02 & 3.868$+$07 & 9.235$-$05 &   6 & 200 & 1.325$+$02 & 1.132$+$07 & 4.468$-$05\\
   6 & 102 & 1.768$+$02 & 6.077$+$09 & 2.848$-$02 &   6 & 201 & 1.323$+$02 & 2.219$+$08 & 2.913$-$04\\
   6 & 103 & 1.765$+$02 & 9.050$+$09 & 2.114$-$02 &   6 & 203 & 1.318$+$02 & 2.389$+$07 & 6.221$-$05\\
   6 & 104 & 1.762$+$02 & 5.330$+$07 & 3.720$-$04 &   6 & 208 & 1.297$+$02 & 1.682$+$07 & 2.121$-$05\\
   6 & 106 & 1.750$+$02 & 1.170$+$09 & 5.373$-$03 &   6 & 209 & 1.287$+$02 & 9.320$+$06 & 2.314$-$05\\
   6 & 107 & 1.749$+$02 & 3.353$+$09 & 1.537$-$02 &   6 & 216 & 1.263$+$02 & 3.227$+$07 & 1.158$-$04\\
   6 & 108 & 1.746$+$02 & 7.762$+$08 & 5.320$-$03 &   6 & 221 & 1.258$+$02 & 4.830$+$07 & 1.145$-$04\\
   6 & 111 & 1.741$+$02 & 2.519$+$08 & 5.726$-$04 &   6 & 236 & 1.229$+$02 & 2.348$+$07 & 7.972$-$05\\
   6 & 112 & 1.739$+$02 & 1.466$+$07 & 6.644$-$05 &   7 &  32 & 3.374$+$02 & 1.556$+$09 & 2.655$-$02\\
   6 & 114 & 1.729$+$02 & 1.214$+$10 & 8.158$-$02 &   7 &  33 & 3.339$+$02 & 1.255$+$08 & 4.195$-$03\\
   6 & 118 & 1.697$+$02 & 5.581$+$09 & 1.204$-$02 &   7 &  38 & 2.917$+$02 & 2.236$+$09 & 5.705$-$02\\
   6 & 119 & 1.692$+$02 & 9.214$+$09 & 3.956$-$02 &   7 &  40 & 2.708$+$02 & 6.351$+$08 & 6.980$-$03\\
   6 & 121 & 1.686$+$02 & 2.701$+$09 & 1.727$-$02 &   7 &  42 & 2.701$+$02 & 3.476$+$08 & 7.606$-$03\\
   6 & 124 & 1.662$+$02 & 7.863$+$08 & 3.255$-$03 &   7 &  45 & 2.569$+$02 & 6.216$+$07 & 1.230$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
   7 &  47 & 2.478$+$02 & 6.332$+$07 & 5.831$-$04 &   7 & 221 & 1.261$+$02 & 6.532$+$07 & 3.114$-$04\\
   7 &  48 & 2.420$+$02 & 4.208$+$06 & 7.390$-$05 &   7 & 277 & 1.148$+$02 & 7.998$+$06 & 1.581$-$05\\
   7 &  49 & 2.355$+$02 & 4.659$+$06 & 3.874$-$05 &   8 &  35 & 3.307$+$02 & 2.675$+$09 & 4.386$-$02\\
   7 &  57 & 2.217$+$02 & 1.069$+$06 & 1.576$-$05 &   8 &  36 & 3.271$+$02 & 1.431$+$08 & 1.836$-$03\\
   7 &  60 & 2.140$+$02 & 6.642$+$07 & 9.118$-$04 &   8 &  39 & 2.960$+$02 & 2.434$+$09 & 2.558$-$02\\
   7 &  62 & 2.107$+$02 & 1.746$+$08 & 1.162$-$03 &   8 &  43 & 2.859$+$02 & 1.588$+$08 & 1.557$-$03\\
   7 &  64 & 2.096$+$02 & 1.759$+$08 & 2.317$-$03 &   8 &  52 & 2.527$+$02 & 3.610$+$07 & 2.765$-$04\\
   7 &  67 & 2.084$+$02 & 7.624$+$08 & 4.966$-$03 &   8 &  53 & 2.522$+$02 & 4.358$+$07 & 4.154$-$04\\
   7 &  69 & 2.072$+$02 & 2.186$+$08 & 2.814$-$03 &   8 &  54 & 2.515$+$02 & 7.638$+$06 & 8.691$-$05\\
   7 &  81 & 1.939$+$02 & 5.362$+$08 & 6.043$-$03 &   8 &  56 & 2.436$+$02 & 3.598$+$08 & 2.561$-$03\\
   7 &  84 & 1.932$+$02 & 1.754$+$07 & 9.815$-$05 &   8 &  59 & 2.371$+$02 & 1.085$+$07 & 7.316$-$05\\
   7 &  85 & 1.927$+$02 & 9.196$+$07 & 1.024$-$03 &   8 &  63 & 2.241$+$02 & 3.783$+$08 & 2.278$-$03\\
   7 &  97 & 1.822$+$02 & 2.825$+$10 & 2.814$-$01 &   8 &  72 & 2.193$+$02 & 8.919$+$07 & 6.431$-$04\\
   7 &  99 & 1.797$+$02 & 1.598$+$08 & 1.548$-$03 &   8 &  74 & 2.180$+$02 & 2.071$+$08 & 1.772$-$03\\
   7 & 100 & 1.791$+$02 & 7.003$+$07 & 3.368$-$04 &   8 &  75 & 2.168$+$02 & 1.965$+$07 & 1.108$-$04\\
   7 & 102 & 1.774$+$02 & 6.619$+$08 & 6.247$-$03 &   8 &  77 & 2.094$+$02 & 3.933$+$07 & 2.068$-$04\\
   7 & 103 & 1.771$+$02 & 1.669$+$10 & 7.851$-$02 &   8 &  79 & 2.077$+$02 & 8.344$+$07 & 4.316$-$04\\
   7 & 106 & 1.756$+$02 & 1.896$+$09 & 1.753$-$02 &   8 &  80 & 2.075$+$02 & 1.011$+$07 & 7.837$-$05\\
   7 & 107 & 1.755$+$02 & 6.961$+$09 & 6.425$-$02 &   8 &  87 & 2.033$+$02 & 2.784$+$08 & 2.070$-$03\\
   7 & 111 & 1.747$+$02 & 3.428$+$07 & 1.569$-$04 &   8 &  90 & 1.995$+$02 & 2.034$+$07 & 9.710$-$05\\
   7 & 112 & 1.744$+$02 & 5.149$+$09 & 4.699$-$02 &   8 &  91 & 1.978$+$02 & 1.970$+$08 & 1.155$-$03\\
   7 & 118 & 1.702$+$02 & 8.236$+$09 & 3.579$-$02 &   8 &  92 & 1.962$+$02 & 2.991$+$07 & 1.381$-$04\\
   7 & 119 & 1.698$+$02 & 3.679$+$09 & 3.180$-$02 &   8 &  93 & 1.956$+$02 & 6.967$+$07 & 3.998$-$04\\
   7 & 126 & 1.662$+$02 & 2.916$+$09 & 1.207$-$02 &   8 &  94 & 1.950$+$02 & 1.442$+$09 & 9.861$-$03\\
   7 & 129 & 1.646$+$02 & 8.184$+$10 & 3.325$-$01 &   8 &  96 & 1.930$+$02 & 5.176$+$08 & 2.312$-$03\\
   7 & 131 & 1.644$+$02 & 5.606$+$09 & 4.544$-$02 &   8 &  98 & 1.921$+$02 & 7.981$+$09 & 4.413$-$02\\
   7 & 133 & 1.638$+$02 & 1.103$+$08 & 4.434$-$04 &   8 & 101 & 1.876$+$02 & 2.131$+$08 & 1.349$-$03\\
   7 & 137 & 1.617$+$02 & 4.398$+$08 & 3.447$-$03 &   8 & 109 & 1.848$+$02 & 1.400$+$09 & 5.733$-$03\\
   7 & 142 & 1.572$+$02 & 1.338$+$07 & 9.916$-$05 &   8 & 113 & 1.831$+$02 & 3.608$+$08 & 1.450$-$03\\
   7 & 146 & 1.547$+$02 & 6.454$+$09 & 4.632$-$02 &   8 & 115 & 1.824$+$02 & 8.188$+$08 & 4.082$-$03\\
   7 & 147 & 1.546$+$02 & 7.318$+$09 & 2.623$-$02 &   8 & 116 & 1.822$+$02 & 1.715$+$07 & 6.824$-$05\\
   7 & 152 & 1.533$+$02 & 4.488$+$10 & 3.162$-$01 &   8 & 117 & 1.807$+$02 & 1.998$+$09 & 7.826$-$03\\
   7 & 154 & 1.526$+$02 & 5.682$+$10 & 1.983$-$01 &   8 & 120 & 1.791$+$02 & 3.475$+$08 & 1.671$-$03\\
   7 & 159 & 1.504$+$02 & 2.112$+$08 & 1.433$-$03 &   8 & 123 & 1.760$+$02 & 1.435$+$09 & 5.332$-$03\\
   7 & 160 & 1.499$+$02 & 5.139$+$09 & 1.730$-$02 &   8 & 127 & 1.746$+$02 & 6.932$+$10 & 3.800$-$01\\
   7 & 162 & 1.493$+$02 & 1.163$+$10 & 7.769$-$02 &   8 & 128 & 1.743$+$02 & 7.290$+$08 & 3.320$-$03\\
   7 & 163 & 1.490$+$02 & 1.032$+$09 & 3.435$-$03 &   8 & 130 & 1.732$+$02 & 6.415$+$07 & 2.310$-$04\\
   7 & 164 & 1.489$+$02 & 7.579$+$07 & 5.042$-$04 &   8 & 135 & 1.722$+$02 & 8.948$+$08 & 3.184$-$03\\
   7 & 166 & 1.487$+$02 & 5.092$+$09 & 3.376$-$02 &   8 & 136 & 1.713$+$02 & 2.055$+$09 & 9.036$-$03\\
   7 & 168 & 1.482$+$02 & 5.054$+$07 & 1.663$-$04 &   8 & 138 & 1.693$+$02 & 2.234$+$08 & 7.679$-$04\\
   7 & 169 & 1.472$+$02 & 5.453$+$07 & 3.542$-$04 &   8 & 139 & 1.686$+$02 & 6.711$+$09 & 3.434$-$02\\
   7 & 173 & 1.461$+$02 & 2.069$+$08 & 6.624$-$04 &   8 & 143 & 1.646$+$02 & 1.062$+$08 & 4.315$-$04\\
   7 & 174 & 1.461$+$02 & 3.357$+$07 & 2.150$-$04 &   8 & 144 & 1.637$+$02 & 1.222$+$11 & 3.928$-$01\\
   7 & 176 & 1.444$+$02 & 2.553$+$06 & 1.595$-$05 &   8 & 148 & 1.622$+$02 & 3.446$+$08 & 1.630$-$03\\
   7 & 180 & 1.422$+$02 & 3.004$+$07 & 1.820$-$04 &   8 & 149 & 1.619$+$02 & 1.873$+$10 & 5.890$-$02\\
   7 & 198 & 1.335$+$02 & 2.947$+$06 & 1.574$-$05 &   8 & 151 & 1.610$+$02 & 6.817$+$09 & 2.120$-$02\\
   7 & 201 & 1.327$+$02 & 2.291$+$08 & 6.046$-$04 &   8 & 155 & 1.599$+$02 & 1.726$+$11 & 6.614$-$01\\
   7 & 203 & 1.321$+$02 & 6.975$+$07 & 3.652$-$04 &   8 & 156 & 1.583$+$02 & 1.974$+$10 & 5.933$-$02\\
   7 & 208 & 1.301$+$02 & 4.114$+$07 & 1.043$-$04 &   8 & 158 & 1.576$+$02 & 1.381$+$08 & 4.115$-$04\\
   7 & 209 & 1.290$+$02 & 2.093$+$07 & 1.045$-$04 &   8 & 165 & 1.557$+$02 & 7.128$+$08 & 2.592$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
   8 & 171 & 1.536$+$02 & 1.042$+$08 & 2.947$-$04 &   9 & 166 & 1.562$+$02 & 8.580$+$09 & 6.281$-$02\\
   8 & 177 & 1.504$+$02 & 4.852$+$07 & 1.317$-$04 &   9 & 168 & 1.557$+$02 & 5.512$+$09 & 2.003$-$02\\
   8 & 187 & 1.457$+$02 & 1.765$+$09 & 5.615$-$03 &   9 & 169 & 1.546$+$02 & 1.608$+$10 & 1.153$-$01\\
   8 & 195 & 1.426$+$02 & 2.298$+$08 & 5.601$-$04 &   9 & 173 & 1.534$+$02 & 1.324$+$08 & 4.671$-$04\\
   8 & 228 & 1.301$+$02 & 2.281$+$07 & 4.627$-$05 &   9 & 174 & 1.534$+$02 & 5.705$+$09 & 4.028$-$02\\
   9 &  32 & 3.789$+$02 & 3.331$+$07 & 7.170$-$04 &   9 & 176 & 1.515$+$02 & 1.294$+$08 & 8.905$-$04\\
   9 &  33 & 3.745$+$02 & 1.898$+$07 & 7.982$-$04 &   9 & 180 & 1.491$+$02 & 2.159$+$09 & 1.438$-$02\\
   9 &  38 & 3.222$+$02 & 1.178$+$07 & 3.669$-$04 &   9 & 198 & 1.396$+$02 & 1.713$+$08 & 1.000$-$03\\
   9 &  40 & 2.969$+$02 & 1.001$+$08 & 1.323$-$03 &   9 & 201 & 1.387$+$02 & 2.788$+$10 & 8.035$-$02\\
   9 &  42 & 2.961$+$02 & 7.114$+$07 & 1.871$-$03 &   9 & 203 & 1.381$+$02 & 8.372$+$09 & 4.786$-$02\\
   9 &  45 & 2.804$+$02 & 2.096$+$09 & 4.939$-$02 &   9 & 208 & 1.358$+$02 & 5.661$+$09 & 1.565$-$02\\
   9 &  47 & 2.696$+$02 & 2.476$+$09 & 2.698$-$02 &   9 & 209 & 1.346$+$02 & 2.250$+$09 & 1.223$-$02\\
   9 &  48 & 2.627$+$02 & 1.373$+$08 & 2.840$-$03 &   9 & 221 & 1.315$+$02 & 7.263$+$09 & 3.764$-$02\\
   9 &  49 & 2.550$+$02 & 3.030$+$06 & 2.954$-$05 &   9 & 268 & 1.208$+$02 & 7.287$+$07 & 3.186$-$04\\
   9 &  50 & 2.549$+$02 & 2.684$+$06 & 5.230$-$05 &   9 & 277 & 1.193$+$02 & 4.965$+$08 & 1.059$-$03\\
   9 &  60 & 2.300$+$02 & 1.736$+$09 & 2.753$-$02 &  10 &  34 & 3.718$+$02 & 4.950$+$06 & 7.694$-$05\\
   9 &  64 & 2.249$+$02 & 1.253$+$08 & 1.901$-$03 &  10 &  35 & 3.376$+$02 & 4.362$+$08 & 9.318$-$03\\
   9 &  66 & 2.240$+$02 & 1.126$+$08 & 1.694$-$03 &  10 &  36 & 3.339$+$02 & 1.986$+$09 & 3.319$-$02\\
   9 &  67 & 2.236$+$02 & 9.634$+$06 & 7.220$-$05 &  10 &  37 & 3.299$+$02 & 2.235$+$08 & 2.734$-$03\\
   9 &  69 & 2.222$+$02 & 3.143$+$08 & 4.653$-$03 &  10 &  39 & 3.015$+$02 & 1.051$+$07 & 1.432$-$04\\
   9 &  81 & 2.069$+$02 & 9.236$+$09 & 1.186$-$01 &  10 &  41 & 2.996$+$02 & 2.504$+$09 & 2.527$-$02\\
   9 &  84 & 2.061$+$02 & 2.598$+$08 & 1.655$-$03 &  10 &  43 & 2.911$+$02 & 5.355$+$07 & 6.803$-$04\\
   9 &  85 & 2.056$+$02 & 8.665$+$08 & 1.099$-$02 &  10 &  44 & 2.874$+$02 & 1.292$+$07 & 1.201$-$04\\
   9 &  97 & 1.937$+$02 & 1.369$+$09 & 1.541$-$02 &  10 &  46 & 2.793$+$02 & 2.046$+$06 & 1.794$-$05\\
   9 &  99 & 1.909$+$02 & 9.535$+$06 & 1.041$-$04 &  10 &  51 & 2.571$+$02 & 5.788$+$07 & 4.302$-$04\\
   9 & 100 & 1.902$+$02 & 4.546$+$07 & 2.465$-$04 &  10 &  52 & 2.567$+$02 & 1.918$+$07 & 1.895$-$04\\
   9 & 102 & 1.883$+$02 & 2.776$+$09 & 2.950$-$02 &  10 &  55 & 2.503$+$02 & 3.275$+$08 & 2.307$-$03\\
   9 & 103 & 1.880$+$02 & 2.555$+$08 & 1.353$-$03 &  10 &  56 & 2.474$+$02 & 6.777$+$06 & 6.216$-$05\\
   9 & 106 & 1.862$+$02 & 3.466$+$07 & 3.604$-$04 &  10 &  58 & 2.408$+$02 & 7.515$+$06 & 4.902$-$05\\
   9 & 107 & 1.861$+$02 & 1.019$+$09 & 1.058$-$02 &  10 &  63 & 2.272$+$02 & 8.892$+$07 & 6.885$-$04\\
   9 & 111 & 1.853$+$02 & 1.121$+$10 & 5.770$-$02 &  10 &  65 & 2.269$+$02 & 2.298$+$08 & 1.330$-$03\\
   9 & 112 & 1.849$+$02 & 1.926$+$09 & 1.976$-$02 &  10 &  68 & 2.246$+$02 & 1.781$+$06 & 1.011$-$05\\
   9 & 118 & 1.802$+$02 & 3.906$+$08 & 1.902$-$03 &  10 &  70 & 2.237$+$02 & 1.238$+$08 & 9.288$-$04\\
   9 & 119 & 1.797$+$02 & 1.286$+$08 & 1.246$-$03 &  10 &  72 & 2.223$+$02 & 8.911$+$07 & 8.254$-$04\\
   9 & 124 & 1.763$+$02 & 2.718$+$08 & 2.533$-$03 &  10 &  73 & 2.215$+$02 & 3.472$+$07 & 1.916$-$04\\
   9 & 126 & 1.757$+$02 & 3.067$+$09 & 1.419$-$02 &  10 &  75 & 2.198$+$02 & 2.242$+$06 & 1.624$-$05\\
   9 & 129 & 1.739$+$02 & 2.280$+$08 & 1.034$-$03 &  10 &  76 & 2.181$+$02 & 8.618$+$07 & 7.680$-$04\\
   9 & 131 & 1.737$+$02 & 1.874$+$08 & 1.695$-$03 &  10 &  77 & 2.121$+$02 & 4.854$+$07 & 3.275$-$04\\
   9 & 133 & 1.730$+$02 & 3.617$+$10 & 1.622$-$01 &  10 &  78 & 2.111$+$02 & 3.313$+$07 & 2.768$-$04\\
   9 & 137 & 1.706$+$02 & 1.597$+$10 & 1.395$-$01 &  10 &  79 & 2.104$+$02 & 4.458$+$07 & 2.958$-$04\\
   9 & 142 & 1.657$+$02 & 2.962$+$09 & 2.438$-$02 &  10 &  82 & 2.086$+$02 & 4.364$+$07 & 2.134$-$04\\
   9 & 146 & 1.629$+$02 & 3.823$+$07 & 3.042$-$04 &  10 &  86 & 2.072$+$02 & 3.213$+$08 & 2.584$-$03\\
   9 & 147 & 1.628$+$02 & 6.000$+$06 & 2.384$-$05 &  10 &  88 & 2.044$+$02 & 7.932$+$07 & 3.726$-$04\\
   9 & 152 & 1.613$+$02 & 2.695$+$09 & 2.103$-$02 &  10 &  90 & 2.020$+$02 & 2.810$+$06 & 1.719$-$05\\
   9 & 154 & 1.606$+$02 & 1.371$+$10 & 5.300$-$02 &  10 &  91 & 2.003$+$02 & 1.645$+$09 & 1.236$-$02\\
   9 & 159 & 1.582$+$02 & 1.968$+$10 & 1.476$-$01 &  10 &  92 & 1.986$+$02 & 1.191$+$08 & 7.040$-$04\\
   9 & 160 & 1.576$+$02 & 7.393$+$10 & 2.752$-$01 &  10 &  93 & 1.980$+$02 & 8.696$+$08 & 6.391$-$03\\
   9 & 162 & 1.569$+$02 & 1.441$+$10 & 1.063$-$01 &  10 &  95 & 1.955$+$02 & 7.826$+$08 & 3.364$-$03\\
   9 & 163 & 1.566$+$02 & 9.033$+$09 & 3.320$-$02 &  10 &  96 & 1.953$+$02 & 5.139$+$09 & 2.939$-$02\\
   9 & 164 & 1.565$+$02 & 2.253$+$09 & 1.655$-$02 &  10 &  98 & 1.944$+$02 & 5.144$+$08 & 3.642$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  10 & 104 & 1.889$+$02 & 9.846$+$07 & 3.950$-$04 &  11 &  36 & 3.393$+$02 & 5.863$+$08 & 1.350$-$02\\
  10 & 108 & 1.871$+$02 & 7.206$+$08 & 2.835$-$03 &  11 &  37 & 3.352$+$02 & 1.959$+$09 & 3.300$-$02\\
  10 & 109 & 1.869$+$02 & 6.051$+$08 & 3.169$-$03 &  11 &  38 & 3.314$+$02 & 3.035$+$08 & 3.330$-$03\\
  10 & 110 & 1.867$+$02 & 4.689$+$07 & 1.837$-$04 &  11 &  39 & 3.060$+$02 & 4.226$+$06 & 7.907$-$05\\
  10 & 113 & 1.851$+$02 & 3.489$+$08 & 1.793$-$03 &  11 &  41 & 3.040$+$02 & 8.928$+$07 & 1.237$-$03\\
  10 & 114 & 1.851$+$02 & 1.436$+$09 & 5.533$-$03 &  11 &  42 & 3.038$+$02 & 2.356$+$09 & 2.173$-$02\\
  10 & 115 & 1.844$+$02 & 1.293$+$07 & 8.244$-$05 &  11 &  44 & 2.915$+$02 & 1.062$+$07 & 1.353$-$04\\
  10 & 116 & 1.842$+$02 & 2.896$+$08 & 1.474$-$03 &  11 &  46 & 2.831$+$02 & 5.317$+$06 & 6.387$-$05\\
  10 & 117 & 1.828$+$02 & 4.434$+$08 & 2.220$-$03 &  11 &  48 & 2.687$+$02 & 2.092$+$06 & 1.510$-$05\\
  10 & 120 & 1.811$+$02 & 3.422$+$08 & 2.104$-$03 &  11 &  50 & 2.606$+$02 & 6.933$+$07 & 4.705$-$04\\
  10 & 121 & 1.802$+$02 & 2.779$+$09 & 1.015$-$02 &  11 &  51 & 2.603$+$02 & 3.198$+$06 & 3.250$-$05\\
  10 & 122 & 1.784$+$02 & 3.740$+$08 & 1.338$-$03 &  11 &  52 & 2.599$+$02 & 1.746$+$06 & 2.358$-$05\\
  10 & 123 & 1.779$+$02 & 4.268$+$06 & 2.026$-$05 &  11 &  56 & 2.503$+$02 & 6.347$+$06 & 7.950$-$05\\
  10 & 125 & 1.772$+$02 & 6.374$+$08 & 2.250$-$03 &  11 &  57 & 2.439$+$02 & 1.907$+$06 & 1.134$-$05\\
  10 & 128 & 1.762$+$02 & 6.595$+$10 & 3.837$-$01 &  11 &  60 & 2.346$+$02 & 2.517$+$07 & 1.384$-$04\\
  10 & 130 & 1.751$+$02 & 4.475$+$09 & 2.058$-$02 &  11 &  61 & 2.334$+$02 & 3.956$+$06 & 3.232$-$05\\
  10 & 132 & 1.747$+$02 & 1.007$+$08 & 3.458$-$04 &  11 &  63 & 2.298$+$02 & 4.094$+$06 & 4.320$-$05\\
  10 & 134 & 1.741$+$02 & 5.383$+$07 & 1.834$-$04 &  11 &  64 & 2.293$+$02 & 1.059$+$08 & 5.567$-$04\\
  10 & 135 & 1.741$+$02 & 2.469$+$07 & 1.122$-$04 &  11 &  65 & 2.294$+$02 & 4.695$+$07 & 3.704$-$04\\
  10 & 136 & 1.731$+$02 & 3.681$+$09 & 2.067$-$02 &  11 &  68 & 2.271$+$02 & 6.535$+$07 & 5.052$-$04\\
  10 & 138 & 1.711$+$02 & 8.318$+$08 & 3.650$-$03 &  11 &  69 & 2.265$+$02 & 6.523$+$07 & 3.344$-$04\\
  10 & 140 & 1.686$+$02 & 7.097$+$08 & 3.783$-$03 &  11 &  70 & 2.261$+$02 & 1.898$+$07 & 1.940$-$04\\
  10 & 141 & 1.676$+$02 & 4.668$+$09 & 1.474$-$02 &  11 &  71 & 2.262$+$02 & 1.999$+$07 & 1.533$-$04\\
  10 & 143 & 1.664$+$02 & 4.673$+$08 & 2.423$-$03 &  11 &  75 & 2.221$+$02 & 8.514$+$07 & 8.395$-$04\\
  10 & 144 & 1.654$+$02 & 8.471$+$09 & 3.473$-$02 &  11 &  77 & 2.143$+$02 & 2.817$+$07 & 2.586$-$04\\
  10 & 145 & 1.643$+$02 & 1.095$+$11 & 3.323$-$01 &  11 &  81 & 2.106$+$02 & 3.381$+$06 & 1.499$-$05\\
  10 & 149 & 1.636$+$02 & 4.386$+$09 & 1.760$-$02 &  11 &  85 & 2.093$+$02 & 4.139$+$07 & 1.812$-$04\\
  10 & 150 & 1.631$+$02 & 1.348$+$10 & 4.030$-$02 &  11 &  88 & 2.064$+$02 & 2.424$+$07 & 1.548$-$04\\
  10 & 151 & 1.626$+$02 & 5.355$+$09 & 2.124$-$02 &  11 &  89 & 2.045$+$02 & 7.260$+$07 & 4.550$-$04\\
  10 & 153 & 1.615$+$02 & 6.526$+$09 & 1.915$-$02 &  11 &  90 & 2.040$+$02 & 2.415$+$09 & 2.009$-$02\\
  10 & 155 & 1.615$+$02 & 5.359$+$09 & 2.619$-$02 &  11 &  92 & 2.005$+$02 & 2.746$+$08 & 2.207$-$03\\
  10 & 156 & 1.599$+$02 & 1.436$+$11 & 5.502$-$01 &  11 &  95 & 1.974$+$02 & 4.116$+$09 & 2.405$-$02\\
  10 & 157 & 1.592$+$02 & 1.830$+$09 & 5.218$-$03 &  11 &  96 & 1.972$+$02 & 8.256$+$08 & 6.415$-$03\\
  10 & 158 & 1.592$+$02 & 3.644$+$09 & 1.384$-$02 &  11 &  97 & 1.970$+$02 & 6.387$+$08 & 2.477$-$03\\
  10 & 161 & 1.585$+$02 & 3.090$+$10 & 8.729$-$02 &  11 &  99 & 1.940$+$02 & 5.363$+$07 & 2.017$-$04\\
  10 & 165 & 1.573$+$02 & 2.079$+$08 & 9.633$-$04 &  11 & 102 & 1.914$+$02 & 1.348$+$08 & 4.933$-$04\\
  10 & 167 & 1.567$+$02 & 2.167$+$08 & 5.982$-$04 &  11 & 104 & 1.906$+$02 & 1.679$+$08 & 9.148$-$04\\
  10 & 170 & 1.553$+$02 & 2.229$+$09 & 6.042$-$03 &  11 & 106 & 1.892$+$02 & 2.597$+$08 & 9.293$-$04\\
  10 & 171 & 1.550$+$02 & 6.528$+$08 & 2.353$-$03 &  11 & 107 & 1.891$+$02 & 7.418$+$08 & 2.651$-$03\\
  10 & 172 & 1.545$+$02 & 2.553$+$07 & 6.852$-$05 &  11 & 108 & 1.888$+$02 & 4.558$+$08 & 2.435$-$03\\
  10 & 175 & 1.538$+$02 & 3.537$+$07 & 9.406$-$05 &  11 & 109 & 1.886$+$02 & 1.007$+$07 & 7.163$-$05\\
  10 & 177 & 1.519$+$02 & 3.224$+$07 & 1.115$-$04 &  11 & 110 & 1.884$+$02 & 3.022$+$08 & 1.608$-$03\\
  10 & 179 & 1.499$+$02 & 2.341$+$08 & 5.916$-$04 &  11 & 112 & 1.879$+$02 & 7.295$+$08 & 2.574$-$03\\
  10 & 186 & 1.471$+$02 & 3.255$+$09 & 1.056$-$02 &  11 & 113 & 1.868$+$02 & 2.174$+$08 & 1.517$-$03\\
  10 & 194 & 1.442$+$02 & 3.355$+$07 & 7.845$-$05 &  11 & 114 & 1.868$+$02 & 1.195$+$09 & 6.251$-$03\\
  10 & 195 & 1.438$+$02 & 1.738$+$08 & 5.389$-$04 &  11 & 117 & 1.844$+$02 & 1.203$+$08 & 8.173$-$04\\
  10 & 200 & 1.396$+$02 & 5.250$+$07 & 1.150$-$04 &  11 & 119 & 1.825$+$02 & 2.683$+$09 & 8.932$-$03\\
  10 & 216 & 1.327$+$02 & 2.652$+$07 & 5.253$-$05 &  11 & 121 & 1.818$+$02 & 2.994$+$08 & 1.484$-$03\\
  10 & 228 & 1.311$+$02 & 1.045$+$09 & 2.693$-$03 &  11 & 123 & 1.795$+$02 & 6.434$+$08 & 4.143$-$03\\
  11 &  33 & 3.869$+$02 & 1.587$+$06 & 2.374$-$05 &  11 & 124 & 1.790$+$02 & 9.988$+$07 & 3.197$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  11 & 130 & 1.766$+$02 & 6.517$+$10 & 4.064$-$01 &  12 &  42 & 3.048$+$02 & 5.226$+$08 & 7.280$-$03\\
  11 & 131 & 1.763$+$02 & 2.269$+$07 & 7.049$-$05 &  12 &  44 & 2.924$+$02 & 5.212$+$08 & 1.002$-$02\\
  11 & 132 & 1.762$+$02 & 6.076$+$09 & 2.829$-$02 &  12 &  45 & 2.881$+$02 & 1.599$+$07 & 1.990$-$04\\
  11 & 135 & 1.756$+$02 & 4.894$+$08 & 3.016$-$03 &  12 &  46 & 2.839$+$02 & 4.335$+$08 & 7.860$-$03\\
  11 & 137 & 1.732$+$02 & 1.189$+$08 & 3.563$-$04 &  12 &  47 & 2.768$+$02 & 7.455$+$08 & 4.280$-$03\\
  11 & 138 & 1.725$+$02 & 1.612$+$08 & 9.589$-$04 &  12 &  48 & 2.695$+$02 & 2.272$+$09 & 2.475$-$02\\
  11 & 141 & 1.689$+$02 & 7.318$+$08 & 3.131$-$03 &  12 &  49 & 2.614$+$02 & 7.516$+$06 & 3.851$-$05\\
  11 & 142 & 1.680$+$02 & 4.642$+$08 & 1.310$-$03 &  12 &  50 & 2.613$+$02 & 8.860$+$06 & 9.070$-$05\\
  11 & 144 & 1.667$+$02 & 3.035$+$08 & 1.686$-$03 &  12 &  51 & 2.611$+$02 & 1.051$+$07 & 1.611$-$04\\
  11 & 145 & 1.656$+$02 & 1.788$+$10 & 7.353$-$02 &  12 &  60 & 2.352$+$02 & 1.238$+$08 & 1.027$-$03\\
  11 & 146 & 1.652$+$02 & 1.102$+$11 & 3.007$-$01 &  12 &  61 & 2.340$+$02 & 1.342$+$09 & 1.654$-$02\\
  11 & 149 & 1.649$+$02 & 3.908$+$08 & 2.123$-$03 &  12 &  64 & 2.299$+$02 & 1.334$+$06 & 1.056$-$05\\
  11 & 150 & 1.644$+$02 & 1.072$+$10 & 4.343$-$02 &  12 &  65 & 2.300$+$02 & 4.128$+$07 & 4.909$-$04\\
  11 & 151 & 1.639$+$02 & 3.035$+$08 & 1.630$-$03 &  12 &  67 & 2.285$+$02 & 1.214$+$08 & 4.750$-$04\\
  11 & 152 & 1.636$+$02 & 1.141$+$10 & 3.051$-$02 &  12 &  68 & 2.276$+$02 & 5.134$+$07 & 5.983$-$04\\
  11 & 153 & 1.628$+$02 & 5.137$+$09 & 2.041$-$02 &  12 &  69 & 2.271$+$02 & 3.846$+$07 & 2.973$-$04\\
  11 & 156 & 1.611$+$02 & 1.339$+$10 & 6.948$-$02 &  12 &  73 & 2.245$+$02 & 1.928$+$08 & 2.184$-$03\\
  11 & 157 & 1.604$+$02 & 5.287$+$08 & 2.041$-$03 &  12 &  81 & 2.111$+$02 & 4.752$+$08 & 3.175$-$03\\
  11 & 158 & 1.604$+$02 & 3.216$+$07 & 1.654$-$04 &  12 &  82 & 2.112$+$02 & 3.440$+$08 & 3.449$-$03\\
  11 & 159 & 1.603$+$02 & 1.294$+$10 & 3.324$-$02 &  12 &  85 & 2.098$+$02 & 6.678$+$08 & 4.405$-$03\\
  11 & 161 & 1.597$+$02 & 1.275$+$11 & 4.875$-$01 &  12 &  88 & 2.069$+$02 & 9.320$+$09 & 8.971$-$02\\
  11 & 162 & 1.590$+$02 & 3.062$+$10 & 7.737$-$02 &  12 &  89 & 2.049$+$02 & 1.741$+$08 & 1.644$-$03\\
  11 & 164 & 1.586$+$02 & 2.563$+$08 & 6.448$-$04 &  12 &  95 & 1.978$+$02 & 9.812$+$08 & 8.635$-$03\\
  11 & 166 & 1.584$+$02 & 3.244$+$09 & 8.132$-$03 &  12 &  97 & 1.974$+$02 & 7.475$+$08 & 4.367$-$03\\
  11 & 167 & 1.579$+$02 & 1.744$+$09 & 6.518$-$03 &  12 &  99 & 1.944$+$02 & 6.551$+$09 & 3.713$-$02\\
  11 & 169 & 1.567$+$02 & 2.132$+$07 & 5.230$-$05 &  12 & 100 & 1.937$+$02 & 2.819$+$09 & 7.931$-$03\\
  11 & 170 & 1.564$+$02 & 1.317$+$07 & 4.831$-$05 &  12 & 102 & 1.918$+$02 & 1.351$+$09 & 7.449$-$03\\
  11 & 171 & 1.562$+$02 & 6.897$+$08 & 3.364$-$03 &  12 & 103 & 1.914$+$02 & 3.979$+$06 & 1.093$-$05\\
  11 & 174 & 1.555$+$02 & 9.941$+$08 & 2.402$-$03 &  12 & 104 & 1.910$+$02 & 3.055$+$09 & 2.507$-$02\\
  11 & 175 & 1.549$+$02 & 1.282$+$09 & 4.616$-$03 &  12 & 106 & 1.896$+$02 & 2.032$+$06 & 1.095$-$05\\
  11 & 176 & 1.534$+$02 & 6.747$+$07 & 1.588$-$04 &  12 & 107 & 1.895$+$02 & 2.694$+$08 & 1.450$-$03\\
  11 & 177 & 1.530$+$02 & 1.168$+$08 & 5.465$-$04 &  12 & 108 & 1.892$+$02 & 1.624$+$08 & 1.307$-$03\\
  11 & 180 & 1.510$+$02 & 1.664$+$08 & 3.791$-$04 &  12 & 110 & 1.888$+$02 & 2.742$+$08 & 2.198$-$03\\
  11 & 186 & 1.481$+$02 & 2.448$+$07 & 1.074$-$04 &  12 & 111 & 1.886$+$02 & 4.557$+$08 & 1.215$-$03\\
  11 & 194 & 1.452$+$02 & 2.513$+$08 & 7.946$-$04 &  12 & 112 & 1.883$+$02 & 1.513$+$07 & 8.043$-$05\\
  11 & 198 & 1.412$+$02 & 1.497$+$08 & 2.984$-$04 &  12 & 114 & 1.871$+$02 & 1.405$+$09 & 1.107$-$02\\
  11 & 200 & 1.405$+$02 & 3.086$+$08 & 9.134$-$04 &  12 & 118 & 1.834$+$02 & 3.508$+$08 & 8.844$-$04\\
  11 & 203 & 1.397$+$02 & 2.227$+$08 & 4.346$-$04 &  12 & 119 & 1.829$+$02 & 3.850$+$08 & 1.930$-$03\\
  11 & 209 & 1.362$+$02 & 2.368$+$08 & 4.392$-$04 &  12 & 121 & 1.822$+$02 & 1.294$+$09 & 9.657$-$03\\
  11 & 216 & 1.336$+$02 & 6.639$+$07 & 1.776$-$04 &  12 & 122 & 1.803$+$02 & 3.334$+$07 & 2.436$-$04\\
  11 & 228 & 1.320$+$02 & 1.171$+$08 & 4.076$-$04 &  12 & 124 & 1.793$+$02 & 1.693$+$08 & 8.162$-$04\\
  11 & 236 & 1.297$+$02 & 1.147$+$08 & 2.893$-$04 &  12 & 126 & 1.787$+$02 & 1.679$+$08 & 4.020$-$04\\
  11 & 268 & 1.220$+$02 & 4.572$+$07 & 6.803$-$05 &  12 & 129 & 1.769$+$02 & 1.004$+$08 & 2.355$-$04\\
  12 &  32 & 3.933$+$02 & 9.362$+$06 & 1.085$-$04 &  12 & 131 & 1.766$+$02 & 2.889$+$08 & 1.351$-$03\\
  12 &  33 & 3.885$+$02 & 3.663$+$07 & 8.289$-$04 &  12 & 132 & 1.766$+$02 & 1.791$+$10 & 1.255$-$01\\
  12 &  34 & 3.802$+$02 & 1.899$+$07 & 6.172$-$04 &  12 & 133 & 1.759$+$02 & 5.220$+$09 & 1.210$-$02\\
  12 &  37 & 3.364$+$02 & 1.365$+$08 & 3.474$-$03 &  12 & 134 & 1.759$+$02 & 1.720$+$08 & 1.196$-$03\\
  12 &  38 & 3.325$+$02 & 6.474$+$08 & 1.073$-$02 &  12 & 137 & 1.735$+$02 & 2.961$+$10 & 1.336$-$01\\
  12 &  40 & 3.056$+$02 & 2.690$+$08 & 1.884$-$03 &  12 & 141 & 1.693$+$02 & 3.456$+$09 & 2.226$-$02\\
  12 &  41 & 3.050$+$02 & 4.482$+$08 & 9.375$-$03 &  12 & 142 & 1.684$+$02 & 4.033$+$09 & 1.714$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  12 & 146 & 1.655$+$02 & 1.167$+$10 & 4.794$-$02 &  13 &  50 & 2.617$+$02 & 1.126$+$06 & 1.156$-$05\\
  12 & 147 & 1.654$+$02 & 3.592$+$10 & 7.366$-$02 &  13 &  55 & 2.544$+$02 & 2.940$+$08 & 4.278$-$03\\
  12 & 150 & 1.646$+$02 & 1.251$+$10 & 7.629$-$02 &  13 &  60 & 2.355$+$02 & 5.263$+$08 & 4.375$-$03\\
  12 & 152 & 1.639$+$02 & 9.476$+$08 & 3.815$-$03 &  13 &  61 & 2.343$+$02 & 3.398$+$08 & 4.195$-$03\\
  12 & 153 & 1.631$+$02 & 2.558$+$08 & 1.530$-$03 &  13 &  62 & 2.315$+$02 & 1.332$+$07 & 5.351$-$05\\
  12 & 154 & 1.631$+$02 & 1.244$+$10 & 2.479$-$02 &  13 &  66 & 2.292$+$02 & 6.335$+$06 & 4.988$-$05\\
  12 & 157 & 1.607$+$02 & 1.502$+$09 & 8.723$-$03 &  13 &  67 & 2.288$+$02 & 1.436$+$08 & 5.635$-$04\\
  12 & 159 & 1.606$+$02 & 8.601$+$09 & 3.327$-$02 &  13 &  68 & 2.279$+$02 & 2.162$+$07 & 2.526$-$04\\
  12 & 160 & 1.600$+$02 & 8.204$+$09 & 1.574$-$02 &  13 &  69 & 2.273$+$02 & 8.399$+$07 & 6.508$-$04\\
  12 & 161 & 1.600$+$02 & 1.638$+$09 & 9.428$-$03 &  13 &  73 & 2.247$+$02 & 2.407$+$06 & 2.734$-$05\\
  12 & 162 & 1.593$+$02 & 1.795$+$10 & 6.828$-$02 &  13 &  81 & 2.114$+$02 & 1.105$+$09 & 7.404$-$03\\
  12 & 163 & 1.590$+$02 & 1.070$+$10 & 2.028$-$02 &  13 &  82 & 2.114$+$02 & 1.779$+$09 & 1.788$-$02\\
  12 & 164 & 1.589$+$02 & 3.626$+$09 & 1.373$-$02 &  13 &  84 & 2.105$+$02 & 5.455$+$08 & 1.812$-$03\\
  12 & 166 & 1.586$+$02 & 4.053$+$10 & 1.529$-$01 &  13 &  85 & 2.100$+$02 & 1.998$+$08 & 1.321$-$03\\
  12 & 167 & 1.581$+$02 & 2.338$+$09 & 1.315$-$02 &  13 &  88 & 2.071$+$02 & 1.509$+$09 & 1.455$-$02\\
  12 & 168 & 1.580$+$02 & 9.550$+$10 & 1.788$-$01 &  13 &  89 & 2.051$+$02 & 1.306$+$09 & 1.236$-$02\\
  12 & 169 & 1.569$+$02 & 1.525$+$10 & 5.629$-$02 &  13 &  95 & 1.980$+$02 & 1.830$+$08 & 1.614$-$03\\
  12 & 170 & 1.567$+$02 & 2.431$+$10 & 1.343$-$01 &  13 &  97 & 1.976$+$02 & 4.195$+$09 & 2.456$-$02\\
  12 & 172 & 1.559$+$02 & 4.106$+$07 & 2.245$-$04 &  13 &  99 & 1.946$+$02 & 1.582$+$09 & 8.984$-$03\\
  12 & 173 & 1.557$+$02 & 6.322$+$06 & 1.149$-$05 &  13 & 100 & 1.939$+$02 & 1.448$+$09 & 4.084$-$03\\
  12 & 174 & 1.557$+$02 & 3.021$+$09 & 1.099$-$02 &  13 & 102 & 1.919$+$02 & 1.033$+$08 & 5.705$-$04\\
  12 & 175 & 1.552$+$02 & 4.790$+$09 & 2.595$-$02 &  13 & 103 & 1.916$+$02 & 1.206$+$09 & 3.320$-$03\\
  12 & 176 & 1.537$+$02 & 2.812$+$09 & 9.961$-$03 &  13 & 104 & 1.912$+$02 & 6.460$+$08 & 5.312$-$03\\
  12 & 179 & 1.513$+$02 & 5.128$+$09 & 2.638$-$02 &  13 & 106 & 1.898$+$02 & 2.163$+$08 & 1.169$-$03\\
  12 & 180 & 1.512$+$02 & 4.572$+$09 & 1.568$-$02 &  13 & 107 & 1.897$+$02 & 1.342$+$07 & 7.236$-$05\\
  12 & 194 & 1.454$+$02 & 7.553$+$08 & 3.593$-$03 &  13 & 108 & 1.894$+$02 & 9.988$+$08 & 8.053$-$03\\
  12 & 198 & 1.414$+$02 & 6.330$+$09 & 1.898$-$02 &  13 & 110 & 1.890$+$02 & 1.221$+$09 & 9.806$-$03\\
  12 & 200 & 1.407$+$02 & 1.948$+$09 & 8.674$-$03 &  13 & 111 & 1.888$+$02 & 2.546$+$09 & 6.804$-$03\\
  12 & 201 & 1.405$+$02 & 6.830$+$09 & 1.011$-$02 &  13 & 112 & 1.885$+$02 & 3.340$+$09 & 1.779$-$02\\
  12 & 203 & 1.399$+$02 & 1.889$+$10 & 5.545$-$02 &  13 & 114 & 1.873$+$02 & 7.285$+$08 & 5.749$-$03\\
  12 & 208 & 1.376$+$02 & 4.640$+$09 & 6.584$-$03 &  13 & 118 & 1.836$+$02 & 3.651$+$09 & 9.223$-$03\\
  12 & 209 & 1.364$+$02 & 3.491$+$09 & 9.739$-$03 &  13 & 119 & 1.831$+$02 & 2.682$+$08 & 1.348$-$03\\
  12 & 216 & 1.338$+$02 & 8.336$+$09 & 3.354$-$02 &  13 & 121 & 1.824$+$02 & 7.605$+$06 & 5.688$-$05\\
  12 & 221 & 1.332$+$02 & 8.989$+$08 & 2.389$-$03 &  13 & 122 & 1.804$+$02 & 1.632$+$09 & 1.195$-$02\\
  12 & 236 & 1.299$+$02 & 7.278$+$08 & 2.762$-$03 &  13 & 124 & 1.795$+$02 & 9.529$+$07 & 4.602$-$04\\
  12 & 268 & 1.222$+$02 & 3.188$+$08 & 7.135$-$04 &  13 & 125 & 1.792$+$02 & 3.954$+$08 & 2.856$-$03\\
  12 & 277 & 1.207$+$02 & 5.130$+$07 & 5.599$-$05 &  13 & 126 & 1.789$+$02 & 1.172$+$08 & 2.812$-$04\\
  13 &  33 & 3.894$+$02 & 2.116$+$07 & 4.810$-$04 &  13 & 129 & 1.771$+$02 & 6.092$+$08 & 1.432$-$03\\
  13 &  34 & 3.810$+$02 & 6.174$+$06 & 2.015$-$04 &  13 & 131 & 1.768$+$02 & 2.648$+$08 & 1.241$-$03\\
  13 &  37 & 3.370$+$02 & 2.689$+$08 & 6.868$-$03 &  13 & 132 & 1.767$+$02 & 4.117$+$10 & 2.891$-$01\\
  13 &  38 & 3.332$+$02 & 1.549$+$09 & 2.578$-$02 &  13 & 133 & 1.761$+$02 & 1.482$+$10 & 3.444$-$02\\
  13 &  40 & 3.061$+$02 & 2.011$+$09 & 1.412$-$02 &  13 & 134 & 1.761$+$02 & 1.167$+$08 & 8.137$-$04\\
  13 &  41 & 3.055$+$02 & 9.647$+$07 & 2.025$-$03 &  13 & 137 & 1.736$+$02 & 7.296$+$09 & 3.299$-$02\\
  13 &  42 & 3.053$+$02 & 5.838$+$06 & 8.160$-$05 &  13 & 141 & 1.694$+$02 & 2.946$+$09 & 1.901$-$02\\
  13 &  44 & 2.929$+$02 & 2.813$+$08 & 5.425$-$03 &  13 & 142 & 1.685$+$02 & 9.285$+$06 & 3.953$-$05\\
  13 &  45 & 2.886$+$02 & 1.068$+$08 & 1.333$-$03 &  13 & 145 & 1.661$+$02 & 7.639$+$08 & 4.737$-$03\\
  13 &  46 & 2.844$+$02 & 6.086$+$06 & 1.107$-$04 &  13 & 146 & 1.657$+$02 & 1.373$+$10 & 5.648$-$02\\
  13 &  47 & 2.772$+$02 & 1.152$+$09 & 6.634$-$03 &  13 & 147 & 1.656$+$02 & 9.610$+$10 & 1.974$-$01\\
  13 &  48 & 2.699$+$02 & 8.147$+$08 & 8.898$-$03 &  13 & 150 & 1.648$+$02 & 9.708$+$08 & 5.929$-$03\\
  13 &  49 & 2.618$+$02 & 5.594$+$07 & 2.875$-$04 &  13 & 152 & 1.640$+$02 & 1.223$+$10 & 4.933$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  13 & 153 & 1.632$+$02 & 5.273$+$06 & 3.159$-$05 &  14 &  60 & 2.388$+$02 & 2.029$+$09 & 1.734$-$02\\
  13 & 154 & 1.632$+$02 & 6.121$+$09 & 1.222$-$02 &  14 &  61 & 2.376$+$02 & 1.902$+$08 & 2.414$-$03\\
  13 & 157 & 1.609$+$02 & 7.822$+$08 & 4.553$-$03 &  14 &  64 & 2.334$+$02 & 5.816$+$08 & 4.748$-$03\\
  13 & 159 & 1.608$+$02 & 1.024$+$08 & 3.969$-$04 &  14 &  65 & 2.334$+$02 & 6.732$+$07 & 8.249$-$04\\
  13 & 160 & 1.601$+$02 & 9.864$+$09 & 1.896$-$02 &  14 &  66 & 2.323$+$02 & 2.783$+$07 & 2.252$-$04\\
  13 & 161 & 1.601$+$02 & 1.514$+$10 & 8.727$-$02 &  14 &  67 & 2.319$+$02 & 4.545$+$07 & 1.833$-$04\\
  13 & 162 & 1.594$+$02 & 1.100$+$11 & 4.190$-$01 &  14 &  68 & 2.311$+$02 & 6.260$+$07 & 7.515$-$04\\
  13 & 163 & 1.591$+$02 & 1.309$+$10 & 2.485$-$02 &  14 &  69 & 2.304$+$02 & 4.685$+$07 & 3.729$-$04\\
  13 & 164 & 1.591$+$02 & 1.592$+$09 & 6.039$-$03 &  14 &  71 & 2.301$+$02 & 8.553$+$07 & 1.018$-$03\\
  13 & 166 & 1.588$+$02 & 2.481$+$07 & 9.377$-$05 &  14 &  73 & 2.278$+$02 & 1.367$+$07 & 1.595$-$04\\
  13 & 167 & 1.583$+$02 & 1.684$+$09 & 9.485$-$03 &  14 &  81 & 2.140$+$02 & 3.185$+$09 & 2.187$-$02\\
  13 & 168 & 1.582$+$02 & 1.241$+$10 & 2.328$-$02 &  14 &  82 & 2.141$+$02 & 2.003$+$09 & 2.064$-$02\\
  13 & 169 & 1.571$+$02 & 9.910$+$07 & 3.665$-$04 &  14 &  84 & 2.132$+$02 & 9.206$+$08 & 3.136$-$03\\
  13 & 170 & 1.569$+$02 & 8.007$+$09 & 4.430$-$02 &  14 &  85 & 2.126$+$02 & 8.445$+$07 & 5.725$-$04\\
  13 & 172 & 1.561$+$02 & 1.054$+$07 & 5.776$-$05 &  14 &  88 & 2.097$+$02 & 1.262$+$09 & 1.248$-$02\\
  13 & 173 & 1.559$+$02 & 9.742$+$06 & 1.774$-$05 &  14 &  89 & 2.077$+$02 & 1.314$+$09 & 1.274$-$02\\
  13 & 174 & 1.559$+$02 & 4.412$+$07 & 1.607$-$04 &  14 &  95 & 2.004$+$02 & 1.072$+$07 & 9.680$-$05\\
  13 & 175 & 1.553$+$02 & 1.391$+$10 & 7.550$-$02 &  14 &  99 & 1.969$+$02 & 3.105$+$07 & 1.805$-$04\\
  13 & 176 & 1.538$+$02 & 4.568$+$08 & 1.621$-$03 &  14 & 100 & 1.962$+$02 & 3.249$+$08 & 9.373$-$04\\
  13 & 179 & 1.514$+$02 & 5.375$+$09 & 2.770$-$02 &  14 & 102 & 1.941$+$02 & 2.164$+$08 & 1.223$-$03\\
  13 & 180 & 1.513$+$02 & 1.506$+$09 & 5.173$-$03 &  14 & 103 & 1.938$+$02 & 6.990$+$08 & 1.969$-$03\\
  13 & 194 & 1.456$+$02 & 1.660$+$09 & 7.910$-$03 &  14 & 104 & 1.934$+$02 & 5.369$+$08 & 4.517$-$03\\
  13 & 198 & 1.416$+$02 & 1.540$+$07 & 4.627$-$05 &  14 & 106 & 1.920$+$02 & 1.024$+$09 & 5.660$-$03\\
  13 & 200 & 1.408$+$02 & 1.418$+$09 & 6.324$-$03 &  14 & 107 & 1.918$+$02 & 2.890$+$09 & 1.594$-$02\\
  13 & 201 & 1.406$+$02 & 1.189$+$10 & 1.764$-$02 &  14 & 108 & 1.915$+$02 & 3.596$+$09 & 2.965$-$02\\
  13 & 203 & 1.401$+$02 & 6.875$+$09 & 2.021$-$02 &  14 & 110 & 1.911$+$02 & 3.175$+$09 & 2.607$-$02\\
  13 & 208 & 1.377$+$02 & 5.644$+$08 & 8.022$-$04 &  14 & 111 & 1.909$+$02 & 4.520$+$09 & 1.235$-$02\\
  13 & 209 & 1.365$+$02 & 2.037$+$09 & 5.692$-$03 &  14 & 112 & 1.906$+$02 & 4.448$+$07 & 2.423$-$04\\
  13 & 216 & 1.339$+$02 & 3.538$+$09 & 1.426$-$02 &  14 & 114 & 1.894$+$02 & 3.988$+$06 & 3.218$-$05\\
  13 & 221 & 1.333$+$02 & 1.510$+$09 & 4.021$-$03 &  14 & 118 & 1.856$+$02 & 3.200$+$07 & 8.261$-$05\\
  13 & 236 & 1.300$+$02 & 1.297$+$07 & 4.928$-$05 &  14 & 119 & 1.851$+$02 & 3.655$+$07 & 1.876$-$04\\
  13 & 268 & 1.223$+$02 & 1.073$+$08 & 2.404$-$04 &  14 & 121 & 1.844$+$02 & 1.838$+$09 & 1.405$-$02\\
  13 & 277 & 1.207$+$02 & 1.430$+$08 & 1.562$-$04 &  14 & 122 & 1.824$+$02 & 5.856$+$09 & 4.381$-$02\\
  14 &  32 & 4.035$+$02 & 7.376$+$07 & 9.002$-$04 &  14 & 124 & 1.814$+$02 & 2.936$+$08 & 1.449$-$03\\
  14 &  33 & 3.985$+$02 & 7.817$+$05 & 1.861$-$05 &  14 & 125 & 1.811$+$02 & 5.823$+$09 & 4.296$-$02\\
  14 &  34 & 3.897$+$02 & 1.541$+$07 & 5.264$-$04 &  14 & 126 & 1.808$+$02 & 7.473$+$08 & 1.831$-$03\\
  14 &  37 & 3.439$+$02 & 1.135$+$08 & 3.018$-$03 &  14 & 129 & 1.789$+$02 & 2.763$+$09 & 6.632$-$03\\
  14 &  38 & 3.398$+$02 & 1.980$+$08 & 3.428$-$03 &  14 & 131 & 1.787$+$02 & 4.874$+$07 & 2.333$-$04\\
  14 &  40 & 3.118$+$02 & 3.236$+$08 & 2.358$-$03 &  14 & 132 & 1.786$+$02 & 5.723$+$09 & 4.104$-$02\\
  14 &  41 & 3.111$+$02 & 2.284$+$08 & 4.972$-$03 &  14 & 133 & 1.779$+$02 & 2.528$+$10 & 5.998$-$02\\
  14 &  42 & 3.109$+$02 & 8.861$+$07 & 1.284$-$03 &  14 & 134 & 1.779$+$02 & 9.476$+$07 & 6.746$-$04\\
  14 &  44 & 2.980$+$02 & 9.649$+$07 & 1.927$-$03 &  14 & 137 & 1.754$+$02 & 1.779$+$09 & 8.208$-$03\\
  14 &  45 & 2.936$+$02 & 4.098$+$08 & 5.295$-$03 &  14 & 141 & 1.711$+$02 & 9.346$+$08 & 6.155$-$03\\
  14 &  46 & 2.892$+$02 & 5.162$+$08 & 9.711$-$03 &  14 & 142 & 1.702$+$02 & 2.048$+$09 & 8.897$-$03\\
  14 &  47 & 2.818$+$02 & 3.718$+$09 & 2.213$-$02 &  14 & 145 & 1.677$+$02 & 1.125$+$09 & 7.115$-$03\\
  14 &  48 & 2.743$+$02 & 1.139$+$08 & 1.284$-$03 &  14 & 146 & 1.673$+$02 & 5.312$+$08 & 2.229$-$03\\
  14 &  49 & 2.659$+$02 & 1.563$+$07 & 8.285$-$05 &  14 & 147 & 1.672$+$02 & 1.215$+$10 & 2.545$-$02\\
  14 &  50 & 2.658$+$02 & 4.028$+$06 & 4.266$-$05 &  14 & 150 & 1.664$+$02 & 1.360$+$09 & 8.468$-$03\\
  14 &  51 & 2.655$+$02 & 1.457$+$06 & 2.310$-$05 &  14 & 152 & 1.656$+$02 & 1.040$+$10 & 4.277$-$02\\
  14 &  55 & 2.583$+$02 & 1.482$+$09 & 2.223$-$02 &  14 & 153 & 1.648$+$02 & 2.012$+$10 & 1.229$-$01\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  14 & 154 & 1.648$+$02 & 1.488$+$08 & 3.030$-$04 &  15 &  99 & 1.969$+$02 & 3.406$+$06 & 3.961$-$05\\
  14 & 157 & 1.624$+$02 & 2.978$+$07 & 1.767$-$04 &  15 & 100 & 1.962$+$02 & 2.496$+$07 & 1.441$-$04\\
  14 & 159 & 1.623$+$02 & 1.172$+$10 & 4.628$-$02 &  15 & 102 & 1.942$+$02 & 1.528$+$09 & 1.728$-$02\\
  14 & 160 & 1.616$+$02 & 7.335$+$10 & 1.437$-$01 &  15 & 103 & 1.939$+$02 & 1.069$+$10 & 6.022$-$02\\
  14 & 161 & 1.617$+$02 & 9.094$+$08 & 5.344$-$03 &  15 & 106 & 1.920$+$02 & 9.090$+$08 & 1.005$-$02\\
  14 & 162 & 1.609$+$02 & 9.873$+$08 & 3.833$-$03 &  15 & 107 & 1.919$+$02 & 4.824$+$09 & 5.325$-$02\\
  14 & 163 & 1.606$+$02 & 1.135$+$08 & 2.195$-$04 &  15 & 111 & 1.910$+$02 & 1.025$+$08 & 5.603$-$04\\
  14 & 164 & 1.606$+$02 & 1.103$+$08 & 4.264$-$04 &  15 & 112 & 1.907$+$02 & 5.387$+$08 & 5.872$-$03\\
  14 & 166 & 1.603$+$02 & 2.325$+$10 & 8.952$-$02 &  15 & 118 & 1.856$+$02 & 1.892$+$09 & 9.778$-$03\\
  14 & 167 & 1.598$+$02 & 1.124$+$09 & 6.455$-$03 &  15 & 119 & 1.851$+$02 & 2.972$+$09 & 3.054$-$02\\
  14 & 168 & 1.597$+$02 & 6.093$+$10 & 1.164$-$01 &  15 & 124 & 1.814$+$02 & 4.297$+$08 & 4.242$-$03\\
  14 & 169 & 1.585$+$02 & 5.170$+$10 & 1.948$-$01 &  15 & 126 & 1.809$+$02 & 6.397$+$08 & 3.137$-$03\\
  14 & 170 & 1.583$+$02 & 2.167$+$08 & 1.221$-$03 &  15 & 129 & 1.790$+$02 & 6.494$+$07 & 3.119$-$04\\
  14 & 172 & 1.575$+$02 & 2.023$+$09 & 1.129$-$02 &  15 & 131 & 1.787$+$02 & 8.948$+$08 & 8.570$-$03\\
  14 & 173 & 1.573$+$02 & 2.729$+$08 & 5.063$-$04 &  15 & 133 & 1.779$+$02 & 1.731$+$09 & 8.220$-$03\\
  14 & 174 & 1.573$+$02 & 1.864$+$08 & 6.918$-$04 &  15 & 137 & 1.755$+$02 & 3.851$+$07 & 3.556$-$04\\
  14 & 175 & 1.568$+$02 & 1.747$+$10 & 9.656$-$02 &  15 & 142 & 1.702$+$02 & 1.133$+$09 & 9.845$-$03\\
  14 & 176 & 1.552$+$02 & 4.086$+$09 & 1.476$-$02 &  15 & 146 & 1.673$+$02 & 5.286$+$09 & 4.439$-$02\\
  14 & 179 & 1.528$+$02 & 7.426$+$09 & 3.897$-$02 &  15 & 147 & 1.672$+$02 & 9.673$+$09 & 4.056$-$02\\
  14 & 180 & 1.527$+$02 & 4.534$+$10 & 1.585$-$01 &  15 & 152 & 1.657$+$02 & 2.649$+$10 & 2.180$-$01\\
  14 & 194 & 1.468$+$02 & 2.692$+$10 & 1.305$-$01 &  15 & 154 & 1.649$+$02 & 5.048$+$10 & 2.057$-$01\\
  14 & 198 & 1.428$+$02 & 4.034$+$09 & 1.232$-$02 &  15 & 159 & 1.623$+$02 & 2.663$+$09 & 2.104$-$02\\
  14 & 200 & 1.420$+$02 & 3.114$+$07 & 1.412$-$04 &  15 & 160 & 1.617$+$02 & 5.572$+$09 & 2.184$-$02\\
  14 & 201 & 1.418$+$02 & 4.794$+$09 & 7.228$-$03 &  15 & 162 & 1.610$+$02 & 3.795$+$09 & 2.949$-$02\\
  14 & 208 & 1.388$+$02 & 1.717$+$09 & 2.480$-$03 &  15 & 164 & 1.606$+$02 & 1.168$+$08 & 9.031$-$04\\
  14 & 209 & 1.376$+$02 & 3.577$+$07 & 1.016$-$04 &  15 & 166 & 1.603$+$02 & 9.062$+$09 & 6.983$-$02\\
  14 & 216 & 1.349$+$02 & 5.932$+$07 & 2.429$-$04 &  15 & 168 & 1.597$+$02 & 5.853$+$09 & 2.238$-$02\\
  14 & 221 & 1.343$+$02 & 6.080$+$06 & 1.644$-$05 &  15 & 169 & 1.586$+$02 & 5.336$+$10 & 4.023$-$01\\
  14 & 236 & 1.310$+$02 & 6.733$+$08 & 2.598$-$03 &  15 & 173 & 1.574$+$02 & 2.040$+$10 & 7.573$-$02\\
  14 & 268 & 1.231$+$02 & 7.793$+$07 & 1.772$-$04 &  15 & 174 & 1.574$+$02 & 3.414$+$10 & 2.535$-$01\\
  14 & 277 & 1.216$+$02 & 1.897$+$07 & 2.103$-$05 &  15 & 176 & 1.553$+$02 & 4.786$+$09 & 3.460$-$02\\
  15 &  32 & 4.038$+$02 & 7.182$+$07 & 1.755$-$03 &  15 & 180 & 1.527$+$02 & 4.906$+$07 & 3.432$-$04\\
  15 &  33 & 3.988$+$02 & 2.708$+$08 & 1.291$-$02 &  15 & 198 & 1.428$+$02 & 9.660$+$06 & 5.904$-$05\\
  15 &  38 & 3.400$+$02 & 1.945$+$06 & 6.743$-$05 &  15 & 201 & 1.419$+$02 & 9.451$+$08 & 2.851$-$03\\
  15 &  40 & 3.119$+$02 & 2.057$+$09 & 3.000$-$02 &  15 & 203 & 1.412$+$02 & 4.376$+$07 & 2.618$-$04\\
  15 &  42 & 3.111$+$02 & 1.091$+$09 & 3.165$-$02 &  15 & 208 & 1.389$+$02 & 2.391$+$08 & 6.912$-$04\\
  15 &  45 & 2.937$+$02 & 5.716$+$07 & 1.478$-$03 &  15 & 221 & 1.343$+$02 & 9.688$+$07 & 5.242$-$04\\
  15 &  47 & 2.819$+$02 & 1.613$+$08 & 1.921$-$03 &  15 & 268 & 1.232$+$02 & 5.263$+$07 & 2.394$-$04\\
  15 &  48 & 2.744$+$02 & 1.295$+$06 & 2.923$-$05 &  15 & 277 & 1.216$+$02 & 6.423$+$06 & 1.424$-$05\\
  15 &  49 & 2.660$+$02 & 9.390$+$07 & 9.962$-$04 &  16 &  32 & 4.145$+$02 & 1.666$+$08 & 2.146$-$03\\
  15 &  50 & 2.659$+$02 & 3.743$+$07 & 7.934$-$04 &  16 &  33 & 4.093$+$02 & 5.032$+$07 & 1.264$-$03\\
  15 &  57 & 2.486$+$02 & 4.348$+$06 & 8.057$-$05 &  16 &  34 & 4.000$+$02 & 2.138$+$08 & 7.694$-$03\\
  15 &  60 & 2.389$+$02 & 1.880$+$07 & 3.217$-$04 &  16 &  38 & 3.476$+$02 & 1.705$+$07 & 3.088$-$04\\
  15 &  62 & 2.348$+$02 & 2.753$+$07 & 2.275$-$04 &  16 &  40 & 3.183$+$02 & 2.254$+$08 & 1.712$-$03\\
  15 &  64 & 2.334$+$02 & 8.308$+$08 & 1.357$-$02 &  16 &  41 & 3.176$+$02 & 1.184$+$09 & 2.686$-$02\\
  15 &  66 & 2.324$+$02 & 5.314$+$07 & 8.605$-$04 &  16 &  42 & 3.175$+$02 & 9.627$+$08 & 1.454$-$02\\
  15 &  67 & 2.320$+$02 & 2.250$+$09 & 1.816$-$02 &  16 &  44 & 3.040$+$02 & 1.479$+$08 & 3.074$-$03\\
  15 &  69 & 2.305$+$02 & 2.684$+$08 & 4.276$-$03 &  16 &  45 & 2.994$+$02 & 2.498$+$07 & 3.356$-$04\\
  15 &  81 & 2.141$+$02 & 1.539$+$07 & 2.115$-$04 &  16 &  46 & 2.949$+$02 & 4.678$+$08 & 9.145$-$03\\
  15 &  97 & 2.000$+$02 & 1.164$+$08 & 1.396$-$03 &  16 &  47 & 2.871$+$02 & 4.516$+$06 & 2.790$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  16 &  48 & 2.793$+$02 & 8.966$+$08 & 1.049$-$02 &  16 & 145 & 1.696$+$02 & 9.477$+$09 & 6.128$-$02\\
  16 &  49 & 2.707$+$02 & 9.251$+$06 & 5.080$-$05 &  16 & 146 & 1.692$+$02 & 8.312$+$09 & 3.566$-$02\\
  16 &  50 & 2.705$+$02 & 3.072$+$07 & 3.370$-$04 &  16 & 147 & 1.691$+$02 & 1.080$+$09 & 2.313$-$03\\
  16 &  51 & 2.703$+$02 & 2.754$+$07 & 4.525$-$04 &  16 & 150 & 1.683$+$02 & 1.991$+$10 & 1.268$-$01\\
  16 &  55 & 2.628$+$02 & 1.551$+$08 & 2.407$-$03 &  16 & 152 & 1.674$+$02 & 6.395$+$09 & 2.688$-$02\\
  16 &  58 & 2.524$+$02 & 6.648$+$06 & 9.520$-$05 &  16 & 153 & 1.666$+$02 & 6.290$+$07 & 3.928$-$04\\
  16 &  60 & 2.426$+$02 & 1.071$+$08 & 9.453$-$04 &  16 & 154 & 1.666$+$02 & 3.214$+$09 & 6.688$-$03\\
  16 &  61 & 2.414$+$02 & 5.002$+$08 & 6.555$-$03 &  16 & 157 & 1.642$+$02 & 5.832$+$09 & 3.535$-$02\\
  16 &  62 & 2.384$+$02 & 4.281$+$06 & 1.823$-$05 &  16 & 159 & 1.641$+$02 & 8.795$+$09 & 3.549$-$02\\
  16 &  64 & 2.370$+$02 & 5.855$+$08 & 4.930$-$03 &  16 & 160 & 1.634$+$02 & 9.750$+$08 & 1.951$-$03\\
  16 &  65 & 2.371$+$02 & 1.362$+$09 & 1.721$-$02 &  16 & 161 & 1.634$+$02 & 1.734$+$09 & 1.041$-$02\\
  16 &  66 & 2.359$+$02 & 1.698$+$07 & 1.417$-$04 &  16 & 162 & 1.626$+$02 & 6.596$+$08 & 2.616$-$03\\
  16 &  67 & 2.355$+$02 & 3.216$+$08 & 1.337$-$03 &  16 & 163 & 1.623$+$02 & 1.821$+$09 & 3.598$-$03\\
  16 &  68 & 2.346$+$02 & 1.586$+$06 & 1.963$-$05 &  16 & 164 & 1.623$+$02 & 7.509$+$09 & 2.965$-$02\\
  16 &  69 & 2.340$+$02 & 2.533$+$08 & 2.079$-$03 &  16 & 166 & 1.620$+$02 & 1.030$+$10 & 4.053$-$02\\
  16 &  71 & 2.336$+$02 & 7.728$+$07 & 9.487$-$04 &  16 & 167 & 1.615$+$02 & 4.060$+$07 & 2.381$-$04\\
  16 &  73 & 2.312$+$02 & 4.517$+$07 & 5.431$-$04 &  16 & 168 & 1.614$+$02 & 4.013$+$08 & 7.833$-$04\\
  16 &  81 & 2.171$+$02 & 3.017$+$08 & 2.132$-$03 &  16 & 169 & 1.602$+$02 & 4.491$+$09 & 1.728$-$02\\
  16 &  82 & 2.171$+$02 & 1.431$+$07 & 1.517$-$04 &  16 & 170 & 1.600$+$02 & 2.187$+$08 & 1.259$-$03\\
  16 &  84 & 2.162$+$02 & 4.246$+$07 & 1.488$-$04 &  16 & 172 & 1.592$+$02 & 3.796$+$10 & 2.163$-$01\\
  16 &  85 & 2.157$+$02 & 4.506$+$06 & 3.142$-$05 &  16 & 173 & 1.590$+$02 & 1.834$+$11 & 3.474$-$01\\
  16 &  88 & 2.126$+$02 & 1.452$+$09 & 1.477$-$02 &  16 & 174 & 1.590$+$02 & 5.149$+$10 & 1.951$-$01\\
  16 &  89 & 2.105$+$02 & 1.163$+$08 & 1.159$-$03 &  16 & 175 & 1.584$+$02 & 2.609$+$09 & 1.472$-$02\\
  16 &  95 & 2.031$+$02 & 2.476$+$08 & 2.295$-$03 &  16 & 176 & 1.569$+$02 & 2.332$+$10 & 8.600$-$02\\
  16 &  97 & 2.026$+$02 & 4.420$+$07 & 2.720$-$04 &  16 & 179 & 1.543$+$02 & 6.283$+$08 & 3.364$-$03\\
  16 &  99 & 1.995$+$02 & 1.018$+$09 & 6.076$-$03 &  16 & 180 & 1.543$+$02 & 1.212$+$10 & 4.323$-$02\\
  16 & 100 & 1.988$+$02 & 6.042$+$08 & 1.789$-$03 &  16 & 194 & 1.483$+$02 & 4.663$+$09 & 2.305$-$02\\
  16 & 102 & 1.967$+$02 & 1.123$+$09 & 6.510$-$03 &  16 & 198 & 1.441$+$02 & 2.492$+$09 & 7.757$-$03\\
  16 & 103 & 1.963$+$02 & 6.869$+$08 & 1.985$-$03 &  16 & 200 & 1.433$+$02 & 9.250$+$07 & 4.274$-$04\\
  16 & 104 & 1.959$+$02 & 1.933$+$08 & 1.668$-$03 &  16 & 201 & 1.432$+$02 & 8.288$+$08 & 1.273$-$03\\
  16 & 106 & 1.944$+$02 & 2.404$+$09 & 1.362$-$02 &  16 & 203 & 1.425$+$02 & 5.535$+$09 & 1.686$-$02\\
  16 & 107 & 1.943$+$02 & 4.530$+$08 & 2.563$-$03 &  16 & 208 & 1.401$+$02 & 1.718$+$08 & 2.529$-$04\\
  16 & 108 & 1.939$+$02 & 3.137$+$09 & 2.653$-$02 &  16 & 209 & 1.389$+$02 & 1.160$+$09 & 3.354$-$03\\
  16 & 110 & 1.935$+$02 & 1.351$+$09 & 1.138$-$02 &  16 & 216 & 1.361$+$02 & 1.252$+$09 & 5.217$-$03\\
  16 & 111 & 1.934$+$02 & 1.016$+$08 & 2.849$-$04 &  16 & 221 & 1.355$+$02 & 5.790$+$08 & 1.594$-$03\\
  16 & 112 & 1.930$+$02 & 2.311$+$08 & 1.291$-$03 &  16 & 236 & 1.321$+$02 & 3.587$+$08 & 1.409$-$03\\
  16 & 114 & 1.918$+$02 & 6.776$+$09 & 5.607$-$02 &  16 & 268 & 1.242$+$02 & 1.764$+$08 & 4.075$-$04\\
  16 & 119 & 1.873$+$02 & 7.991$+$07 & 4.204$-$04 &  16 & 277 & 1.226$+$02 & 6.610$+$07 & 7.446$-$05\\
  16 & 121 & 1.866$+$02 & 9.349$+$08 & 7.322$-$03 &  17 &  34 & 4.030$+$02 & 1.706$+$06 & 3.115$-$05\\
  16 & 122 & 1.846$+$02 & 7.615$+$08 & 5.836$-$03 &  17 &  35 & 3.631$+$02 & 6.173$+$07 & 1.525$-$03\\
  16 & 124 & 1.836$+$02 & 3.125$+$08 & 1.579$-$03 &  17 &  36 & 3.588$+$02 & 7.117$+$07 & 1.373$-$03\\
  16 & 125 & 1.833$+$02 & 2.667$+$09 & 2.015$-$02 &  17 &  37 & 3.541$+$02 & 8.006$+$06 & 1.129$-$04\\
  16 & 126 & 1.830$+$02 & 1.954$+$09 & 4.905$-$03 &  17 &  39 & 3.217$+$02 & 2.635$+$07 & 4.087$-$04\\
  16 & 129 & 1.811$+$02 & 8.737$+$08 & 2.147$-$03 &  17 &  41 & 3.195$+$02 & 2.920$+$07 & 3.352$-$04\\
  16 & 131 & 1.808$+$02 & 9.166$+$08 & 4.492$-$03 &  17 &  43 & 3.098$+$02 & 1.404$+$09 & 2.021$-$02\\
  16 & 132 & 1.807$+$02 & 1.155$+$08 & 8.480$-$04 &  17 &  44 & 3.057$+$02 & 5.780$+$08 & 6.074$-$03\\
  16 & 134 & 1.800$+$02 & 4.983$+$08 & 3.632$-$03 &  17 &  46 & 2.965$+$02 & 1.052$+$09 & 1.040$-$02\\
  16 & 137 & 1.775$+$02 & 9.158$+$09 & 4.326$-$02 &  17 &  51 & 2.716$+$02 & 3.528$+$06 & 2.927$-$05\\
  16 & 141 & 1.731$+$02 & 2.131$+$09 & 1.435$-$02 &  17 &  55 & 2.640$+$02 & 2.540$+$09 & 1.991$-$02\\
  16 & 142 & 1.721$+$02 & 1.122$+$09 & 4.983$-$03 &  17 &  56 & 2.608$+$02 & 1.270$+$08 & 1.294$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  17 &  58 & 2.535$+$02 & 2.766$+$06 & 1.999$-$05 &  17 & 151 & 1.683$+$02 & 1.358$+$10 & 5.767$-$02\\
  17 &  61 & 2.425$+$02 & 1.084$+$09 & 7.165$-$03 &  17 & 153 & 1.671$+$02 & 2.094$+$10 & 6.578$-$02\\
  17 &  65 & 2.381$+$02 & 3.918$+$07 & 2.498$-$04 &  17 & 155 & 1.671$+$02 & 3.658$+$08 & 1.914$-$03\\
  17 &  68 & 2.356$+$02 & 3.879$+$07 & 2.422$-$04 &  17 & 156 & 1.654$+$02 & 4.878$+$07 & 2.000$-$04\\
  17 &  70 & 2.346$+$02 & 4.010$+$07 & 3.309$-$04 &  17 & 157 & 1.647$+$02 & 8.118$+$10 & 2.475$-$01\\
  17 &  71 & 2.347$+$02 & 1.249$+$07 & 7.734$-$05 &  17 & 158 & 1.646$+$02 & 2.536$+$09 & 1.031$-$02\\
  17 &  72 & 2.331$+$02 & 1.397$+$07 & 1.422$-$04 &  17 & 161 & 1.639$+$02 & 7.145$+$08 & 2.158$-$03\\
  17 &  73 & 2.322$+$02 & 9.796$+$06 & 5.940$-$05 &  17 & 165 & 1.626$+$02 & 2.147$+$09 & 1.064$-$02\\
  17 &  75 & 2.303$+$02 & 7.099$+$06 & 5.643$-$05 &  17 & 167 & 1.620$+$02 & 3.377$+$10 & 9.961$-$02\\
  17 &  77 & 2.219$+$02 & 6.574$+$08 & 4.853$-$03 &  17 & 170 & 1.605$+$02 & 5.356$+$08 & 1.551$-$03\\
  17 &  78 & 2.208$+$02 & 1.196$+$07 & 1.093$-$04 &  17 & 171 & 1.602$+$02 & 5.720$+$10 & 2.201$-$01\\
  17 &  79 & 2.200$+$02 & 9.391$+$08 & 6.815$-$03 &  17 & 172 & 1.596$+$02 & 2.946$+$08 & 8.443$-$04\\
  17 &  82 & 2.180$+$02 & 7.188$+$07 & 3.841$-$04 &  17 & 175 & 1.589$+$02 & 9.472$+$09 & 2.688$-$02\\
  17 &  86 & 2.165$+$02 & 2.729$+$08 & 2.397$-$03 &  17 & 177 & 1.568$+$02 & 1.044$+$10 & 3.849$-$02\\
  17 &  88 & 2.135$+$02 & 5.368$+$08 & 2.751$-$03 &  17 & 179 & 1.548$+$02 & 1.802$+$09 & 4.852$-$03\\
  17 &  89 & 2.114$+$02 & 5.469$+$06 & 2.747$-$05 &  17 & 186 & 1.517$+$02 & 4.655$+$10 & 1.606$-$01\\
  17 &  90 & 2.108$+$02 & 8.555$+$07 & 5.701$-$04 &  17 & 187 & 1.516$+$02 & 2.339$+$09 & 1.008$-$02\\
  17 &  91 & 2.090$+$02 & 7.861$+$08 & 6.432$-$03 &  17 & 194 & 1.487$+$02 & 5.661$+$08 & 1.407$-$03\\
  17 &  92 & 2.071$+$02 & 3.071$+$08 & 1.975$-$03 &  17 & 195 & 1.482$+$02 & 4.445$+$07 & 1.465$-$04\\
  17 &  93 & 2.065$+$02 & 7.051$+$08 & 5.637$-$03 &  17 & 200 & 1.437$+$02 & 1.820$+$09 & 4.226$-$03\\
  17 &  95 & 2.038$+$02 & 6.483$+$07 & 3.028$-$04 &  17 & 216 & 1.365$+$02 & 2.620$+$08 & 5.488$-$04\\
  17 &  96 & 2.036$+$02 & 3.986$+$07 & 2.476$-$04 &  17 & 228 & 1.348$+$02 & 1.875$+$10 & 5.107$-$02\\
  17 &  98 & 2.026$+$02 & 3.151$+$08 & 2.422$-$03 &  17 & 236 & 1.325$+$02 & 1.547$+$08 & 3.052$-$04\\
  17 & 104 & 1.966$+$02 & 7.671$+$07 & 3.334$-$04 &  18 &  33 & 4.127$+$02 & 9.541$+$07 & 1.624$-$03\\
  17 & 108 & 1.946$+$02 & 3.267$+$08 & 1.391$-$03 &  18 &  34 & 4.032$+$02 & 1.149$+$08 & 2.800$-$03\\
  17 & 109 & 1.945$+$02 & 5.421$+$08 & 3.073$-$03 &  18 &  36 & 3.590$+$02 & 1.796$+$07 & 4.627$-$04\\
  17 & 110 & 1.942$+$02 & 2.918$+$07 & 1.238$-$04 &  18 &  39 & 3.219$+$02 & 1.777$+$09 & 3.679$-$02\\
  17 & 113 & 1.926$+$02 & 2.065$+$08 & 1.148$-$03 &  18 &  41 & 3.197$+$02 & 4.770$+$08 & 7.308$-$03\\
  17 & 114 & 1.925$+$02 & 9.371$+$07 & 3.905$-$04 &  18 &  42 & 3.195$+$02 & 7.804$+$07 & 7.962$-$04\\
  17 & 115 & 1.918$+$02 & 2.474$+$08 & 1.705$-$03 &  18 &  43 & 3.100$+$02 & 1.732$+$07 & 3.328$-$04\\
  17 & 116 & 1.916$+$02 & 3.879$+$08 & 2.135$-$03 &  18 &  44 & 3.059$+$02 & 3.002$+$08 & 4.210$-$03\\
  17 & 117 & 1.900$+$02 & 8.963$+$08 & 4.850$-$03 &  18 &  45 & 3.012$+$02 & 2.008$+$08 & 1.820$-$03\\
  17 & 120 & 1.882$+$02 & 2.293$+$08 & 1.522$-$03 &  18 &  48 & 2.809$+$02 & 1.332$+$09 & 1.051$-$02\\
  17 & 121 & 1.873$+$02 & 2.808$+$06 & 1.107$-$05 &  18 &  50 & 2.720$+$02 & 2.776$+$06 & 2.053$-$05\\
  17 & 122 & 1.852$+$02 & 7.350$+$09 & 2.836$-$02 &  18 &  51 & 2.718$+$02 & 7.289$+$06 & 8.071$-$05\\
  17 & 123 & 1.848$+$02 & 1.031$+$08 & 5.277$-$04 &  18 &  52 & 2.713$+$02 & 8.705$+$06 & 1.281$-$04\\
  17 & 125 & 1.839$+$02 & 7.636$+$09 & 2.905$-$02 &  18 &  55 & 2.641$+$02 & 1.213$+$08 & 1.268$-$03\\
  17 & 128 & 1.829$+$02 & 2.208$+$09 & 1.384$-$02 &  18 &  56 & 2.609$+$02 & 8.350$+$08 & 1.136$-$02\\
  17 & 132 & 1.813$+$02 & 2.875$+$07 & 1.063$-$04 &  18 &  57 & 2.539$+$02 & 1.002$+$07 & 6.458$-$05\\
  17 & 134 & 1.806$+$02 & 1.898$+$08 & 6.961$-$04 &  18 &  58 & 2.536$+$02 & 1.090$+$07 & 1.051$-$04\\
  17 & 135 & 1.806$+$02 & 3.481$+$07 & 1.703$-$04 &  18 &  59 & 2.534$+$02 & 3.339$+$07 & 4.286$-$04\\
  17 & 136 & 1.796$+$02 & 4.522$+$10 & 2.732$-$01 &  18 &  60 & 2.438$+$02 & 9.822$+$07 & 5.836$-$04\\
  17 & 138 & 1.774$+$02 & 2.322$+$09 & 1.095$-$02 &  18 &  61 & 2.426$+$02 & 9.856$+$08 & 8.695$-$03\\
  17 & 140 & 1.748$+$02 & 2.308$+$06 & 1.321$-$05 &  18 &  63 & 2.386$+$02 & 9.203$+$08 & 1.047$-$02\\
  17 & 141 & 1.736$+$02 & 2.436$+$09 & 8.256$-$03 &  18 &  64 & 2.381$+$02 & 6.422$+$07 & 3.639$-$04\\
  17 & 143 & 1.723$+$02 & 2.252$+$10 & 1.253$-$01 &  18 &  65 & 2.382$+$02 & 5.248$+$08 & 4.464$-$03\\
  17 & 144 & 1.713$+$02 & 1.891$+$09 & 8.313$-$03 &  18 &  68 & 2.357$+$02 & 5.322$+$07 & 4.434$-$04\\
  17 & 145 & 1.701$+$02 & 1.375$+$09 & 4.473$-$03 &  18 &  69 & 2.351$+$02 & 1.690$+$07 & 9.334$-$05\\
  17 & 149 & 1.693$+$02 & 3.949$+$10 & 1.698$-$01 &  18 &  70 & 2.347$+$02 & 1.662$+$07 & 1.830$-$04\\
  17 & 150 & 1.688$+$02 & 9.557$+$08 & 3.061$-$03 &  18 &  71 & 2.347$+$02 & 1.162$+$07 & 9.596$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  18 &  73 & 2.323$+$02 & 4.916$+$06 & 3.977$-$05 &  18 & 158 & 1.647$+$02 & 8.192$+$08 & 4.440$-$03\\
  18 &  75 & 2.304$+$02 & 7.844$+$06 & 8.321$-$05 &  18 & 159 & 1.646$+$02 & 7.489$+$09 & 2.028$-$02\\
  18 &  77 & 2.220$+$02 & 3.759$+$08 & 3.703$-$03 &  18 & 161 & 1.639$+$02 & 5.745$+$08 & 2.315$-$03\\
  18 &  79 & 2.201$+$02 & 8.666$+$08 & 8.392$-$03 &  18 & 162 & 1.632$+$02 & 8.963$+$09 & 2.386$-$02\\
  18 &  81 & 2.181$+$02 & 3.200$+$07 & 1.520$-$04 &  18 & 164 & 1.628$+$02 & 1.248$+$10 & 3.307$-$02\\
  18 &  82 & 2.181$+$02 & 3.797$+$08 & 2.708$-$03 &  18 & 166 & 1.625$+$02 & 1.766$+$10 & 4.661$-$02\\
  18 &  85 & 2.166$+$02 & 5.270$+$08 & 2.471$-$03 &  18 & 167 & 1.620$+$02 & 2.383$+$08 & 9.376$-$04\\
  18 &  88 & 2.135$+$02 & 6.237$+$08 & 4.264$-$03 &  18 & 169 & 1.607$+$02 & 1.502$+$10 & 3.877$-$02\\
  18 &  89 & 2.114$+$02 & 3.038$+$06 & 2.036$-$05 &  18 & 170 & 1.605$+$02 & 1.485$+$10 & 5.736$-$02\\
  18 &  92 & 2.072$+$02 & 8.243$+$08 & 7.075$-$03 &  18 & 171 & 1.602$+$02 & 1.443$+$09 & 7.406$-$03\\
  18 &  95 & 2.039$+$02 & 2.149$+$07 & 1.339$-$04 &  18 & 172 & 1.597$+$02 & 7.031$+$10 & 2.688$-$01\\
  18 &  96 & 2.036$+$02 & 1.095$+$07 & 9.081$-$05 &  18 & 174 & 1.595$+$02 & 3.775$+$07 & 9.596$-$05\\
  18 &  97 & 2.034$+$02 & 6.546$+$06 & 2.708$-$05 &  18 & 175 & 1.589$+$02 & 2.622$+$10 & 9.925$-$02\\
  18 &  99 & 2.003$+$02 & 2.376$+$09 & 9.528$-$03 &  18 & 176 & 1.574$+$02 & 1.094$+$11 & 2.708$-$01\\
  18 & 102 & 1.974$+$02 & 1.575$+$08 & 6.137$-$04 &  18 & 177 & 1.569$+$02 & 8.268$+$09 & 4.067$-$02\\
  18 & 104 & 1.967$+$02 & 2.280$+$07 & 1.322$-$04 &  18 & 179 & 1.548$+$02 & 3.389$+$10 & 1.217$-$01\\
  18 & 106 & 1.952$+$02 & 2.466$+$07 & 9.391$-$05 &  18 & 180 & 1.547$+$02 & 4.625$+$09 & 1.107$-$02\\
  18 & 107 & 1.950$+$02 & 2.998$+$08 & 1.140$-$03 &  18 & 186 & 1.518$+$02 & 3.723$+$08 & 1.714$-$03\\
  18 & 108 & 1.947$+$02 & 3.484$+$09 & 1.980$-$02 &  18 & 194 & 1.487$+$02 & 1.765$+$09 & 5.851$-$03\\
  18 & 109 & 1.945$+$02 & 6.330$+$09 & 4.788$-$02 &  18 & 195 & 1.483$+$02 & 1.621$+$10 & 7.123$-$02\\
  18 & 110 & 1.943$+$02 & 5.581$+$07 & 3.158$-$04 &  18 & 200 & 1.438$+$02 & 2.424$+$09 & 7.511$-$03\\
  18 & 112 & 1.938$+$02 & 3.871$+$07 & 1.453$-$04 &  18 & 203 & 1.429$+$02 & 2.967$+$09 & 6.061$-$03\\
  18 & 113 & 1.926$+$02 & 3.595$+$09 & 2.666$-$02 &  18 & 209 & 1.393$+$02 & 1.247$+$08 & 2.418$-$04\\
  18 & 114 & 1.926$+$02 & 6.380$+$08 & 3.547$-$03 &  18 & 216 & 1.365$+$02 & 4.341$+$08 & 1.213$-$03\\
  18 & 116 & 1.916$+$02 & 7.325$+$08 & 5.378$-$03 &  18 & 221 & 1.359$+$02 & 6.038$+$07 & 1.114$-$04\\
  18 & 117 & 1.900$+$02 & 2.234$+$09 & 1.612$-$02 &  18 & 228 & 1.348$+$02 & 4.330$+$08 & 1.573$-$03\\
  18 & 119 & 1.881$+$02 & 4.039$+$07 & 1.427$-$04 &  18 & 236 & 1.325$+$02 & 4.630$+$08 & 1.218$-$03\\
  18 & 121 & 1.873$+$02 & 1.199$+$07 & 6.307$-$05 &  18 & 268 & 1.245$+$02 & 2.456$+$07 & 3.803$-$05\\
  18 & 122 & 1.853$+$02 & 2.743$+$08 & 1.412$-$03 &  19 &  33 & 4.181$+$02 & 1.120$+$07 & 1.958$-$04\\
  18 & 123 & 1.848$+$02 & 4.149$+$09 & 2.834$-$02 &  19 &  34 & 4.085$+$02 & 2.035$+$08 & 5.091$-$03\\
  18 & 124 & 1.843$+$02 & 6.457$+$07 & 2.192$-$04 &  19 &  36 & 3.631$+$02 & 4.848$+$05 & 1.278$-$05\\
  18 & 125 & 1.840$+$02 & 3.808$+$06 & 1.933$-$05 &  19 &  37 & 3.584$+$02 & 2.324$+$06 & 4.475$-$05\\
  18 & 130 & 1.818$+$02 & 2.682$+$08 & 1.772$-$03 &  19 &  39 & 3.252$+$02 & 8.895$+$08 & 1.880$-$02\\
  18 & 131 & 1.815$+$02 & 1.936$+$09 & 6.372$-$03 &  19 &  41 & 3.229$+$02 & 3.246$+$08 & 5.075$-$03\\
  18 & 132 & 1.814$+$02 & 6.756$+$06 & 3.332$-$05 &  19 &  42 & 3.228$+$02 & 6.284$+$07 & 6.543$-$04\\
  18 & 134 & 1.807$+$02 & 2.034$+$09 & 9.952$-$03 &  19 &  43 & 3.131$+$02 & 3.382$+$08 & 6.626$-$03\\
  18 & 135 & 1.807$+$02 & 1.278$+$09 & 8.344$-$03 &  19 &  44 & 3.089$+$02 & 1.813$+$08 & 2.593$-$03\\
  18 & 137 & 1.781$+$02 & 1.338$+$10 & 4.244$-$02 &  19 &  45 & 3.041$+$02 & 2.137$+$08 & 1.975$-$03\\
  18 & 138 & 1.774$+$02 & 1.633$+$09 & 1.028$-$02 &  19 &  46 & 2.994$+$02 & 7.217$+$06 & 9.701$-$05\\
  18 & 141 & 1.737$+$02 & 1.170$+$09 & 5.293$-$03 &  19 &  48 & 2.834$+$02 & 1.919$+$09 & 1.541$-$02\\
  18 & 142 & 1.727$+$02 & 9.264$+$07 & 2.762$-$04 &  19 &  51 & 2.741$+$02 & 6.450$+$06 & 7.265$-$05\\
  18 & 144 & 1.713$+$02 & 4.113$+$09 & 2.413$-$02 &  19 &  52 & 2.737$+$02 & 1.060$+$07 & 1.587$-$04\\
  18 & 145 & 1.701$+$02 & 1.806$+$09 & 7.841$-$03 &  19 &  55 & 2.664$+$02 & 1.997$+$08 & 2.124$-$03\\
  18 & 146 & 1.697$+$02 & 8.856$+$08 & 2.550$-$03 &  19 &  56 & 2.630$+$02 & 1.561$+$09 & 2.159$-$02\\
  18 & 149 & 1.694$+$02 & 1.220$+$08 & 6.997$-$04 &  19 &  57 & 2.560$+$02 & 5.379$+$06 & 3.523$-$05\\
  18 & 150 & 1.688$+$02 & 2.781$+$09 & 1.188$-$02 &  19 &  58 & 2.557$+$02 & 2.891$+$06 & 2.834$-$05\\
  18 & 151 & 1.684$+$02 & 3.274$+$10 & 1.855$-$01 &  19 &  59 & 2.555$+$02 & 2.968$+$07 & 3.872$-$04\\
  18 & 153 & 1.672$+$02 & 4.542$+$09 & 1.903$-$02 &  19 &  60 & 2.457$+$02 & 2.168$+$08 & 1.308$-$03\\
  18 & 156 & 1.654$+$02 & 2.740$+$09 & 1.498$-$02 &  19 &  61 & 2.445$+$02 & 1.888$+$09 & 1.692$-$02\\
  18 & 157 & 1.647$+$02 & 1.106$+$08 & 4.497$-$04 &  19 &  63 & 2.404$+$02 & 8.874$+$08 & 1.025$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  19 &  64 & 2.399$+$02 & 3.747$+$06 & 2.156$-$05 &  19 & 150 & 1.697$+$02 & 2.625$+$08 & 1.134$-$03\\
  19 &  65 & 2.400$+$02 & 5.306$+$07 & 4.583$-$04 &  19 & 151 & 1.693$+$02 & 1.722$+$09 & 9.867$-$03\\
  19 &  66 & 2.389$+$02 & 2.604$+$06 & 1.485$-$05 &  19 & 152 & 1.689$+$02 & 3.820$+$08 & 1.089$-$03\\
  19 &  68 & 2.375$+$02 & 2.238$+$06 & 1.893$-$05 &  19 & 153 & 1.681$+$02 & 1.378$+$09 & 5.838$-$03\\
  19 &  69 & 2.369$+$02 & 1.778$+$07 & 9.971$-$05 &  19 & 156 & 1.663$+$02 & 8.698$+$08 & 4.808$-$03\\
  19 &  70 & 2.364$+$02 & 2.710$+$06 & 3.029$-$05 &  19 & 157 & 1.656$+$02 & 2.880$+$09 & 1.184$-$02\\
  19 &  71 & 2.365$+$02 & 1.309$+$06 & 1.098$-$05 &  19 & 158 & 1.655$+$02 & 1.051$+$07 & 5.757$-$05\\
  19 &  73 & 2.340$+$02 & 3.891$+$07 & 3.195$-$04 &  19 & 159 & 1.655$+$02 & 2.593$+$09 & 7.096$-$03\\
  19 &  75 & 2.321$+$02 & 1.415$+$07 & 1.523$-$04 &  19 & 161 & 1.648$+$02 & 1.151$+$09 & 4.686$-$03\\
  19 &  77 & 2.236$+$02 & 2.774$+$08 & 2.772$-$03 &  19 & 162 & 1.640$+$02 & 5.879$+$09 & 1.581$-$02\\
  19 &  79 & 2.216$+$02 & 6.674$+$08 & 6.554$-$03 &  19 & 164 & 1.637$+$02 & 1.454$+$10 & 3.893$-$02\\
  19 &  81 & 2.196$+$02 & 4.977$+$06 & 2.398$-$05 &  19 & 166 & 1.634$+$02 & 1.364$+$10 & 3.639$-$02\\
  19 &  82 & 2.196$+$02 & 8.865$+$08 & 6.410$-$03 &  19 & 167 & 1.628$+$02 & 3.952$+$09 & 1.571$-$02\\
  19 &  85 & 2.181$+$02 & 6.925$+$08 & 3.293$-$03 &  19 & 169 & 1.616$+$02 & 5.101$+$06 & 1.330$-$05\\
  19 &  88 & 2.150$+$02 & 2.481$+$09 & 1.719$-$02 &  19 & 170 & 1.613$+$02 & 5.383$+$10 & 2.100$-$01\\
  19 &  92 & 2.086$+$02 & 6.050$+$08 & 5.262$-$03 &  19 & 171 & 1.611$+$02 & 9.458$+$09 & 4.905$-$02\\
  19 &  95 & 2.052$+$02 & 2.571$+$07 & 1.623$-$04 &  19 & 172 & 1.605$+$02 & 3.012$+$10 & 1.163$-$01\\
  19 &  96 & 2.050$+$02 & 6.606$+$07 & 5.547$-$04 &  19 & 174 & 1.603$+$02 & 5.765$+$10 & 1.480$-$01\\
  19 &  97 & 2.048$+$02 & 6.195$+$06 & 2.596$-$05 &  19 & 175 & 1.597$+$02 & 1.138$+$10 & 4.353$-$02\\
  19 &  99 & 2.016$+$02 & 2.336$+$09 & 9.484$-$03 &  19 & 176 & 1.581$+$02 & 6.169$+$10 & 1.542$-$01\\
  19 & 102 & 1.987$+$02 & 9.290$+$07 & 3.666$-$04 &  19 & 177 & 1.576$+$02 & 5.237$+$09 & 2.602$-$02\\
  19 & 104 & 1.979$+$02 & 1.150$+$09 & 6.753$-$03 &  19 & 179 & 1.556$+$02 & 4.037$+$10 & 1.464$-$01\\
  19 & 106 & 1.964$+$02 & 4.852$+$08 & 1.871$-$03 &  19 & 180 & 1.555$+$02 & 4.314$+$09 & 1.043$-$02\\
  19 & 107 & 1.962$+$02 & 2.013$+$08 & 7.749$-$04 &  19 & 186 & 1.525$+$02 & 8.936$+$08 & 4.153$-$03\\
  19 & 108 & 1.959$+$02 & 9.400$+$08 & 5.408$-$03 &  19 & 194 & 1.494$+$02 & 3.020$+$09 & 1.011$-$02\\
  19 & 109 & 1.957$+$02 & 3.489$+$08 & 2.672$-$03 &  19 & 195 & 1.490$+$02 & 2.636$+$10 & 1.170$-$01\\
  19 & 110 & 1.955$+$02 & 1.479$+$08 & 8.476$-$04 &  19 & 200 & 1.444$+$02 & 3.124$+$09 & 9.768$-$03\\
  19 & 112 & 1.950$+$02 & 1.190$+$08 & 4.523$-$04 &  19 & 203 & 1.436$+$02 & 4.962$+$09 & 1.023$-$02\\
  19 & 113 & 1.938$+$02 & 3.924$+$07 & 2.946$-$04 &  19 & 209 & 1.399$+$02 & 8.759$+$08 & 1.713$-$03\\
  19 & 114 & 1.938$+$02 & 3.576$+$08 & 2.013$-$03 &  19 & 216 & 1.371$+$02 & 2.791$+$07 & 7.865$-$05\\
  19 & 116 & 1.928$+$02 & 1.740$+$09 & 1.293$-$02 &  19 & 228 & 1.354$+$02 & 1.265$+$09 & 4.635$-$03\\
  19 & 117 & 1.912$+$02 & 9.506$+$09 & 6.945$-$02 &  19 & 236 & 1.331$+$02 & 5.578$+$08 & 1.480$-$03\\
  19 & 119 & 1.892$+$02 & 3.385$+$06 & 1.211$-$05 &  20 &  35 & 3.797$+$02 & 1.098$+$08 & 2.373$-$03\\
  19 & 121 & 1.884$+$02 & 2.455$+$08 & 1.307$-$03 &  20 &  36 & 3.750$+$02 & 1.283$+$06 & 2.165$-$05\\
  19 & 122 & 1.864$+$02 & 6.886$+$07 & 3.587$-$04 &  20 &  39 & 3.347$+$02 & 2.348$+$07 & 3.155$-$04\\
  19 & 123 & 1.859$+$02 & 7.660$+$08 & 5.293$-$03 &  20 &  43 & 3.219$+$02 & 7.073$+$07 & 8.790$-$04\\
  19 & 124 & 1.854$+$02 & 3.393$+$08 & 1.165$-$03 &  20 &  52 & 2.804$+$02 & 2.394$+$06 & 2.257$-$05\\
  19 & 125 & 1.851$+$02 & 1.659$+$08 & 8.517$-$04 &  20 &  56 & 2.692$+$02 & 8.460$+$09 & 7.355$-$02\\
  19 & 130 & 1.829$+$02 & 4.388$+$08 & 2.933$-$03 &  20 &  59 & 2.613$+$02 & 2.019$+$06 & 1.653$-$05\\
  19 & 131 & 1.825$+$02 & 6.755$+$06 & 2.249$-$05 &  20 &  63 & 2.456$+$02 & 2.168$+$07 & 1.568$-$04\\
  19 & 134 & 1.817$+$02 & 2.383$+$09 & 1.180$-$02 &  20 &  70 & 2.414$+$02 & 1.224$+$07 & 8.560$-$05\\
  19 & 135 & 1.817$+$02 & 8.653$+$09 & 5.712$-$02 &  20 &  72 & 2.399$+$02 & 1.466$+$06 & 1.264$-$05\\
  19 & 137 & 1.791$+$02 & 1.764$+$10 & 5.659$-$02 &  20 &  74 & 2.383$+$02 & 3.352$+$06 & 3.426$-$05\\
  19 & 138 & 1.784$+$02 & 1.509$+$09 & 9.603$-$03 &  20 &  75 & 2.369$+$02 & 2.948$+$07 & 1.984$-$04\\
  19 & 141 & 1.746$+$02 & 2.509$+$08 & 1.147$-$03 &  20 &  77 & 2.280$+$02 & 5.369$+$08 & 3.348$-$03\\
  19 & 142 & 1.737$+$02 & 1.349$+$07 & 4.066$-$05 &  20 &  78 & 2.269$+$02 & 3.702$+$06 & 2.857$-$05\\
  19 & 144 & 1.722$+$02 & 1.106$+$10 & 6.558$-$02 &  20 &  79 & 2.260$+$02 & 1.079$+$09 & 6.611$-$03\\
  19 & 145 & 1.711$+$02 & 4.575$+$09 & 2.007$-$02 &  20 &  87 & 2.208$+$02 & 1.036$+$08 & 9.087$-$04\\
  19 & 146 & 1.707$+$02 & 5.448$+$08 & 1.586$-$03 &  20 &  90 & 2.164$+$02 & 4.646$+$07 & 2.608$-$04\\
  19 & 149 & 1.703$+$02 & 1.244$+$10 & 7.212$-$02 &  20 &  91 & 2.144$+$02 & 2.002$+$08 & 1.379$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  20 &  92 & 2.125$+$02 & 1.156$+$08 & 6.257$-$04 &  21 &  70 & 2.416$+$02 & 1.309$+$07 & 1.145$-$04\\
  20 &  93 & 2.118$+$02 & 6.374$+$08 & 4.288$-$03 &  21 &  71 & 2.417$+$02 & 3.145$+$06 & 2.065$-$05\\
  20 &  94 & 2.111$+$02 & 4.710$+$08 & 3.776$-$03 &  21 &  72 & 2.400$+$02 & 2.224$+$06 & 2.401$-$05\\
  20 &  96 & 2.087$+$02 & 5.942$+$07 & 3.104$-$04 &  21 &  77 & 2.282$+$02 & 8.257$+$07 & 6.445$-$04\\
  20 &  98 & 2.076$+$02 & 3.494$+$08 & 2.259$-$03 &  21 &  78 & 2.270$+$02 & 1.711$+$06 & 1.652$-$05\\
  20 & 101 & 2.024$+$02 & 1.663$+$08 & 1.226$-$03 &  21 &  79 & 2.262$+$02 & 3.121$+$08 & 2.393$-$03\\
  20 & 109 & 1.991$+$02 & 9.582$+$08 & 4.557$-$03 &  21 &  82 & 2.240$+$02 & 1.977$+$09 & 1.116$-$02\\
  20 & 113 & 1.971$+$02 & 6.751$+$07 & 3.147$-$04 &  21 &  86 & 2.224$+$02 & 1.759$+$08 & 1.631$-$03\\
  20 & 115 & 1.963$+$02 & 9.791$+$08 & 5.658$-$03 &  21 &  88 & 2.192$+$02 & 8.058$+$06 & 4.355$-$05\\
  20 & 116 & 1.961$+$02 & 1.525$+$08 & 7.035$-$04 &  21 &  89 & 2.170$+$02 & 9.988$+$06 & 5.290$-$05\\
  20 & 117 & 1.944$+$02 & 4.671$+$06 & 2.118$-$05 &  21 &  90 & 2.165$+$02 & 4.964$+$07 & 3.487$-$04\\
  20 & 120 & 1.926$+$02 & 4.793$+$08 & 2.665$-$03 &  21 &  92 & 2.126$+$02 & 2.815$+$08 & 1.907$-$03\\
  20 & 123 & 1.890$+$02 & 3.142$+$09 & 1.346$-$02 &  21 &  93 & 2.119$+$02 & 7.123$+$08 & 5.997$-$03\\
  20 & 127 & 1.873$+$02 & 1.506$+$08 & 9.507$-$04 &  21 &  95 & 2.091$+$02 & 3.948$+$07 & 1.941$-$04\\
  20 & 128 & 1.870$+$02 & 4.481$+$08 & 2.350$-$03 &  21 &  96 & 2.088$+$02 & 2.810$+$08 & 1.837$-$03\\
  20 & 130 & 1.858$+$02 & 2.420$+$08 & 1.002$-$03 &  21 &  98 & 2.078$+$02 & 7.733$+$07 & 6.255$-$04\\
  20 & 135 & 1.847$+$02 & 3.081$+$10 & 1.260$-$01 &  21 & 104 & 2.015$+$02 & 4.218$+$08 & 1.926$-$03\\
  20 & 136 & 1.835$+$02 & 4.909$+$09 & 2.479$-$02 &  21 & 108 & 1.994$+$02 & 1.201$+$09 & 5.371$-$03\\
  20 & 138 & 1.813$+$02 & 3.450$+$09 & 1.360$-$02 &  21 & 109 & 1.992$+$02 & 1.956$+$08 & 1.164$-$03\\
  20 & 139 & 1.805$+$02 & 4.746$+$08 & 2.783$-$03 &  21 & 110 & 1.990$+$02 & 9.174$+$07 & 4.085$-$04\\
  20 & 140 & 1.785$+$02 & 1.583$+$08 & 7.565$-$04 &  21 & 113 & 1.973$+$02 & 1.915$+$09 & 1.117$-$02\\
  20 & 143 & 1.760$+$02 & 3.336$+$09 & 1.548$-$02 &  21 & 115 & 1.964$+$02 & 3.646$+$07 & 2.637$-$04\\
  20 & 144 & 1.749$+$02 & 8.455$+$07 & 3.101$-$04 &  21 & 116 & 1.962$+$02 & 3.136$+$07 & 1.810$-$04\\
  20 & 148 & 1.731$+$02 & 8.808$+$10 & 4.750$-$01 &  21 & 117 & 1.945$+$02 & 8.001$+$08 & 4.539$-$03\\
  20 & 149 & 1.729$+$02 & 3.533$+$10 & 1.266$-$01 &  21 & 120 & 1.927$+$02 & 2.733$+$07 & 1.902$-$04\\
  20 & 151 & 1.718$+$02 & 1.918$+$10 & 6.792$-$02 &  21 & 121 & 1.917$+$02 & 1.024$+$09 & 4.232$-$03\\
  20 & 155 & 1.706$+$02 & 2.552$+$09 & 1.113$-$02 &  21 & 122 & 1.896$+$02 & 8.128$+$09 & 3.285$-$02\\
  20 & 156 & 1.687$+$02 & 4.650$+$08 & 1.588$-$03 &  21 & 123 & 1.891$+$02 & 7.876$+$07 & 4.222$-$04\\
  20 & 158 & 1.680$+$02 & 1.094$+$10 & 3.703$-$02 &  21 & 125 & 1.882$+$02 & 1.081$+$10 & 4.305$-$02\\
  20 & 165 & 1.658$+$02 & 2.666$+$10 & 1.099$-$01 &  21 & 128 & 1.871$+$02 & 1.076$+$09 & 7.059$-$03\\
  20 & 171 & 1.634$+$02 & 4.429$+$10 & 1.418$-$01 &  21 & 130 & 1.859$+$02 & 6.610$+$07 & 3.425$-$04\\
  20 & 177 & 1.599$+$02 & 1.619$+$09 & 4.961$-$03 &  21 & 132 & 1.855$+$02 & 7.019$+$07 & 2.715$-$04\\
  20 & 186 & 1.545$+$02 & 8.032$+$08 & 2.301$-$03 &  21 & 134 & 1.848$+$02 & 1.111$+$07 & 4.265$-$05\\
  20 & 187 & 1.544$+$02 & 1.368$+$11 & 4.891$-$01 &  21 & 135 & 1.848$+$02 & 3.548$+$08 & 1.816$-$03\\
  20 & 195 & 1.509$+$02 & 6.250$+$09 & 1.708$-$02 &  21 & 136 & 1.836$+$02 & 9.129$+$09 & 5.770$-$02\\
  20 & 228 & 1.370$+$02 & 6.145$+$08 & 1.384$-$03 &  21 & 138 & 1.814$+$02 & 1.183$+$10 & 5.835$-$02\\
  21 &  35 & 3.801$+$02 & 7.003$+$05 & 1.896$-$05 &  21 & 140 & 1.786$+$02 & 6.630$+$08 & 3.964$-$03\\
  21 &  36 & 3.754$+$02 & 2.983$+$07 & 6.303$-$04 &  21 & 141 & 1.774$+$02 & 3.698$+$07 & 1.309$-$04\\
  21 &  37 & 3.704$+$02 & 1.018$+$07 & 1.570$-$04 &  21 & 143 & 1.761$+$02 & 5.945$+$10 & 3.453$-$01\\
  21 &  39 & 3.350$+$02 & 8.185$+$06 & 1.377$-$04 &  21 & 144 & 1.750$+$02 & 7.875$+$08 & 3.614$-$03\\
  21 &  41 & 3.326$+$02 & 4.304$+$06 & 5.354$-$05 &  21 & 145 & 1.738$+$02 & 6.766$+$08 & 2.297$-$03\\
  21 &  43 & 3.222$+$02 & 5.304$+$08 & 8.254$-$03 &  21 & 149 & 1.729$+$02 & 3.412$+$09 & 1.530$-$02\\
  21 &  44 & 3.177$+$02 & 1.188$+$08 & 1.349$-$03 &  21 & 150 & 1.724$+$02 & 9.896$+$09 & 3.306$-$02\\
  21 &  46 & 3.078$+$02 & 2.088$+$08 & 2.223$-$03 &  21 & 151 & 1.719$+$02 & 1.202$+$09 & 5.326$-$03\\
  21 &  51 & 2.811$+$02 & 1.234$+$06 & 1.096$-$05 &  21 & 153 & 1.707$+$02 & 5.958$+$10 & 1.951$-$01\\
  21 &  55 & 2.729$+$02 & 6.312$+$09 & 5.287$-$02 &  21 & 155 & 1.706$+$02 & 1.061$+$07 & 5.789$-$05\\
  21 &  56 & 2.694$+$02 & 3.308$+$07 & 3.601$-$04 &  21 & 156 & 1.688$+$02 & 9.569$+$08 & 4.089$-$03\\
  21 &  61 & 2.500$+$02 & 7.805$+$08 & 5.484$-$03 &  21 & 157 & 1.681$+$02 & 3.936$+$10 & 1.251$-$01\\
  21 &  65 & 2.453$+$02 & 3.451$+$06 & 2.336$-$05 &  21 & 158 & 1.681$+$02 & 1.263$+$10 & 5.347$-$02\\
  21 &  68 & 2.427$+$02 & 1.197$+$07 & 7.928$-$05 &  21 & 161 & 1.673$+$02 & 5.207$+$09 & 1.639$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  21 & 165 & 1.659$+$02 & 7.727$+$09 & 3.986$-$02 &  22 &  97 & 2.102$+$02 & 1.662$+$07 & 7.343$-$05\\
  21 & 167 & 1.653$+$02 & 3.606$+$06 & 1.107$-$05 &  22 &  99 & 2.068$+$02 & 6.765$+$08 & 2.893$-$03\\
  21 & 170 & 1.637$+$02 & 1.138$+$10 & 3.430$-$02 &  22 & 102 & 2.038$+$02 & 4.555$+$08 & 1.891$-$03\\
  21 & 171 & 1.634$+$02 & 3.227$+$10 & 1.292$-$01 &  22 & 104 & 2.030$+$02 & 4.680$+$08 & 2.891$-$03\\
  21 & 172 & 1.629$+$02 & 3.532$+$09 & 1.053$-$02 &  22 & 106 & 2.014$+$02 & 1.514$+$08 & 6.139$-$04\\
  21 & 175 & 1.621$+$02 & 5.722$+$08 & 1.690$-$03 &  22 & 107 & 2.012$+$02 & 3.254$+$08 & 1.317$-$03\\
  21 & 177 & 1.599$+$02 & 2.649$+$07 & 1.016$-$04 &  22 & 108 & 2.009$+$02 & 2.280$+$08 & 1.380$-$03\\
  21 & 186 & 1.546$+$02 & 8.991$+$10 & 3.222$-$01 &  22 & 109 & 2.007$+$02 & 2.845$+$08 & 2.291$-$03\\
  21 & 187 & 1.545$+$02 & 1.274$+$10 & 5.702$-$02 &  22 & 110 & 2.004$+$02 & 2.704$+$09 & 1.628$-$02\\
  21 & 194 & 1.514$+$02 & 2.800$+$09 & 7.221$-$03 &  22 & 112 & 1.999$+$02 & 1.277$+$08 & 5.101$-$04\\
  21 & 195 & 1.510$+$02 & 1.256$+$09 & 4.296$-$03 &  22 & 113 & 1.987$+$02 & 7.694$+$08 & 6.071$-$03\\
  21 & 200 & 1.463$+$02 & 2.102$+$09 & 5.060$-$03 &  22 & 114 & 1.986$+$02 & 5.092$+$08 & 3.011$-$03\\
  21 & 216 & 1.388$+$02 & 9.266$+$08 & 2.008$-$03 &  22 & 116 & 1.976$+$02 & 2.640$+$07 & 2.061$-$04\\
  21 & 228 & 1.371$+$02 & 1.822$+$10 & 5.134$-$02 &  22 & 117 & 1.959$+$02 & 2.690$+$08 & 2.064$-$03\\
  21 & 236 & 1.347$+$02 & 1.861$+$09 & 3.796$-$03 &  22 & 119 & 1.938$+$02 & 1.192$+$08 & 4.477$-$04\\
  22 &  33 & 4.415$+$02 & 1.270$+$06 & 2.475$-$05 &  22 & 121 & 1.931$+$02 & 2.266$+$07 & 1.266$-$04\\
  22 &  36 & 3.806$+$02 & 3.050$+$06 & 8.832$-$05 &  22 & 122 & 1.909$+$02 & 1.551$+$08 & 8.472$-$04\\
  22 &  37 & 3.754$+$02 & 2.044$+$06 & 4.318$-$05 &  22 & 123 & 1.904$+$02 & 6.472$+$08 & 4.690$-$03\\
  22 &  38 & 3.706$+$02 & 1.836$+$07 & 2.521$-$04 &  22 & 124 & 1.898$+$02 & 1.549$+$07 & 5.577$-$05\\
  22 &  39 & 3.391$+$02 & 1.714$+$07 & 3.940$-$04 &  22 & 125 & 1.895$+$02 & 1.429$+$08 & 7.694$-$04\\
  22 &  41 & 3.367$+$02 & 1.647$+$06 & 2.799$-$05 &  22 & 130 & 1.872$+$02 & 2.785$+$07 & 1.951$-$04\\
  22 &  43 & 3.260$+$02 & 1.029$+$08 & 2.185$-$03 &  22 & 131 & 1.868$+$02 & 7.515$+$07 & 2.622$-$04\\
  22 &  44 & 3.214$+$02 & 7.801$+$08 & 1.208$-$02 &  22 & 132 & 1.867$+$02 & 3.201$+$07 & 1.673$-$04\\
  22 &  45 & 3.162$+$02 & 1.353$+$09 & 1.352$-$02 &  22 & 135 & 1.860$+$02 & 4.100$+$09 & 2.836$-$02\\
  22 &  46 & 3.112$+$02 & 8.593$+$08 & 1.248$-$02 &  22 & 138 & 1.826$+$02 & 4.203$+$10 & 2.800$-$01\\
  22 &  48 & 2.940$+$02 & 7.308$+$08 & 6.312$-$03 &  22 & 141 & 1.786$+$02 & 1.407$+$09 & 6.726$-$03\\
  22 &  55 & 2.757$+$02 & 2.430$+$08 & 2.769$-$03 &  22 & 142 & 1.776$+$02 & 1.160$+$08 & 3.655$-$04\\
  22 &  56 & 2.721$+$02 & 1.720$+$07 & 2.546$-$04 &  22 & 145 & 1.749$+$02 & 5.064$+$07 & 2.321$-$04\\
  22 &  60 & 2.536$+$02 & 1.955$+$09 & 1.256$-$02 &  22 & 146 & 1.744$+$02 & 4.398$+$08 & 1.337$-$03\\
  22 &  61 & 2.522$+$02 & 5.070$+$06 & 4.836$-$05 &  22 & 149 & 1.740$+$02 & 1.492$+$08 & 9.032$-$04\\
  22 &  63 & 2.480$+$02 & 1.602$+$06 & 1.970$-$05 &  22 & 150 & 1.735$+$02 & 6.238$+$08 & 2.814$-$03\\
  22 &  64 & 2.474$+$02 & 1.334$+$08 & 8.162$-$04 &  22 & 151 & 1.730$+$02 & 2.030$+$08 & 1.214$-$03\\
  22 &  65 & 2.475$+$02 & 3.381$+$06 & 3.106$-$05 &  22 & 152 & 1.726$+$02 & 5.539$+$09 & 1.649$-$02\\
  22 &  66 & 2.463$+$02 & 1.169$+$07 & 7.089$-$05 &  22 & 153 & 1.717$+$02 & 1.303$+$10 & 5.764$-$02\\
  22 &  68 & 2.449$+$02 & 2.644$+$07 & 2.376$-$04 &  22 & 156 & 1.699$+$02 & 5.407$+$08 & 3.118$-$03\\
  22 &  69 & 2.442$+$02 & 2.037$+$07 & 1.214$-$04 &  22 & 157 & 1.691$+$02 & 4.343$+$09 & 1.862$-$02\\
  22 &  70 & 2.437$+$02 & 1.409$+$06 & 1.673$-$05 &  22 & 158 & 1.691$+$02 & 1.443$+$10 & 8.246$-$02\\
  22 &  71 & 2.438$+$02 & 6.998$+$06 & 6.235$-$05 &  22 & 159 & 1.690$+$02 & 6.456$+$10 & 1.843$-$01\\
  22 &  73 & 2.412$+$02 & 7.294$+$06 & 6.360$-$05 &  22 & 161 & 1.683$+$02 & 4.414$+$09 & 1.874$-$02\\
  22 &  77 & 2.301$+$02 & 4.044$+$07 & 4.279$-$04 &  22 & 164 & 1.671$+$02 & 4.531$+$09 & 1.265$-$02\\
  22 &  79 & 2.280$+$02 & 5.190$+$06 & 5.395$-$05 &  22 & 166 & 1.668$+$02 & 5.323$+$10 & 1.480$-$01\\
  22 &  81 & 2.258$+$02 & 5.594$+$08 & 2.852$-$03 &  22 & 167 & 1.663$+$02 & 2.305$+$10 & 9.555$-$02\\
  22 &  82 & 2.259$+$02 & 1.394$+$09 & 1.066$-$02 &  22 & 169 & 1.649$+$02 & 1.724$+$10 & 4.685$-$02\\
  22 &  85 & 2.243$+$02 & 1.320$+$08 & 6.636$-$04 &  22 & 170 & 1.647$+$02 & 3.243$+$10 & 1.319$-$01\\
  22 &  88 & 2.210$+$02 & 7.488$+$07 & 5.483$-$04 &  22 & 171 & 1.644$+$02 & 2.252$+$09 & 1.217$-$02\\
  22 &  89 & 2.188$+$02 & 3.473$+$07 & 2.492$-$04 &  22 & 172 & 1.638$+$02 & 2.311$+$10 & 9.300$-$02\\
  22 &  90 & 2.182$+$02 & 8.007$+$07 & 7.620$-$04 &  22 & 174 & 1.636$+$02 & 2.131$+$09 & 5.701$-$03\\
  22 &  92 & 2.142$+$02 & 9.408$+$08 & 8.631$-$03 &  22 & 175 & 1.630$+$02 & 3.757$+$10 & 1.497$-$01\\
  22 &  95 & 2.107$+$02 & 1.429$+$08 & 9.511$-$04 &  22 & 176 & 1.614$+$02 & 5.463$+$08 & 1.422$-$03\\
  22 &  96 & 2.104$+$02 & 4.616$+$06 & 4.085$-$05 &  22 & 177 & 1.609$+$02 & 6.016$+$08 & 3.111$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  22 & 179 & 1.587$+$02 & 8.965$+$09 & 3.384$-$02 &  23 & 108 & 2.140$+$02 & 9.765$+$07 & 6.706$-$04\\
  22 & 180 & 1.586$+$02 & 8.604$+$09 & 2.164$-$02 &  23 & 109 & 2.138$+$02 & 1.281$+$08 & 1.171$-$03\\
  22 & 186 & 1.555$+$02 & 1.492$+$10 & 7.211$-$02 &  23 & 110 & 2.135$+$02 & 4.161$+$08 & 2.845$-$03\\
  22 & 194 & 1.523$+$02 & 9.699$+$08 & 3.372$-$03 &  23 & 112 & 2.129$+$02 & 1.226$+$09 & 5.556$-$03\\
  22 & 195 & 1.519$+$02 & 9.231$+$08 & 4.255$-$03 &  23 & 113 & 2.115$+$02 & 1.674$+$08 & 1.497$-$03\\
  22 & 198 & 1.479$+$02 & 3.453$+$09 & 7.550$-$03 &  23 & 114 & 2.115$+$02 & 1.592$+$08 & 1.067$-$03\\
  22 & 200 & 1.471$+$02 & 4.252$+$07 & 1.379$-$04 &  23 & 116 & 2.104$+$02 & 5.167$+$07 & 4.570$-$04\\
  22 & 203 & 1.463$+$02 & 7.615$+$08 & 1.628$-$03 &  23 & 117 & 2.084$+$02 & 5.163$+$07 & 4.482$-$04\\
  22 & 209 & 1.424$+$02 & 2.214$+$09 & 4.488$-$03 &  23 & 119 & 2.060$+$02 & 1.015$+$08 & 4.306$-$04\\
  22 & 216 & 1.395$+$02 & 5.751$+$09 & 1.679$-$02 &  23 & 121 & 2.052$+$02 & 2.731$+$08 & 1.723$-$03\\
  22 & 221 & 1.389$+$02 & 8.061$+$08 & 1.554$-$03 &  23 & 122 & 2.027$+$02 & 1.620$+$09 & 9.978$-$03\\
  22 & 228 & 1.378$+$02 & 2.822$+$09 & 1.071$-$02 &  23 & 123 & 2.022$+$02 & 1.111$+$08 & 9.076$-$04\\
  22 & 236 & 1.353$+$02 & 2.941$+$10 & 8.077$-$02 &  23 & 124 & 2.015$+$02 & 8.238$+$07 & 3.344$-$04\\
  23 &  37 & 4.241$+$02 & 5.239$+$05 & 1.412$-$05 &  23 & 125 & 2.012$+$02 & 1.602$+$09 & 9.719$-$03\\
  23 &  39 & 3.784$+$02 & 8.298$+$06 & 2.374$-$04 &  23 & 130 & 1.986$+$02 & 5.012$+$06 & 3.950$-$05\\
  23 &  41 & 3.753$+$02 & 1.118$+$07 & 2.361$-$04 &  23 & 132 & 1.980$+$02 & 2.101$+$06 & 1.236$-$05\\
  23 &  42 & 3.751$+$02 & 5.769$+$06 & 8.112$-$05 &  23 & 134 & 1.972$+$02 & 4.176$+$06 & 2.435$-$05\\
  23 &  43 & 3.621$+$02 & 1.137$+$07 & 2.980$-$04 &  23 & 135 & 1.972$+$02 & 3.769$+$06 & 2.930$-$05\\
  23 &  44 & 3.564$+$02 & 8.196$+$07 & 1.561$-$03 &  23 & 137 & 1.942$+$02 & 3.635$+$07 & 1.370$-$04\\
  23 &  45 & 3.501$+$02 & 1.730$+$07 & 2.119$-$04 &  23 & 138 & 1.934$+$02 & 2.484$+$09 & 1.856$-$02\\
  23 &  46 & 3.440$+$02 & 3.530$+$08 & 6.261$-$03 &  23 & 141 & 1.889$+$02 & 9.684$+$08 & 5.181$-$03\\
  23 &  48 & 3.230$+$02 & 3.007$+$07 & 3.136$-$04 &  23 & 142 & 1.878$+$02 & 5.924$+$08 & 2.088$-$03\\
  23 &  55 & 3.010$+$02 & 1.585$+$09 & 2.153$-$02 &  23 & 144 & 1.861$+$02 & 2.677$+$07 & 1.853$-$04\\
  23 &  56 & 2.968$+$02 & 1.389$+$08 & 2.445$-$03 &  23 & 145 & 1.847$+$02 & 1.671$+$08 & 8.549$-$04\\
  23 &  60 & 2.749$+$02 & 4.585$+$09 & 3.463$-$02 &  23 & 146 & 1.842$+$02 & 2.826$+$08 & 9.588$-$04\\
  23 &  61 & 2.733$+$02 & 6.986$+$08 & 7.826$-$03 &  23 & 149 & 1.838$+$02 & 2.648$+$08 & 1.789$-$03\\
  23 &  63 & 2.683$+$02 & 1.231$+$06 & 1.772$-$05 &  23 & 150 & 1.832$+$02 & 1.963$+$08 & 9.877$-$04\\
  23 &  64 & 2.677$+$02 & 2.978$+$07 & 2.133$-$04 &  23 & 151 & 1.826$+$02 & 1.068$+$08 & 7.124$-$04\\
  23 &  65 & 2.678$+$02 & 7.507$+$06 & 8.072$-$05 &  23 & 152 & 1.822$+$02 & 9.843$+$08 & 3.266$-$03\\
  23 &  66 & 2.664$+$02 & 6.163$+$06 & 4.370$-$05 &  23 & 153 & 1.813$+$02 & 1.986$+$07 & 9.783$-$05\\
  23 &  68 & 2.647$+$02 & 1.726$+$07 & 1.813$-$04 &  23 & 156 & 1.792$+$02 & 6.865$+$08 & 4.405$-$03\\
  23 &  69 & 2.639$+$02 & 3.768$+$07 & 2.622$-$04 &  23 & 157 & 1.784$+$02 & 1.446$+$09 & 6.898$-$03\\
  23 &  71 & 2.634$+$02 & 9.262$+$06 & 9.637$-$05 &  23 & 158 & 1.783$+$02 & 2.940$+$10 & 1.868$-$01\\
  23 &  73 & 2.604$+$02 & 3.985$+$06 & 4.051$-$05 &  23 & 159 & 1.782$+$02 & 6.166$+$09 & 1.957$-$02\\
  23 &  77 & 2.475$+$02 & 6.028$+$07 & 7.380$-$04 &  23 & 161 & 1.774$+$02 & 1.222$+$08 & 5.766$-$04\\
  23 &  79 & 2.451$+$02 & 2.944$+$08 & 3.536$-$03 &  23 & 162 & 1.766$+$02 & 1.911$+$08 & 5.953$-$04\\
  23 &  81 & 2.426$+$02 & 1.395$+$08 & 8.205$-$04 &  23 & 164 & 1.761$+$02 & 8.504$+$09 & 2.636$-$02\\
  23 &  82 & 2.426$+$02 & 1.061$+$09 & 9.367$-$03 &  23 & 167 & 1.752$+$02 & 7.001$+$09 & 3.221$-$02\\
  23 &  85 & 2.408$+$02 & 4.588$+$06 & 2.659$-$05 &  23 & 169 & 1.737$+$02 & 4.331$+$09 & 1.306$-$02\\
  23 &  88 & 2.370$+$02 & 8.454$+$08 & 7.121$-$03 &  23 & 170 & 1.734$+$02 & 2.154$+$09 & 9.710$-$03\\
  23 &  89 & 2.344$+$02 & 1.748$+$08 & 1.441$-$03 &  23 & 171 & 1.731$+$02 & 3.494$+$08 & 2.093$-$03\\
  23 &  90 & 2.338$+$02 & 3.289$+$07 & 3.593$-$04 &  23 & 172 & 1.725$+$02 & 3.571$+$09 & 1.592$-$02\\
  23 &  92 & 2.292$+$02 & 1.422$+$09 & 1.494$-$02 &  23 & 174 & 1.722$+$02 & 1.543$+$09 & 4.575$-$03\\
  23 &  95 & 2.252$+$02 & 4.854$+$07 & 3.690$-$04 &  23 & 175 & 1.716$+$02 & 6.314$+$09 & 2.786$-$02\\
  23 &  96 & 2.249$+$02 & 4.289$+$06 & 4.336$-$05 &  23 & 176 & 1.697$+$02 & 7.620$+$07 & 2.194$-$04\\
  23 &  99 & 2.208$+$02 & 7.376$+$06 & 3.594$-$05 &  23 & 177 & 1.692$+$02 & 1.269$+$09 & 7.258$-$03\\
  23 & 102 & 2.174$+$02 & 1.648$+$09 & 7.780$-$03 &  23 & 179 & 1.668$+$02 & 5.581$+$09 & 2.327$-$02\\
  23 & 104 & 2.164$+$02 & 2.667$+$08 & 1.873$-$03 &  23 & 180 & 1.667$+$02 & 9.192$+$10 & 2.553$-$01\\
  23 & 106 & 2.146$+$02 & 2.204$+$08 & 1.015$-$03 &  23 & 186 & 1.632$+$02 & 5.794$+$10 & 3.086$-$01\\
  23 & 107 & 2.144$+$02 & 1.676$+$09 & 7.703$-$03 &  23 & 194 & 1.597$+$02 & 1.279$+$11 & 4.892$-$01\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  23 & 195 & 1.592$+$02 & 1.257$+$09 & 6.370$-$03 &  24 & 125 & 2.032$+$02 & 3.628$+$08 & 1.684$-$03\\
  23 & 198 & 1.549$+$02 & 5.036$+$10 & 1.208$-$01 &  24 & 128 & 2.019$+$02 & 5.734$+$07 & 4.381$-$04\\
  23 & 200 & 1.540$+$02 & 5.004$+$08 & 1.780$-$03 &  24 & 130 & 2.005$+$02 & 7.110$+$07 & 4.286$-$04\\
  23 & 203 & 1.531$+$02 & 4.236$+$09 & 9.926$-$03 &  24 & 134 & 1.991$+$02 & 7.629$+$06 & 3.402$-$05\\
  23 & 209 & 1.489$+$02 & 5.042$+$08 & 1.117$-$03 &  24 & 135 & 1.992$+$02 & 3.163$+$09 & 1.881$-$02\\
  23 & 221 & 1.450$+$02 & 1.262$+$08 & 2.654$-$04 &  24 & 136 & 1.979$+$02 & 3.263$+$08 & 2.394$-$03\\
  23 & 228 & 1.438$+$02 & 3.279$+$07 & 1.356$-$04 &  24 & 138 & 1.952$+$02 & 2.325$+$08 & 1.328$-$03\\
  23 & 236 & 1.412$+$02 & 2.343$+$09 & 7.000$-$03 &  24 & 140 & 1.921$+$02 & 5.627$+$08 & 3.889$-$03\\
  23 & 268 & 1.321$+$02 & 1.540$+$08 & 2.685$-$04 &  24 & 141 & 1.907$+$02 & 1.797$+$09 & 7.348$-$03\\
  24 &  35 & 4.466$+$02 & 3.762$+$05 & 1.406$-$05 &  24 & 143 & 1.891$+$02 & 9.965$+$07 & 6.677$-$04\\
  24 &  36 & 4.401$+$02 & 4.561$+$05 & 1.325$-$05 &  24 & 145 & 1.864$+$02 & 7.694$+$08 & 3.007$-$03\\
  24 &  39 & 3.855$+$02 & 4.080$+$07 & 9.092$-$04 &  24 & 149 & 1.855$+$02 & 2.203$+$07 & 1.137$-$04\\
  24 &  41 & 3.824$+$02 & 4.846$+$06 & 7.969$-$05 &  24 & 150 & 1.849$+$02 & 9.601$+$08 & 3.689$-$03\\
  24 &  43 & 3.686$+$02 & 1.608$+$08 & 3.276$-$03 &  24 & 151 & 1.843$+$02 & 9.614$+$07 & 4.896$-$04\\
  24 &  44 & 3.628$+$02 & 3.147$+$07 & 4.658$-$04 &  24 & 153 & 1.829$+$02 & 8.857$+$07 & 3.331$-$04\\
  24 &  46 & 3.499$+$02 & 2.552$+$07 & 3.513$-$04 &  24 & 155 & 1.828$+$02 & 1.402$+$08 & 8.783$-$04\\
  24 &  55 & 3.056$+$02 & 1.037$+$07 & 1.088$-$04 &  24 & 156 & 1.808$+$02 & 7.024$+$07 & 3.441$-$04\\
  24 &  56 & 3.012$+$02 & 2.078$+$09 & 2.826$-$02 &  24 & 157 & 1.799$+$02 & 1.996$+$09 & 7.265$-$03\\
  24 &  61 & 2.771$+$02 & 4.739$+$09 & 4.090$-$02 &  24 & 158 & 1.799$+$02 & 3.693$+$07 & 1.791$-$04\\
  24 &  63 & 2.719$+$02 & 1.557$+$07 & 1.726$-$04 &  24 & 161 & 1.790$+$02 & 2.606$+$07 & 9.390$-$05\\
  24 &  68 & 2.682$+$02 & 2.823$+$06 & 2.283$-$05 &  24 & 165 & 1.774$+$02 & 2.954$+$10 & 1.743$-$01\\
  24 &  70 & 2.668$+$02 & 3.069$+$06 & 3.276$-$05 &  24 & 167 & 1.767$+$02 & 1.159$+$09 & 4.070$-$03\\
  24 &  71 & 2.669$+$02 & 6.065$+$06 & 4.858$-$05 &  24 & 170 & 1.749$+$02 & 1.630$+$10 & 5.608$-$02\\
  24 &  73 & 2.638$+$02 & 1.469$+$07 & 1.149$-$04 &  24 & 172 & 1.739$+$02 & 9.132$+$09 & 3.107$-$02\\
  24 &  75 & 2.612$+$02 & 8.756$+$06 & 8.959$-$05 &  24 & 175 & 1.730$+$02 & 3.009$+$09 & 1.013$-$02\\
  24 &  76 & 2.589$+$02 & 1.298$+$06 & 1.630$-$05 &  24 & 177 & 1.706$+$02 & 1.777$+$10 & 7.755$-$02\\
  24 &  77 & 2.506$+$02 & 4.161$+$08 & 3.916$-$03 &  24 & 179 & 1.681$+$02 & 7.098$+$10 & 2.256$-$01\\
  24 &  78 & 2.492$+$02 & 2.494$+$06 & 2.902$-$05 &  24 & 186 & 1.646$+$02 & 3.910$+$08 & 1.588$-$03\\
  24 &  79 & 2.481$+$02 & 8.995$+$08 & 8.303$-$03 &  24 & 187 & 1.645$+$02 & 6.527$+$10 & 3.308$-$01\\
  24 &  82 & 2.456$+$02 & 3.570$+$07 & 2.420$-$04 &  24 & 194 & 1.610$+$02 & 1.451$+$10 & 4.229$-$02\\
  24 &  88 & 2.398$+$02 & 2.902$+$08 & 1.876$-$03 &  24 & 195 & 1.605$+$02 & 1.293$+$11 & 4.993$-$01\\
  24 &  89 & 2.372$+$02 & 4.339$+$06 & 2.744$-$05 &  24 & 200 & 1.552$+$02 & 4.223$+$10 & 1.144$-$01\\
  24 &  91 & 2.341$+$02 & 6.749$+$07 & 6.934$-$04 &  24 & 216 & 1.468$+$02 & 2.461$+$08 & 5.963$-$04\\
  24 &  92 & 2.319$+$02 & 3.972$+$08 & 3.202$-$03 &  24 & 228 & 1.449$+$02 & 2.625$+$09 & 8.259$-$03\\
  24 &  93 & 2.311$+$02 & 1.697$+$09 & 1.699$-$02 &  24 & 236 & 1.422$+$02 & 1.337$+$07 & 3.039$-$05\\
  24 &  95 & 2.277$+$02 & 2.413$+$06 & 1.407$-$05 &  25 &  37 & 4.885$+$02 & 1.509$+$06 & 8.100$-$05\\
  24 &  96 & 2.274$+$02 & 1.438$+$07 & 1.115$-$04 &  25 &  38 & 4.805$+$02 & 3.548$+$06 & 1.228$-$04\\
  24 & 104 & 2.188$+$02 & 2.564$+$09 & 1.380$-$02 &  25 &  40 & 4.262$+$02 & 1.926$+$07 & 2.622$-$04\\
  24 & 108 & 2.163$+$02 & 2.039$+$09 & 1.073$-$02 &  25 &  41 & 4.250$+$02 & 1.429$+$06 & 5.805$-$05\\
  24 & 109 & 2.161$+$02 & 2.980$+$08 & 2.086$-$03 &  25 &  42 & 4.247$+$02 & 3.097$+$06 & 8.373$-$05\\
  24 & 110 & 2.158$+$02 & 2.643$+$08 & 1.384$-$03 &  25 &  44 & 4.009$+$02 & 7.165$+$06 & 2.590$-$04\\
  24 & 113 & 2.138$+$02 & 2.072$+$08 & 1.420$-$03 &  25 &  45 & 3.929$+$02 & 3.872$+$07 & 8.962$-$04\\
  24 & 114 & 2.137$+$02 & 2.291$+$07 & 1.177$-$04 &  25 &  46 & 3.852$+$02 & 4.891$+$06 & 1.632$-$04\\
  24 & 115 & 2.128$+$02 & 2.362$+$07 & 2.005$-$04 &  25 &  47 & 3.721$+$02 & 1.295$+$07 & 1.344$-$04\\
  24 & 116 & 2.126$+$02 & 1.673$+$07 & 1.133$-$04 &  25 &  48 & 3.591$+$02 & 5.695$+$05 & 1.101$-$05\\
  24 & 117 & 2.106$+$02 & 8.244$+$07 & 5.480$-$04 &  25 &  55 & 3.322$+$02 & 1.005$+$08 & 2.494$-$03\\
  24 & 120 & 2.084$+$02 & 3.003$+$07 & 2.444$-$04 &  25 &  60 & 3.006$+$02 & 1.674$+$09 & 2.269$-$02\\
  24 & 121 & 2.073$+$02 & 1.761$+$07 & 8.506$-$05 &  25 &  61 & 2.988$+$02 & 2.158$+$08 & 4.332$-$03\\
  24 & 122 & 2.048$+$02 & 4.235$+$06 & 1.997$-$05 &  25 &  64 & 2.920$+$02 & 6.648$+$07 & 8.501$-$04\\
  24 & 123 & 2.042$+$02 & 1.843$+$09 & 1.152$-$02 &  25 &  66 & 2.904$+$02 & 1.793$+$07 & 2.268$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  25 &  69 & 2.875$+$02 & 3.352$+$07 & 4.153$-$04 &  25 & 169 & 1.836$+$02 & 2.213$+$09 & 1.118$-$02\\
  25 &  73 & 2.833$+$02 & 1.601$+$06 & 2.890$-$05 &  25 & 170 & 1.833$+$02 & 4.279$+$08 & 3.233$-$03\\
  25 &  81 & 2.624$+$02 & 1.043$+$09 & 1.077$-$02 &  25 & 172 & 1.822$+$02 & 2.873$+$09 & 2.145$-$02\\
  25 &  82 & 2.625$+$02 & 3.266$+$06 & 5.059$-$05 &  25 & 173 & 1.820$+$02 & 1.138$+$07 & 2.826$-$05\\
  25 &  84 & 2.611$+$02 & 1.182$+$08 & 6.043$-$04 &  25 & 174 & 1.820$+$02 & 1.383$+$09 & 6.865$-$03\\
  25 &  85 & 2.603$+$02 & 2.979$+$08 & 3.026$-$03 &  25 & 175 & 1.812$+$02 & 1.379$+$10 & 1.019$-$01\\
  25 &  88 & 2.559$+$02 & 1.911$+$08 & 2.814$-$03 &  25 & 176 & 1.792$+$02 & 5.426$+$07 & 2.613$-$04\\
  25 &  89 & 2.529$+$02 & 1.966$+$07 & 2.827$-$04 &  25 & 179 & 1.759$+$02 & 1.304$+$09 & 9.074$-$03\\
  25 &  97 & 2.416$+$02 & 9.053$+$07 & 7.919$-$04 &  25 & 180 & 1.758$+$02 & 1.299$+$10 & 6.020$-$02\\
  25 &  99 & 2.371$+$02 & 8.192$+$06 & 6.903$-$05 &  25 & 194 & 1.681$+$02 & 2.684$+$10 & 1.705$-$01\\
  25 & 100 & 2.361$+$02 & 4.897$+$07 & 2.046$-$04 &  25 & 198 & 1.628$+$02 & 7.547$+$10 & 2.997$-$01\\
  25 & 102 & 2.331$+$02 & 2.988$+$08 & 2.435$-$03 &  25 & 200 & 1.618$+$02 & 5.774$+$09 & 3.399$-$02\\
  25 & 106 & 2.300$+$02 & 8.333$+$07 & 6.608$-$04 &  25 & 201 & 1.616$+$02 & 4.383$+$10 & 8.575$-$02\\
  25 & 107 & 2.298$+$02 & 5.646$+$08 & 4.468$-$03 &  25 & 203 & 1.608$+$02 & 2.870$+$08 & 1.112$-$03\\
  25 & 108 & 2.293$+$02 & 5.687$+$08 & 6.725$-$03 &  25 & 208 & 1.577$+$02 & 1.376$+$11 & 2.563$-$01\\
  25 & 110 & 2.287$+$02 & 6.208$+$08 & 7.304$-$03 &  25 & 209 & 1.561$+$02 & 8.074$+$09 & 2.951$-$02\\
  25 & 111 & 2.285$+$02 & 6.084$+$07 & 2.382$-$04 &  25 & 216 & 1.527$+$02 & 3.440$+$09 & 1.803$-$02\\
  25 & 112 & 2.281$+$02 & 5.237$+$07 & 4.083$-$04 &  25 & 221 & 1.519$+$02 & 9.412$+$10 & 3.255$-$01\\
  25 & 114 & 2.264$+$02 & 1.710$+$08 & 1.970$-$03 &  25 & 236 & 1.477$+$02 & 1.082$+$09 & 5.307$-$03\\
  25 & 118 & 2.209$+$02 & 1.661$+$07 & 6.074$-$05 &  25 & 268 & 1.378$+$02 & 1.233$+$08 & 3.507$-$04\\
  25 & 119 & 2.201$+$02 & 2.108$+$07 & 1.532$-$04 &  25 & 277 & 1.358$+$02 & 9.506$+$08 & 1.315$-$03\\
  25 & 121 & 2.192$+$02 & 7.825$+$07 & 8.451$-$04 &  26 &  34 & 6.064$+$02 & 6.670$+$05 & 3.677$-$05\\
  25 & 122 & 2.164$+$02 & 2.384$+$08 & 2.511$-$03 &  26 &  36 & 5.116$+$02 & 8.678$+$05 & 4.540$-$05\\
  25 & 124 & 2.150$+$02 & 1.971$+$07 & 1.366$-$04 &  26 &  37 & 5.022$+$02 & 7.343$+$05 & 2.776$-$05\\
  25 & 125 & 2.146$+$02 & 1.541$+$08 & 1.596$-$03 &  26 &  39 & 4.393$+$02 & 7.753$+$06 & 2.991$-$04\\
  25 & 126 & 2.141$+$02 & 7.148$+$06 & 2.457$-$05 &  26 &  41 & 4.353$+$02 & 2.298$+$06 & 6.526$-$05\\
  25 & 129 & 2.115$+$02 & 6.384$+$06 & 2.141$-$05 &  26 &  42 & 4.349$+$02 & 5.759$+$06 & 1.089$-$04\\
  25 & 132 & 2.111$+$02 & 7.526$+$07 & 7.538$-$04 &  26 &  43 & 4.175$+$02 & 1.885$+$07 & 6.569$-$04\\
  25 & 133 & 2.101$+$02 & 1.385$+$09 & 4.584$-$03 &  26 &  44 & 4.101$+$02 & 3.252$+$07 & 8.199$-$04\\
  25 & 134 & 2.101$+$02 & 1.230$+$06 & 1.222$-$05 &  26 &  45 & 4.017$+$02 & 1.308$+$07 & 2.110$-$04\\
  25 & 137 & 2.067$+$02 & 4.511$+$06 & 2.889$-$05 &  26 &  48 & 3.664$+$02 & 6.428$+$06 & 8.626$-$05\\
  25 & 141 & 2.007$+$02 & 5.270$+$08 & 4.774$-$03 &  26 &  55 & 3.384$+$02 & 6.404$+$05 & 1.100$-$05\\
  25 & 142 & 1.994$+$02 & 5.097$+$08 & 3.039$-$03 &  26 &  56 & 3.331$+$02 & 1.932$+$08 & 4.285$-$03\\
  25 & 145 & 1.960$+$02 & 1.890$+$07 & 1.633$-$04 &  26 &  60 & 3.058$+$02 & 2.310$+$08 & 2.158$-$03\\
  25 & 146 & 1.955$+$02 & 2.642$+$07 & 1.513$-$04 &  26 &  61 & 3.038$+$02 & 1.524$+$09 & 2.109$-$02\\
  25 & 147 & 1.953$+$02 & 3.675$+$08 & 1.051$-$03 &  26 &  63 & 2.976$+$02 & 2.799$+$06 & 4.956$-$05\\
  25 & 150 & 1.942$+$02 & 3.773$+$08 & 3.202$-$03 &  26 &  64 & 2.969$+$02 & 4.344$+$06 & 3.826$-$05\\
  25 & 152 & 1.932$+$02 & 9.307$+$08 & 5.207$-$03 &  26 &  65 & 2.970$+$02 & 1.093$+$07 & 1.445$-$04\\
  25 & 153 & 1.921$+$02 & 3.092$+$09 & 2.566$-$02 &  26 &  68 & 2.931$+$02 & 3.594$+$06 & 4.630$-$05\\
  25 & 154 & 1.921$+$02 & 8.823$+$07 & 2.440$-$04 &  26 &  69 & 2.921$+$02 & 4.960$+$06 & 4.231$-$05\\
  25 & 157 & 1.888$+$02 & 3.207$+$09 & 2.572$-$02 &  26 &  70 & 2.915$+$02 & 1.566$+$06 & 2.661$-$05\\
  25 & 159 & 1.887$+$02 & 6.857$+$09 & 3.659$-$02 &  26 &  73 & 2.879$+$02 & 1.418$+$07 & 1.761$-$04\\
  25 & 160 & 1.878$+$02 & 1.226$+$08 & 3.240$-$04 &  26 &  77 & 2.722$+$02 & 1.889$+$06 & 2.798$-$05\\
  25 & 161 & 1.878$+$02 & 2.387$+$08 & 1.894$-$03 &  26 &  79 & 2.694$+$02 & 6.311$+$06 & 9.153$-$05\\
  25 & 162 & 1.868$+$02 & 6.843$+$08 & 3.581$-$03 &  26 &  81 & 2.663$+$02 & 1.227$+$08 & 8.694$-$04\\
  25 & 163 & 1.864$+$02 & 5.501$+$07 & 1.433$-$04 &  26 &  82 & 2.664$+$02 & 1.581$+$08 & 1.681$-$03\\
  25 & 164 & 1.863$+$02 & 1.659$+$09 & 8.635$-$03 &  26 &  85 & 2.641$+$02 & 2.652$+$07 & 1.849$-$04\\
  25 & 166 & 1.859$+$02 & 9.280$+$08 & 4.810$-$03 &  26 &  88 & 2.596$+$02 & 1.107$+$09 & 1.118$-$02\\
  25 & 167 & 1.853$+$02 & 1.824$+$10 & 1.408$-$01 &  26 &  89 & 2.565$+$02 & 7.033$+$06 & 6.937$-$05\\
  25 & 168 & 1.851$+$02 & 3.026$+$07 & 7.773$-$05 &  26 &  90 & 2.557$+$02 & 5.346$+$06 & 6.989$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  26 &  92 & 2.503$+$02 & 8.932$+$05 & 1.119$-$05 &  26 & 176 & 1.810$+$02 & 1.081$+$08 & 3.540$-$04\\
  26 &  95 & 2.455$+$02 & 4.735$+$07 & 4.278$-$04 &  26 & 177 & 1.804$+$02 & 3.379$+$10 & 2.197$-$01\\
  26 &  96 & 2.451$+$02 & 6.994$+$06 & 8.400$-$05 &  26 & 179 & 1.776$+$02 & 1.283$+$10 & 6.069$-$02\\
  26 &  97 & 2.448$+$02 & 4.816$+$06 & 2.886$-$05 &  26 & 180 & 1.776$+$02 & 4.390$+$09 & 1.384$-$02\\
  26 &  99 & 2.403$+$02 & 1.489$+$08 & 8.590$-$04 &  26 & 186 & 1.736$+$02 & 4.235$+$09 & 2.552$-$02\\
  26 & 102 & 2.362$+$02 & 5.430$+$07 & 3.028$-$04 &  26 & 195 & 1.691$+$02 & 2.655$+$10 & 1.518$-$01\\
  26 & 104 & 2.351$+$02 & 2.968$+$08 & 2.459$-$03 &  26 & 198 & 1.642$+$02 & 1.010$+$09 & 2.724$-$03\\
  26 & 106 & 2.330$+$02 & 3.500$+$07 & 1.899$-$04 &  26 & 200 & 1.632$+$02 & 7.778$+$10 & 3.108$-$01\\
  26 & 107 & 2.327$+$02 & 2.682$+$07 & 1.452$-$04 &  26 & 203 & 1.622$+$02 & 4.692$+$10 & 1.234$-$01\\
  26 & 108 & 2.323$+$02 & 2.847$+$08 & 2.303$-$03 &  26 & 209 & 1.575$+$02 & 1.246$+$11 & 3.090$-$01\\
  26 & 109 & 2.320$+$02 & 2.131$+$08 & 2.293$-$03 &  26 & 216 & 1.540$+$02 & 8.307$+$10 & 2.953$-$01\\
  26 & 110 & 2.317$+$02 & 7.082$+$07 & 5.699$-$04 &  26 & 221 & 1.532$+$02 & 5.991$+$09 & 1.405$-$02\\
  26 & 112 & 2.310$+$02 & 2.006$+$07 & 1.069$-$04 &  26 & 228 & 1.518$+$02 & 4.331$+$08 & 1.996$-$03\\
  26 & 113 & 2.293$+$02 & 3.069$+$08 & 3.227$-$03 &  26 & 236 & 1.489$+$02 & 8.597$+$09 & 2.857$-$02\\
  26 & 114 & 2.292$+$02 & 8.104$+$07 & 6.385$-$04 &  27 &  32 & 7.893$+$02 & 1.963$+$05 & 1.833$-$05\\
  26 & 116 & 2.279$+$02 & 3.117$+$08 & 3.237$-$03 &  27 &  33 & 7.704$+$02 & 4.782$+$05 & 8.509$-$05\\
  26 & 117 & 2.257$+$02 & 9.104$+$08 & 9.267$-$03 &  27 &  40 & 5.009$+$02 & 2.678$+$06 & 1.008$-$04\\
  26 & 119 & 2.229$+$02 & 2.391$+$07 & 1.187$-$04 &  27 &  42 & 4.988$+$02 & 5.123$+$05 & 3.822$-$05\\
  26 & 121 & 2.219$+$02 & 4.118$+$06 & 3.039$-$05 &  27 &  45 & 4.556$+$02 & 2.324$+$07 & 1.446$-$03\\
  26 & 123 & 2.184$+$02 & 3.556$+$08 & 3.389$-$03 &  27 &  47 & 4.278$+$02 & 2.757$+$08 & 7.563$-$03\\
  26 & 125 & 2.172$+$02 & 6.208$+$07 & 4.391$-$04 &  27 &  48 & 4.107$+$02 & 2.289$+$08 & 1.158$-$02\\
  26 & 130 & 2.142$+$02 & 9.152$+$07 & 8.390$-$04 &  27 &  60 & 3.360$+$02 & 1.204$+$06 & 4.074$-$05\\
  26 & 132 & 2.136$+$02 & 6.658$+$06 & 4.552$-$05 &  27 &  67 & 3.225$+$02 & 6.658$+$05 & 1.038$-$05\\
  26 & 134 & 2.126$+$02 & 1.374$+$07 & 9.309$-$05 &  27 &  81 & 2.890$+$02 & 5.128$+$06 & 1.284$-$04\\
  26 & 135 & 2.126$+$02 & 6.493$+$08 & 5.867$-$03 &  27 &  84 & 2.874$+$02 & 5.047$+$08 & 6.250$-$03\\
  26 & 137 & 2.091$+$02 & 1.016$+$09 & 4.440$-$03 &  27 &  85 & 2.864$+$02 & 2.735$+$08 & 6.728$-$03\\
  26 & 138 & 2.081$+$02 & 9.537$+$07 & 8.258$-$04 &  27 &  97 & 2.639$+$02 & 1.680$+$06 & 3.507$-$05\\
  26 & 141 & 2.030$+$02 & 3.965$+$08 & 2.449$-$03 &  27 &  99 & 2.585$+$02 & 1.212$+$09 & 2.428$-$02\\
  26 & 142 & 2.017$+$02 & 4.852$+$08 & 1.973$-$03 &  27 & 100 & 2.573$+$02 & 3.409$+$08 & 3.384$-$03\\
  26 & 144 & 1.997$+$02 & 1.881$+$08 & 1.500$-$03 &  27 & 102 & 2.539$+$02 & 5.426$+$05 & 1.048$-$05\\
  26 & 145 & 1.982$+$02 & 1.152$+$07 & 6.785$-$05 &  27 & 103 & 2.533$+$02 & 8.789$+$07 & 8.454$-$04\\
  26 & 146 & 1.976$+$02 & 1.235$+$08 & 4.822$-$04 &  27 & 106 & 2.501$+$02 & 2.494$+$07 & 4.679$-$04\\
  26 & 149 & 1.971$+$02 & 1.984$+$09 & 1.541$-$02 &  27 & 107 & 2.499$+$02 & 1.579$+$08 & 2.956$-$03\\
  26 & 150 & 1.964$+$02 & 6.549$+$08 & 3.787$-$03 &  27 & 111 & 2.484$+$02 & 1.804$+$09 & 1.669$-$02\\
  26 & 151 & 1.958$+$02 & 2.404$+$09 & 1.842$-$02 &  27 & 112 & 2.478$+$02 & 9.646$+$06 & 1.776$-$04\\
  26 & 152 & 1.953$+$02 & 1.761$+$08 & 6.712$-$04 &  27 & 118 & 2.394$+$02 & 2.618$+$08 & 2.250$-$03\\
  26 & 153 & 1.942$+$02 & 7.731$+$08 & 4.370$-$03 &  27 & 119 & 2.385$+$02 & 2.642$+$07 & 4.507$-$04\\
  26 & 157 & 1.908$+$02 & 3.959$+$09 & 2.162$-$02 &  27 & 124 & 2.325$+$02 & 7.729$+$07 & 1.253$-$03\\
  26 & 158 & 1.908$+$02 & 2.069$+$08 & 1.506$-$03 &  27 & 126 & 2.315$+$02 & 2.792$+$08 & 2.243$-$03\\
  26 & 159 & 1.907$+$02 & 1.150$+$08 & 4.178$-$04 &  27 & 129 & 2.284$+$02 & 1.052$+$07 & 8.229$-$05\\
  26 & 161 & 1.898$+$02 & 2.979$+$06 & 1.609$-$05 &  27 & 131 & 2.280$+$02 & 2.774$+$07 & 4.325$-$04\\
  26 & 162 & 1.888$+$02 & 6.130$+$07 & 2.184$-$04 &  27 & 133 & 2.268$+$02 & 4.860$+$09 & 3.747$-$02\\
  26 & 164 & 1.883$+$02 & 5.762$+$08 & 2.042$-$03 &  27 & 137 & 2.228$+$02 & 5.778$+$09 & 8.600$-$02\\
  26 & 166 & 1.879$+$02 & 5.159$+$07 & 1.820$-$04 &  27 & 142 & 2.144$+$02 & 1.168$+$07 & 1.609$-$04\\
  26 & 169 & 1.855$+$02 & 8.600$+$08 & 2.958$-$03 &  27 & 146 & 2.098$+$02 & 5.927$+$07 & 7.824$-$04\\
  26 & 170 & 1.852$+$02 & 2.971$+$09 & 1.528$-$02 &  27 & 147 & 2.096$+$02 & 8.465$+$07 & 5.577$-$04\\
  26 & 171 & 1.849$+$02 & 1.731$+$09 & 1.182$-$02 &  27 & 152 & 2.072$+$02 & 2.240$+$07 & 2.883$-$04\\
  26 & 172 & 1.841$+$02 & 1.349$+$09 & 6.855$-$03 &  27 & 154 & 2.059$+$02 & 1.096$+$08 & 6.968$-$04\\
  26 & 174 & 1.838$+$02 & 1.376$+$08 & 4.649$-$04 &  27 & 159 & 2.020$+$02 & 1.427$+$07 & 1.746$-$04\\
  26 & 175 & 1.831$+$02 & 5.907$+$09 & 2.969$-$02 &  27 & 160 & 2.010$+$02 & 5.779$+$06 & 3.500$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  27 & 162 & 1.999$+$02 & 1.646$+$07 & 1.972$-$04 &  28 & 124 & 2.477$+$02 & 2.062$+$07 & 1.896$-$04\\
  27 & 163 & 1.994$+$02 & 1.334$+$08 & 7.954$-$04 &  28 & 126 & 2.465$+$02 & 8.581$+$07 & 3.910$-$04\\
  27 & 164 & 1.993$+$02 & 4.515$+$08 & 5.380$-$03 &  28 & 129 & 2.431$+$02 & 3.593$+$07 & 1.591$-$04\\
  27 & 168 & 1.979$+$02 & 6.023$+$08 & 3.538$-$03 &  28 & 132 & 2.424$+$02 & 7.040$+$06 & 9.305$-$05\\
  27 & 169 & 1.962$+$02 & 4.274$+$07 & 4.933$-$04 &  28 & 133 & 2.412$+$02 & 1.423$+$09 & 6.207$-$03\\
  27 & 173 & 1.943$+$02 & 5.723$+$07 & 3.241$-$04 &  28 & 134 & 2.412$+$02 & 6.119$+$06 & 8.006$-$05\\
  27 & 174 & 1.944$+$02 & 8.760$+$06 & 9.922$-$05 &  28 & 137 & 2.367$+$02 & 2.986$+$09 & 2.508$-$02\\
  27 & 176 & 1.912$+$02 & 7.445$+$06 & 8.161$-$05 &  28 & 141 & 2.289$+$02 & 1.209$+$09 & 1.425$-$02\\
  27 & 180 & 1.874$+$02 & 6.237$+$06 & 6.566$-$05 &  28 & 142 & 2.272$+$02 & 3.306$+$08 & 2.559$-$03\\
  27 & 198 & 1.726$+$02 & 5.331$+$09 & 4.761$-$02 &  28 & 145 & 2.228$+$02 & 1.442$+$07 & 1.609$-$04\\
  27 & 201 & 1.712$+$02 & 1.118$+$11 & 4.914$-$01 &  28 & 146 & 2.221$+$02 & 8.221$+$06 & 6.079$-$05\\
  27 & 203 & 1.704$+$02 & 8.783$+$10 & 7.643$-$01 &  28 & 147 & 2.219$+$02 & 4.684$+$06 & 1.729$-$05\\
  27 & 208 & 1.669$+$02 & 6.287$+$10 & 2.625$-$01 &  28 & 150 & 2.205$+$02 & 1.437$+$08 & 1.572$-$03\\
  27 & 209 & 1.652$+$02 & 6.064$+$10 & 4.960$-$01 &  28 & 152 & 2.191$+$02 & 3.912$+$06 & 2.816$-$05\\
  27 & 221 & 1.604$+$02 & 5.709$+$08 & 4.405$-$03 &  28 & 153 & 2.178$+$02 & 1.604$+$08 & 1.710$-$03\\
  27 & 268 & 1.447$+$02 & 3.729$+$10 & 2.342$-$01 &  28 & 154 & 2.177$+$02 & 9.342$+$07 & 3.320$-$04\\
  27 & 277 & 1.426$+$02 & 1.976$+$10 & 6.025$-$02 &  28 & 157 & 2.136$+$02 & 5.148$+$08 & 5.280$-$03\\
  28 &  37 & 6.977$+$02 & 1.652$+$05 & 1.808$-$05 &  28 & 159 & 2.134$+$02 & 5.759$+$08 & 3.931$-$03\\
  28 &  40 & 5.771$+$02 & 9.303$+$05 & 2.322$-$05 &  28 & 160 & 2.122$+$02 & 8.226$+$06 & 2.778$-$05\\
  28 &  41 & 5.749$+$02 & 3.228$+$06 & 2.399$-$04 &  28 & 161 & 2.123$+$02 & 1.492$+$08 & 1.511$-$03\\
  28 &  44 & 5.317$+$02 & 7.070$+$07 & 4.494$-$03 &  28 & 163 & 2.105$+$02 & 3.037$+$08 & 1.008$-$03\\
  28 &  45 & 5.177$+$02 & 2.764$+$07 & 1.111$-$03 &  28 & 166 & 2.099$+$02 & 2.651$+$08 & 1.751$-$03\\
  28 &  46 & 5.044$+$02 & 1.215$+$07 & 6.952$-$04 &  28 & 167 & 2.090$+$02 & 8.368$+$07 & 8.222$-$04\\
  28 &  47 & 4.821$+$02 & 2.361$+$07 & 4.114$-$04 &  28 & 168 & 2.088$+$02 & 2.952$+$08 & 9.649$-$04\\
  28 &  48 & 4.606$+$02 & 2.112$+$07 & 6.716$-$04 &  28 & 169 & 2.069$+$02 & 3.259$+$08 & 2.092$-$03\\
  28 &  60 & 3.686$+$02 & 4.590$+$07 & 9.350$-$04 &  28 & 170 & 2.065$+$02 & 2.632$+$09 & 2.524$-$02\\
  28 &  61 & 3.658$+$02 & 5.213$+$07 & 1.569$-$03 &  28 & 172 & 2.052$+$02 & 8.110$+$08 & 7.678$-$03\\
  28 &  65 & 3.560$+$02 & 9.805$+$05 & 2.794$-$05 &  28 & 173 & 2.048$+$02 & 3.360$+$06 & 1.057$-$05\\
  28 &  71 & 3.483$+$02 & 3.815$+$05 & 1.041$-$05 &  28 & 174 & 2.049$+$02 & 3.275$+$08 & 2.060$-$03\\
  28 &  81 & 3.128$+$02 & 6.253$+$07 & 9.170$-$04 &  28 & 175 & 2.039$+$02 & 1.448$+$07 & 1.354$-$04\\
  28 &  84 & 3.110$+$02 & 1.018$+$09 & 7.374$-$03 &  28 & 176 & 2.014$+$02 & 3.516$+$07 & 2.137$-$04\\
  28 &  85 & 3.098$+$02 & 5.333$+$08 & 7.673$-$03 &  28 & 179 & 1.972$+$02 & 3.897$+$09 & 3.407$-$02\\
  28 &  88 & 3.036$+$02 & 2.293$+$07 & 4.752$-$04 &  28 & 180 & 1.971$+$02 & 2.901$+$09 & 1.689$-$02\\
  28 &  97 & 2.836$+$02 & 1.366$+$06 & 1.647$-$05 &  28 & 194 & 1.874$+$02 & 1.219$+$08 & 9.630$-$04\\
  28 &  99 & 2.775$+$02 & 6.814$+$08 & 7.864$-$03 &  28 & 198 & 1.808$+$02 & 1.464$+$09 & 7.173$-$03\\
  28 & 100 & 2.760$+$02 & 7.755$+$07 & 4.430$-$04 &  28 & 200 & 1.796$+$02 & 2.590$+$10 & 1.879$-$01\\
  28 & 102 & 2.720$+$02 & 5.892$+$06 & 6.537$-$05 &  28 & 201 & 1.793$+$02 & 2.522$+$10 & 6.079$-$02\\
  28 & 103 & 2.714$+$02 & 3.559$+$07 & 1.965$-$04 &  28 & 203 & 1.784$+$02 & 3.568$+$10 & 1.702$-$01\\
  28 & 104 & 2.706$+$02 & 1.295$+$07 & 2.133$-$04 &  28 & 208 & 1.746$+$02 & 7.541$+$09 & 1.723$-$02\\
  28 & 106 & 2.678$+$02 & 3.165$+$07 & 3.402$-$04 &  28 & 209 & 1.727$+$02 & 1.915$+$10 & 8.560$-$02\\
  28 & 107 & 2.675$+$02 & 4.152$+$07 & 4.454$-$04 &  28 & 216 & 1.684$+$02 & 1.201$+$11 & 7.661$-$01\\
  28 & 108 & 2.669$+$02 & 1.214$+$06 & 1.943$-$05 &  28 & 221 & 1.675$+$02 & 2.210$+$10 & 9.297$-$02\\
  28 & 110 & 2.661$+$02 & 5.144$+$07 & 8.190$-$04 &  28 & 236 & 1.624$+$02 & 1.402$+$09 & 8.311$-$03\\
  28 & 111 & 2.658$+$02 & 8.006$+$08 & 4.240$-$03 &  28 & 268 & 1.505$+$02 & 2.064$+$11 & 7.005$-$01\\
  28 & 112 & 2.651$+$02 & 1.655$+$07 & 1.744$-$04 &  28 & 277 & 1.482$+$02 & 1.928$+$10 & 3.173$-$02\\
  28 & 114 & 2.629$+$02 & 3.843$+$06 & 5.971$-$05 &  29 &  40 & 6.015$+$02 & 5.593$+$05 & 3.033$-$05\\
  28 & 118 & 2.555$+$02 & 8.346$+$07 & 4.085$-$04 &  29 &  42 & 5.984$+$02 & 1.617$+$06 & 1.737$-$04\\
  28 & 119 & 2.545$+$02 & 7.491$+$06 & 7.275$-$05 &  29 &  45 & 5.373$+$02 & 4.006$+$07 & 3.467$-$03\\
  28 & 121 & 2.532$+$02 & 3.908$+$06 & 5.634$-$05 &  29 &  47 & 4.990$+$02 & 1.345$+$07 & 5.021$-$04\\
  28 & 122 & 2.495$+$02 & 1.166$+$06 & 1.632$-$05 &  29 &  48 & 4.760$+$02 & 3.875$+$07 & 2.632$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  29 &  60 & 3.784$+$02 & 1.116$+$08 & 4.794$-$03 &  30 &  45 & 5.425$+$02 & 2.527$+$06 & 7.433$-$05\\
  29 &  69 & 3.578$+$02 & 8.570$+$05 & 3.290$-$05 &  30 &  46 & 5.278$+$02 & 2.475$+$05 & 1.034$-$05\\
  29 &  81 & 3.198$+$02 & 2.456$+$07 & 7.531$-$04 &  30 &  48 & 4.800$+$02 & 5.318$+$06 & 1.225$-$04\\
  29 &  84 & 3.179$+$02 & 5.929$+$08 & 8.983$-$03 &  30 &  55 & 4.331$+$02 & 4.448$+$06 & 1.251$-$04\\
  29 &  85 & 3.167$+$02 & 1.565$+$08 & 4.706$-$03 &  30 &  56 & 4.244$+$02 & 3.567$+$06 & 1.284$-$04\\
  29 &  99 & 2.830$+$02 & 2.773$+$08 & 6.657$-$03 &  30 &  60 & 3.810$+$02 & 1.734$+$06 & 2.515$-$05\\
  29 & 100 & 2.815$+$02 & 1.540$+$08 & 1.830$-$03 &  30 &  61 & 3.780$+$02 & 4.166$+$07 & 8.924$-$04\\
  29 & 102 & 2.774$+$02 & 2.952$+$06 & 6.808$-$05 &  30 &  63 & 3.685$+$02 & 1.751$+$06 & 4.751$-$05\\
  29 & 103 & 2.767$+$02 & 2.830$+$07 & 3.248$-$04 &  30 &  70 & 3.592$+$02 & 1.691$+$06 & 4.362$-$05\\
  29 & 106 & 2.729$+$02 & 4.314$+$06 & 9.634$-$05 &  30 &  77 & 3.303$+$02 & 2.652$+$07 & 5.782$-$04\\
  29 & 107 & 2.726$+$02 & 5.914$+$07 & 1.318$-$03 &  30 &  79 & 3.261$+$02 & 5.303$+$07 & 1.127$-$03\\
  29 & 111 & 2.708$+$02 & 4.371$+$08 & 4.806$-$03 &  30 &  81 & 3.216$+$02 & 2.394$+$08 & 2.475$-$03\\
  29 & 118 & 2.602$+$02 & 7.020$+$07 & 7.126$-$04 &  30 &  82 & 3.217$+$02 & 1.323$+$07 & 2.053$-$04\\
  29 & 119 & 2.591$+$02 & 1.752$+$07 & 3.528$-$04 &  30 &  85 & 3.185$+$02 & 2.081$+$09 & 2.109$-$02\\
  29 & 124 & 2.521$+$02 & 6.324$+$06 & 1.205$-$04 &  30 &  88 & 3.119$+$02 & 7.532$+$06 & 1.098$-$04\\
  29 & 126 & 2.509$+$02 & 5.614$+$07 & 5.298$-$04 &  30 &  96 & 2.912$+$02 & 3.094$+$06 & 5.245$-$05\\
  29 & 129 & 2.473$+$02 & 5.145$+$06 & 4.717$-$05 &  30 &  97 & 2.908$+$02 & 2.050$+$06 & 1.733$-$05\\
  29 & 131 & 2.468$+$02 & 8.038$+$05 & 1.468$-$05 &  30 &  99 & 2.844$+$02 & 7.829$+$08 & 6.329$-$03\\
  29 & 133 & 2.453$+$02 & 1.301$+$09 & 1.174$-$02 &  30 & 102 & 2.787$+$02 & 7.489$+$06 & 5.815$-$05\\
  29 & 137 & 2.407$+$02 & 7.143$+$08 & 1.241$-$02 &  30 & 104 & 2.772$+$02 & 2.605$+$07 & 3.001$-$04\\
  29 & 142 & 2.309$+$02 & 7.500$+$08 & 1.199$-$02 &  30 & 106 & 2.742$+$02 & 1.759$+$07 & 1.322$-$04\\
  29 & 146 & 2.256$+$02 & 1.018$+$06 & 1.553$-$05 &  30 & 107 & 2.739$+$02 & 3.403$+$07 & 2.552$-$04\\
  29 & 147 & 2.254$+$02 & 1.942$+$06 & 1.480$-$05 &  30 & 108 & 2.733$+$02 & 4.221$+$06 & 4.726$-$05\\
  29 & 152 & 2.226$+$02 & 1.804$+$08 & 2.679$-$03 &  30 & 109 & 2.729$+$02 & 2.734$+$07 & 4.071$-$04\\
  29 & 154 & 2.211$+$02 & 6.224$+$07 & 4.561$-$04 &  30 & 110 & 2.725$+$02 & 3.391$+$07 & 3.773$-$04\\
  29 & 159 & 2.166$+$02 & 7.910$+$08 & 1.113$-$02 &  30 & 112 & 2.715$+$02 & 1.648$+$07 & 1.214$-$04\\
  29 & 160 & 2.155$+$02 & 4.687$+$08 & 3.262$-$03 &  30 & 113 & 2.692$+$02 & 1.000$+$08 & 1.449$-$03\\
  29 & 162 & 2.142$+$02 & 1.463$+$08 & 2.013$-$03 &  30 & 114 & 2.691$+$02 & 4.362$+$06 & 4.735$-$05\\
  29 & 163 & 2.136$+$02 & 4.106$+$07 & 2.810$-$04 &  30 & 116 & 2.673$+$02 & 5.076$+$07 & 7.249$-$04\\
  29 & 164 & 2.135$+$02 & 1.630$+$09 & 2.229$-$02 &  30 & 117 & 2.642$+$02 & 1.021$+$08 & 1.424$-$03\\
  29 & 166 & 2.130$+$02 & 3.000$+$07 & 4.082$-$04 &  30 & 119 & 2.604$+$02 & 5.884$+$06 & 3.986$-$05\\
  29 & 168 & 2.119$+$02 & 4.304$+$08 & 2.898$-$03 &  30 & 122 & 2.551$+$02 & 2.291$+$06 & 2.235$-$05\\
  29 & 169 & 2.100$+$02 & 3.091$+$08 & 4.086$-$03 &  30 & 123 & 2.542$+$02 & 1.680$+$07 & 2.171$-$04\\
  29 & 173 & 2.078$+$02 & 2.193$+$07 & 1.420$-$04 &  30 & 124 & 2.532$+$02 & 1.296$+$07 & 8.303$-$05\\
  29 & 174 & 2.078$+$02 & 2.700$+$08 & 3.497$-$03 &  30 & 125 & 2.526$+$02 & 1.084$+$06 & 1.038$-$05\\
  29 & 176 & 2.042$+$02 & 5.299$+$06 & 6.628$-$05 &  30 & 130 & 2.485$+$02 & 2.598$+$07 & 3.208$-$04\\
  29 & 180 & 1.999$+$02 & 6.407$+$09 & 7.674$-$02 &  30 & 132 & 2.477$+$02 & 5.564$+$06 & 5.119$-$05\\
  29 & 198 & 1.831$+$02 & 2.978$+$10 & 2.995$-$01 &  30 & 134 & 2.464$+$02 & 1.919$+$06 & 1.747$-$05\\
  29 & 201 & 1.816$+$02 & 1.271$+$10 & 6.283$-$02 &  30 & 135 & 2.464$+$02 & 6.506$+$07 & 7.899$-$04\\
  29 & 203 & 1.806$+$02 & 7.982$+$08 & 7.808$-$03 &  30 & 137 & 2.417$+$02 & 1.377$+$09 & 8.043$-$03\\
  29 & 208 & 1.767$+$02 & 1.123$+$10 & 5.259$-$02 &  30 & 138 & 2.404$+$02 & 5.835$+$07 & 6.743$-$04\\
  29 & 209 & 1.748$+$02 & 1.442$+$09 & 1.321$-$02 &  30 & 141 & 2.336$+$02 & 4.618$+$08 & 3.778$-$03\\
  29 & 221 & 1.695$+$02 & 1.044$+$11 & 8.997$-$01 &  30 & 142 & 2.319$+$02 & 2.137$+$07 & 1.148$-$04\\
  29 & 268 & 1.521$+$02 & 3.380$+$10 & 2.344$-$01 &  30 & 144 & 2.293$+$02 & 4.107$+$08 & 4.317$-$03\\
  29 & 277 & 1.497$+$02 & 1.619$+$11 & 5.443$-$01 &  30 & 145 & 2.273$+$02 & 2.964$+$07 & 2.295$-$04\\
  30 &  36 & 7.641$+$02 & 7.595$+$05 & 8.864$-$05 &  30 & 146 & 2.265$+$02 & 1.040$+$07 & 5.336$-$05\\
  30 &  39 & 6.134$+$02 & 8.126$+$05 & 6.112$-$05 &  30 & 149 & 2.259$+$02 & 2.323$+$09 & 2.369$-$02\\
  30 &  41 & 6.055$+$02 & 4.125$+$05 & 2.267$-$05 &  30 & 150 & 2.249$+$02 & 2.913$+$07 & 2.209$-$04\\
  30 &  43 & 5.717$+$02 & 7.019$+$07 & 4.586$-$03 &  30 & 151 & 2.241$+$02 & 1.524$+$09 & 1.530$-$02\\
  30 &  44 & 5.578$+$02 & 1.516$+$07 & 7.071$-$04 &  30 & 152 & 2.234$+$02 & 1.456$+$07 & 7.267$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  30 & 153 & 2.220$+$02 & 3.864$+$08 & 2.855$-$03 &  31 &  99 & 2.983$+$02 & 1.784$+$08 & 2.380$-$03\\
  30 & 156 & 2.189$+$02 & 1.168$+$08 & 1.119$-$03 &  31 & 100 & 2.967$+$02 & 1.131$+$08 & 7.459$-$04\\
  30 & 157 & 2.177$+$02 & 1.165$+$08 & 8.274$-$04 &  31 & 102 & 2.921$+$02 & 3.425$+$06 & 4.381$-$05\\
  30 & 158 & 2.176$+$02 & 3.214$+$08 & 3.041$-$03 &  31 & 103 & 2.913$+$02 & 2.833$+$07 & 1.802$-$04\\
  30 & 159 & 2.174$+$02 & 1.489$+$08 & 7.037$-$04 &  31 & 104 & 2.904$+$02 & 5.508$+$06 & 1.045$-$04\\
  30 & 161 & 2.163$+$02 & 5.461$+$06 & 3.831$-$05 &  31 & 106 & 2.871$+$02 & 9.541$+$05 & 1.179$-$05\\
  30 & 162 & 2.150$+$02 & 3.116$+$06 & 1.440$-$05 &  31 & 107 & 2.868$+$02 & 4.593$+$07 & 5.664$-$04\\
  30 & 164 & 2.144$+$02 & 4.844$+$07 & 2.225$-$04 &  31 & 108 & 2.861$+$02 & 3.132$+$07 & 5.765$-$04\\
  30 & 166 & 2.138$+$02 & 3.004$+$07 & 1.373$-$04 &  31 & 110 & 2.852$+$02 & 1.174$+$08 & 2.148$-$03\\
  30 & 167 & 2.130$+$02 & 5.668$+$06 & 3.854$-$05 &  31 & 111 & 2.849$+$02 & 3.505$+$08 & 2.132$-$03\\
  30 & 169 & 2.108$+$02 & 2.213$+$08 & 9.823$-$04 &  31 & 114 & 2.815$+$02 & 1.228$+$07 & 2.189$-$04\\
  30 & 170 & 2.104$+$02 & 1.068$+$09 & 7.087$-$03 &  31 & 118 & 2.731$+$02 & 3.989$+$07 & 2.230$-$04\\
  30 & 171 & 2.099$+$02 & 1.240$+$09 & 1.092$-$02 &  31 & 119 & 2.720$+$02 & 6.202$+$06 & 6.876$-$05\\
  30 & 172 & 2.090$+$02 & 6.655$+$08 & 4.356$-$03 &  31 & 121 & 2.705$+$02 & 1.217$+$06 & 2.002$-$05\\
  30 & 174 & 2.086$+$02 & 3.262$+$07 & 1.419$-$04 &  31 & 122 & 2.662$+$02 & 1.893$+$07 & 3.017$-$04\\
  30 & 175 & 2.076$+$02 & 5.933$+$06 & 3.835$-$05 &  31 & 124 & 2.641$+$02 & 5.947$+$06 & 6.220$-$05\\
  30 & 176 & 2.050$+$02 & 2.557$+$07 & 1.074$-$04 &  31 & 125 & 2.635$+$02 & 4.045$+$07 & 6.318$-$04\\
  30 & 179 & 2.006$+$02 & 4.856$+$08 & 2.931$-$03 &  31 & 126 & 2.629$+$02 & 3.125$+$07 & 1.618$-$04\\
  30 & 180 & 2.006$+$02 & 1.292$+$08 & 5.197$-$04 &  31 & 129 & 2.589$+$02 & 3.231$+$06 & 1.624$-$05\\
  30 & 186 & 1.956$+$02 & 7.783$+$08 & 5.951$-$03 &  31 & 132 & 2.582$+$02 & 2.157$+$07 & 3.234$-$04\\
  30 & 194 & 1.906$+$02 & 7.786$+$08 & 4.238$-$03 &  31 & 133 & 2.568$+$02 & 5.799$+$08 & 2.867$-$03\\
  30 & 195 & 1.899$+$02 & 6.742$+$08 & 4.858$-$03 &  31 & 137 & 2.517$+$02 & 4.253$+$08 & 4.040$-$03\\
  30 & 198 & 1.837$+$02 & 1.104$+$08 & 3.723$-$04 &  31 & 141 & 2.429$+$02 & 2.601$+$07 & 3.451$-$04\\
  30 & 200 & 1.825$+$02 & 1.068$+$10 & 5.330$-$02 &  31 & 142 & 2.410$+$02 & 1.293$+$08 & 1.126$-$03\\
  30 & 203 & 1.812$+$02 & 2.168$+$10 & 7.113$-$02 &  31 & 145 & 2.360$+$02 & 3.632$+$07 & 4.550$-$04\\
  30 & 209 & 1.754$+$02 & 1.338$+$10 & 4.113$-$02 &  31 & 146 & 2.353$+$02 & 1.278$+$06 & 1.061$-$05\\
  30 & 216 & 1.710$+$02 & 3.655$+$10 & 1.602$-$01 &  31 & 150 & 2.335$+$02 & 3.966$+$07 & 4.864$-$04\\
  30 & 221 & 1.700$+$02 & 2.069$+$08 & 5.976$-$04 &  31 & 152 & 2.319$+$02 & 1.839$+$07 & 1.483$-$04\\
  30 & 228 & 1.684$+$02 & 2.457$+$11 & 1.392$+$00 &  31 & 153 & 2.304$+$02 & 2.553$+$09 & 3.048$-$02\\
  30 & 236 & 1.647$+$02 & 6.580$+$09 & 2.677$-$02 &  31 & 154 & 2.304$+$02 & 2.962$+$07 & 1.178$-$04\\
  30 & 268 & 1.525$+$02 & 2.191$+$11 & 5.091$-$01 &  31 & 157 & 2.257$+$02 & 6.630$+$07 & 7.596$-$04\\
  31 &  37 & 8.464$+$02 & 2.859$+$05 & 4.606$-$05 &  31 & 159 & 2.255$+$02 & 7.646$+$07 & 5.828$-$04\\
  31 &  41 & 6.722$+$02 & 3.848$+$05 & 3.910$-$05 &  31 & 160 & 2.242$+$02 & 2.938$+$07 & 1.107$-$04\\
  31 &  42 & 6.714$+$02 & 1.852$+$05 & 1.251$-$05 &  31 & 161 & 2.242$+$02 & 4.885$+$08 & 5.525$-$03\\
  31 &  44 & 6.139$+$02 & 2.549$+$06 & 2.161$-$04 &  31 & 163 & 2.223$+$02 & 5.934$+$07 & 2.197$-$04\\
  31 &  45 & 5.954$+$02 & 2.888$+$06 & 1.535$-$04 &  31 & 164 & 2.222$+$02 & 2.780$+$08 & 2.057$-$03\\
  31 &  46 & 5.778$+$02 & 5.132$+$07 & 3.853$-$03 &  31 & 166 & 2.216$+$02 & 6.322$+$07 & 4.654$-$04\\
  31 &  48 & 5.210$+$02 & 5.041$+$06 & 2.052$-$04 &  31 & 167 & 2.207$+$02 & 9.016$+$08 & 9.872$-$03\\
  31 &  55 & 4.662$+$02 & 1.976$+$07 & 9.657$-$04 &  31 & 168 & 2.204$+$02 & 9.348$+$06 & 3.405$-$05\\
  31 &  60 & 4.064$+$02 & 2.901$+$07 & 7.181$-$04 &  31 & 169 & 2.183$+$02 & 7.633$+$07 & 5.453$-$04\\
  31 &  61 & 4.029$+$02 & 1.287$+$07 & 4.699$-$04 &  31 & 170 & 2.179$+$02 & 1.544$+$06 & 1.648$-$05\\
  31 &  68 & 3.844$+$02 & 4.397$+$05 & 1.461$-$05 &  31 & 172 & 2.164$+$02 & 1.378$+$07 & 1.451$-$04\\
  31 &  73 & 3.754$+$02 & 4.161$+$05 & 1.318$-$05 &  31 & 173 & 2.160$+$02 & 5.245$+$07 & 1.834$-$04\\
  31 &  81 & 3.395$+$02 & 1.468$+$07 & 2.537$-$04 &  31 & 174 & 2.160$+$02 & 7.144$+$07 & 4.997$-$04\\
  31 &  82 & 3.396$+$02 & 4.348$+$07 & 1.128$-$03 &  31 & 175 & 2.150$+$02 & 9.566$+$08 & 9.940$-$03\\
  31 &  84 & 3.374$+$02 & 1.729$+$09 & 1.476$-$02 &  31 & 176 & 2.121$+$02 & 7.649$+$06 & 5.159$-$05\\
  31 &  85 & 3.360$+$02 & 4.284$+$08 & 7.251$-$03 &  31 & 179 & 2.075$+$02 & 1.356$+$09 & 1.313$-$02\\
  31 &  88 & 3.287$+$02 & 9.694$+$06 & 2.355$-$04 &  31 & 180 & 2.074$+$02 & 7.274$+$08 & 4.690$-$03\\
  31 &  89 & 3.237$+$02 & 1.036$+$06 & 2.441$-$05 &  31 & 194 & 1.967$+$02 & 5.574$+$07 & 4.849$-$04\\
  31 &  95 & 3.064$+$02 & 2.674$+$06 & 5.644$-$05 &  31 & 198 & 1.894$+$02 & 5.216$+$09 & 2.806$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  31 & 200 & 1.881$+$02 & 4.170$+$09 & 3.319$-$02 &  33 & 233 & 1.981$+$02 & 7.519$+$07 & 6.638$-$04\\
  31 & 201 & 1.878$+$02 & 1.209$+$10 & 3.196$-$02 &  33 & 234 & 1.977$+$02 & 5.257$+$06 & 3.081$-$05\\
  31 & 203 & 1.868$+$02 & 2.306$+$09 & 1.206$-$02 &  33 & 238 & 1.941$+$02 & 2.676$+$09 & 2.268$-$02\\
  31 & 208 & 1.826$+$02 & 6.619$+$09 & 1.654$-$02 &  33 & 239 & 1.931$+$02 & 3.284$+$09 & 1.837$-$02\\
  31 & 209 & 1.805$+$02 & 2.857$+$09 & 1.396$-$02 &  33 & 241 & 1.923$+$02 & 5.050$+$07 & 1.400$-$04\\
  31 & 216 & 1.759$+$02 & 2.036$+$08 & 1.417$-$03 &  33 & 242 & 1.924$+$02 & 1.518$+$09 & 4.212$-$03\\
  31 & 221 & 1.749$+$02 & 2.474$+$10 & 1.134$-$01 &  33 & 244 & 1.916$+$02 & 1.140$+$09 & 9.407$-$03\\
  31 & 236 & 1.693$+$02 & 2.302$+$11 & 1.484$+$00 &  33 & 245 & 1.914$+$02 & 9.079$+$08 & 4.984$-$03\\
  31 & 268 & 1.564$+$02 & 1.428$+$09 & 5.236$-$03 &  33 & 249 & 1.844$+$02 & 1.631$+$09 & 8.312$-$03\\
  31 & 277 & 1.539$+$02 & 2.892$+$11 & 5.136$-$01 &  33 & 250 & 1.844$+$02 & 9.294$+$08 & 7.107$-$03\\
  32 & 181 & 2.439$+$02 & 1.904$+$06 & 1.698$-$05 &  33 & 251 & 1.842$+$02 & 8.618$+$08 & 2.193$-$03\\
  32 & 182 & 2.437$+$02 & 3.657$+$06 & 6.513$-$05 &  33 & 254 & 1.822$+$02 & 4.816$+$07 & 2.396$-$04\\
  32 & 189 & 2.346$+$02 & 3.009$+$07 & 2.483$-$04 &  33 & 255 & 1.821$+$02 & 4.529$+$07 & 3.376$-$04\\
  32 & 191 & 2.346$+$02 & 1.365$+$07 & 2.251$-$04 &  33 & 258 & 1.808$+$02 & 9.044$+$08 & 2.216$-$03\\
  32 & 210 & 2.086$+$02 & 2.107$+$06 & 1.375$-$05 &  33 & 259 & 1.806$+$02 & 8.842$+$07 & 6.488$-$04\\
  32 & 211 & 2.081$+$02 & 1.319$+$07 & 1.712$-$04 &  33 & 260 & 1.805$+$02 & 3.634$+$09 & 2.661$-$02\\
  32 & 214 & 2.034$+$02 & 1.108$+$06 & 1.375$-$05 &  33 & 263 & 1.801$+$02 & 1.299$+$08 & 6.320$-$04\\
  32 & 224 & 2.003$+$02 & 6.338$+$06 & 7.622$-$05 &  33 & 265 & 1.792$+$02 & 6.146$+$07 & 4.438$-$04\\
  32 & 230 & 1.981$+$02 & 3.995$+$06 & 2.351$-$05 &  33 & 266 & 1.786$+$02 & 2.225$+$08 & 5.322$-$04\\
  32 & 232 & 1.973$+$02 & 3.330$+$06 & 1.943$-$05 &  33 & 274 & 1.759$+$02 & 1.405$+$07 & 6.520$-$05\\
  32 & 234 & 1.965$+$02 & 1.942$+$07 & 2.249$-$04 &  33 & 276 & 1.755$+$02 & 2.786$+$07 & 1.929$-$04\\
  32 & 235 & 1.951$+$02 & 3.958$+$06 & 4.517$-$05 &  33 & 280 & 1.734$+$02 & 6.318$+$09 & 1.424$-$02\\
  32 & 239 & 1.920$+$02 & 1.933$+$09 & 2.137$-$02 &  33 & 281 & 1.729$+$02 & 1.197$+$10 & 5.368$-$02\\
  32 & 241 & 1.911$+$02 & 2.337$+$08 & 1.280$-$03 &  33 & 282 & 1.719$+$02 & 1.319$+$10 & 5.845$-$02\\
  32 & 242 & 1.913$+$02 & 6.054$+$09 & 3.320$-$02 &  33 & 283 & 1.716$+$02 & 3.220$+$10 & 2.131$-$01\\
  32 & 245 & 1.902$+$02 & 5.692$+$08 & 6.176$-$03 &  33 & 284 & 1.701$+$02 & 9.366$+$08 & 2.032$-$03\\
  32 & 249 & 1.834$+$02 & 1.023$+$09 & 1.032$-$02 &  33 & 287 & 1.691$+$02 & 3.018$+$07 & 6.471$-$05\\
  32 & 251 & 1.832$+$02 & 3.597$+$09 & 1.810$-$02 &  34 & 178 & 2.536$+$02 & 1.230$+$06 & 1.186$-$05\\
  32 & 254 & 1.812$+$02 & 2.454$+$06 & 2.415$-$05 &  34 & 182 & 2.491$+$02 & 8.342$+$06 & 5.171$-$05\\
  32 & 258 & 1.798$+$02 & 1.165$+$09 & 5.646$-$03 &  34 & 183 & 2.488$+$02 & 8.314$+$06 & 7.714$-$05\\
  32 & 263 & 1.791$+$02 & 3.582$+$09 & 3.447$-$02 &  34 & 184 & 2.484$+$02 & 1.177$+$06 & 1.451$-$05\\
  32 & 266 & 1.776$+$02 & 8.288$+$08 & 3.920$-$03 &  34 & 192 & 2.394$+$02 & 1.648$+$06 & 1.416$-$05\\
  32 & 274 & 1.750$+$02 & 1.007$+$07 & 9.245$-$05 &  34 & 193 & 2.394$+$02 & 3.356$+$06 & 3.846$-$05\\
  32 & 280 & 1.725$+$02 & 3.351$+$10 & 1.494$-$01 &  34 & 197 & 2.297$+$02 & 2.896$+$06 & 2.292$-$05\\
  32 & 281 & 1.720$+$02 & 1.391$+$10 & 1.235$-$01 &  34 & 211 & 2.119$+$02 & 8.140$+$07 & 3.655$-$04\\
  32 & 282 & 1.710$+$02 & 4.355$+$09 & 3.818$-$02 &  34 & 212 & 2.113$+$02 & 2.554$+$08 & 1.710$-$03\\
  32 & 284 & 1.692$+$02 & 2.696$+$09 & 1.158$-$02 &  34 & 215 & 2.065$+$02 & 3.544$+$06 & 2.265$-$05\\
  33 & 178 & 2.500$+$02 & 7.239$+$05 & 1.017$-$05 &  34 & 218 & 2.060$+$02 & 5.150$+$07 & 4.370$-$04\\
  33 & 181 & 2.457$+$02 & 2.140$+$07 & 9.686$-$05 &  34 & 222 & 2.045$+$02 & 3.864$+$06 & 3.231$-$05\\
  33 & 182 & 2.456$+$02 & 5.375$+$06 & 4.860$-$05 &  34 & 223 & 2.044$+$02 & 1.016$+$08 & 8.485$-$04\\
  33 & 189 & 2.363$+$02 & 3.612$+$06 & 1.512$-$05 &  34 & 224 & 2.039$+$02 & 5.018$+$06 & 2.084$-$05\\
  33 & 191 & 2.363$+$02 & 1.037$+$07 & 8.678$-$05 &  34 & 226 & 2.032$+$02 & 3.876$+$07 & 2.400$-$04\\
  33 & 192 & 2.362$+$02 & 1.097$+$07 & 1.376$-$04 &  34 & 229 & 2.023$+$02 & 2.600$+$07 & 1.064$-$04\\
  33 & 210 & 2.100$+$02 & 1.888$+$08 & 6.238$-$04 &  34 & 231 & 2.014$+$02 & 2.108$+$08 & 1.709$-$03\\
  33 & 211 & 2.094$+$02 & 1.266$+$08 & 8.324$-$04 &  34 & 233 & 2.004$+$02 & 7.982$+$07 & 4.805$-$04\\
  33 & 213 & 2.053$+$02 & 9.714$+$06 & 9.208$-$05 &  34 & 234 & 2.000$+$02 & 3.757$+$07 & 1.501$-$04\\
  33 & 215 & 2.041$+$02 & 6.682$+$06 & 6.259$-$05 &  34 & 237 & 1.971$+$02 & 3.609$+$09 & 2.803$-$02\\
  33 & 226 & 2.009$+$02 & 2.150$+$06 & 1.951$-$05 &  34 & 238 & 1.963$+$02 & 1.657$+$09 & 9.569$-$03\\
  33 & 230 & 1.994$+$02 & 6.481$+$06 & 1.931$-$05 &  34 & 239 & 1.953$+$02 & 4.043$+$08 & 1.541$-$03\\
  33 & 232 & 1.985$+$02 & 8.368$+$06 & 2.472$-$05 &  34 & 243 & 1.942$+$02 & 1.363$+$09 & 1.027$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  34 & 244 & 1.937$+$02 & 6.357$+$08 & 3.575$-$03 &  36 & 192 & 2.583$+$02 & 2.798$+$06 & 2.099$-$05\\
  34 & 245 & 1.935$+$02 & 1.048$+$08 & 3.920$-$04 &  36 & 193 & 2.584$+$02 & 1.985$+$06 & 1.986$-$05\\
  34 & 249 & 1.863$+$02 & 1.951$+$08 & 6.772$-$04 &  36 & 197 & 2.471$+$02 & 3.027$+$06 & 2.077$-$05\\
  34 & 250 & 1.864$+$02 & 7.018$+$08 & 3.654$-$03 &  36 & 204 & 2.373$+$02 & 5.805$+$06 & 6.125$-$05\\
  34 & 252 & 1.856$+$02 & 1.783$+$09 & 1.228$-$02 &  36 & 205 & 2.363$+$02 & 4.136$+$06 & 3.461$-$05\\
  34 & 254 & 1.841$+$02 & 1.433$+$07 & 4.852$-$05 &  36 & 206 & 2.356$+$02 & 2.438$+$06 & 1.521$-$05\\
  34 & 255 & 1.840$+$02 & 1.365$+$08 & 6.926$-$04 &  36 & 212 & 2.259$+$02 & 4.240$+$07 & 2.434$-$04\\
  34 & 259 & 1.825$+$02 & 1.066$+$07 & 5.324$-$05 &  36 & 215 & 2.204$+$02 & 8.830$+$07 & 4.822$-$04\\
  34 & 260 & 1.823$+$02 & 3.322$+$08 & 1.656$-$03 &  36 & 218 & 2.199$+$02 & 4.295$+$08 & 3.113$-$03\\
  34 & 263 & 1.820$+$02 & 3.782$+$08 & 1.252$-$03 &  36 & 219 & 2.198$+$02 & 4.828$+$08 & 4.373$-$03\\
  34 & 265 & 1.810$+$02 & 8.325$+$06 & 4.090$-$05 &  36 & 220 & 2.192$+$02 & 1.734$+$09 & 1.562$-$02\\
  34 & 267 & 1.804$+$02 & 3.410$+$07 & 2.219$-$04 &  36 & 222 & 2.182$+$02 & 3.529$+$08 & 2.518$-$03\\
  34 & 269 & 1.795$+$02 & 3.993$+$07 & 2.571$-$04 &  36 & 223 & 2.180$+$02 & 2.972$+$07 & 2.118$-$04\\
  34 & 275 & 1.777$+$02 & 5.216$+$07 & 3.291$-$04 &  36 & 225 & 2.169$+$02 & 8.786$+$06 & 4.648$-$05\\
  34 & 276 & 1.773$+$02 & 1.120$+$07 & 5.274$-$05 &  36 & 226 & 2.167$+$02 & 8.075$+$07 & 4.263$-$04\\
  34 & 281 & 1.746$+$02 & 2.054$+$09 & 6.263$-$03 &  36 & 231 & 2.146$+$02 & 2.592$+$07 & 1.790$-$04\\
  34 & 282 & 1.736$+$02 & 3.548$+$07 & 1.069$-$04 &  36 & 233 & 2.135$+$02 & 6.070$+$06 & 3.110$-$05\\
  34 & 283 & 1.732$+$02 & 1.330$+$10 & 5.987$-$02 &  36 & 237 & 2.097$+$02 & 2.316$+$08 & 1.527$-$03\\
  34 & 285 & 1.717$+$02 & 4.707$+$10 & 2.774$-$01 &  36 & 238 & 2.088$+$02 & 1.070$+$07 & 5.246$-$05\\
  35 & 184 & 2.664$+$02 & 5.251$+$06 & 4.470$-$05 &  36 & 243 & 2.064$+$02 & 4.725$+$08 & 3.018$-$03\\
  35 & 188 & 2.569$+$02 & 1.216$+$06 & 1.445$-$05 &  36 & 244 & 2.059$+$02 & 1.842$+$08 & 8.778$-$04\\
  35 & 190 & 2.565$+$02 & 2.924$+$06 & 2.883$-$05 &  36 & 250 & 1.976$+$02 & 3.877$+$07 & 1.702$-$04\\
  35 & 202 & 2.369$+$02 & 3.395$+$06 & 3.427$-$05 &  36 & 252 & 1.968$+$02 & 7.981$+$07 & 4.634$-$04\\
  35 & 204 & 2.354$+$02 & 2.538$+$06 & 2.109$-$05 &  36 & 256 & 1.944$+$02 & 2.957$+$07 & 2.094$-$04\\
  35 & 217 & 2.186$+$02 & 2.144$+$09 & 1.844$-$02 &  36 & 257 & 1.938$+$02 & 1.404$+$08 & 7.905$-$04\\
  35 & 218 & 2.183$+$02 & 4.647$+$07 & 2.656$-$04 &  36 & 259 & 1.933$+$02 & 4.506$+$07 & 1.893$-$04\\
  35 & 219 & 2.183$+$02 & 2.243$+$08 & 1.602$-$03 &  36 & 260 & 1.931$+$02 & 1.767$+$08 & 7.406$-$04\\
  35 & 220 & 2.176$+$02 & 5.871$+$08 & 4.169$-$03 &  36 & 261 & 1.930$+$02 & 4.198$+$08 & 2.345$-$03\\
  35 & 223 & 2.165$+$02 & 1.111$+$08 & 6.246$-$04 &  36 & 262 & 1.930$+$02 & 3.348$+$09 & 2.338$-$02\\
  35 & 227 & 2.149$+$02 & 6.175$+$07 & 4.277$-$04 &  36 & 265 & 1.916$+$02 & 2.048$+$07 & 8.456$-$05\\
  35 & 231 & 2.131$+$02 & 1.025$+$07 & 5.585$-$05 &  36 & 267 & 1.909$+$02 & 9.463$+$07 & 5.171$-$04\\
  35 & 237 & 2.083$+$02 & 8.938$+$07 & 4.651$-$04 &  36 & 269 & 1.899$+$02 & 2.198$+$06 & 1.188$-$05\\
  35 & 240 & 2.062$+$02 & 2.814$+$08 & 1.793$-$03 &  36 & 270 & 1.898$+$02 & 1.886$+$08 & 1.274$-$03\\
  35 & 243 & 2.050$+$02 & 9.712$+$07 & 4.896$-$04 &  36 & 272 & 1.888$+$02 & 1.254$+$07 & 8.373$-$05\\
  35 & 252 & 1.955$+$02 & 2.747$+$08 & 1.259$-$03 &  36 & 275 & 1.879$+$02 & 1.840$+$07 & 9.738$-$05\\
  35 & 253 & 1.944$+$02 & 1.938$+$07 & 1.318$-$04 &  36 & 278 & 1.866$+$02 & 2.023$+$08 & 1.056$-$03\\
  35 & 256 & 1.931$+$02 & 5.298$+$06 & 2.962$-$05 &  36 & 279 & 1.855$+$02 & 5.018$+$08 & 3.235$-$03\\
  35 & 257 & 1.926$+$02 & 5.550$+$06 & 2.469$-$05 &  36 & 283 & 1.829$+$02 & 4.400$+$09 & 1.656$-$02\\
  35 & 261 & 1.918$+$02 & 1.516$+$07 & 6.690$-$05 &  36 & 285 & 1.812$+$02 & 4.952$+$08 & 2.438$-$03\\
  35 & 262 & 1.918$+$02 & 5.222$+$08 & 2.880$-$03 &  36 & 286 & 1.811$+$02 & 1.818$+$08 & 1.118$-$03\\
  35 & 264 & 1.916$+$02 & 5.382$+$09 & 3.553$-$02 &  37 & 182 & 2.722$+$02 & 4.848$+$06 & 3.591$-$05\\
  35 & 267 & 1.897$+$02 & 2.108$+$07 & 9.101$-$05 &  37 & 191 & 2.609$+$02 & 5.443$+$06 & 3.702$-$05\\
  35 & 270 & 1.887$+$02 & 1.422$+$08 & 7.587$-$04 &  37 & 196 & 2.515$+$02 & 7.070$+$06 & 4.468$-$05\\
  35 & 271 & 1.879$+$02 & 1.666$+$08 & 1.059$-$03 &  37 & 205 & 2.383$+$02 & 5.474$+$06 & 6.215$-$05\\
  35 & 272 & 1.876$+$02 & 2.826$+$06 & 1.492$-$05 &  37 & 206 & 2.376$+$02 & 5.766$+$06 & 4.880$-$05\\
  35 & 278 & 1.854$+$02 & 1.782$+$07 & 7.350$-$05 &  37 & 207 & 2.371$+$02 & 3.117$+$06 & 1.752$-$05\\
  35 & 279 & 1.843$+$02 & 3.268$+$07 & 1.665$-$04 &  37 & 211 & 2.285$+$02 & 4.281$+$07 & 2.235$-$04\\
  35 & 285 & 1.801$+$02 & 4.790$+$09 & 1.864$-$02 &  37 & 212 & 2.278$+$02 & 2.325$+$07 & 1.809$-$04\\
  35 & 286 & 1.801$+$02 & 1.366$+$07 & 6.637$-$05 &  37 & 213 & 2.236$+$02 & 1.853$+$06 & 1.389$-$05\\
  36 & 183 & 2.692$+$02 & 7.124$+$06 & 5.807$-$05 &  37 & 214 & 2.229$+$02 & 7.640$+$07 & 3.792$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  37 & 215 & 2.222$+$02 & 3.062$+$08 & 2.266$-$03 &  38 & 251 & 2.002$+$02 & 4.202$+$07 & 1.262$-$04\\
  37 & 218 & 2.217$+$02 & 1.319$+$07 & 1.296$-$04 &  38 & 254 & 1.978$+$02 & 2.730$+$07 & 1.601$-$04\\
  37 & 222 & 2.199$+$02 & 2.102$+$09 & 2.033$-$02 &  38 & 255 & 1.977$+$02 & 1.982$+$06 & 1.741$-$05\\
  37 & 223 & 2.198$+$02 & 1.720$+$08 & 1.661$-$03 &  38 & 258 & 1.962$+$02 & 3.397$+$07 & 9.799$-$05\\
  37 & 225 & 2.187$+$02 & 3.636$+$08 & 2.606$-$03 &  38 & 259 & 1.960$+$02 & 1.560$+$09 & 1.347$-$02\\
  37 & 229 & 2.173$+$02 & 3.639$+$07 & 1.718$-$04 &  38 & 260 & 1.958$+$02 & 5.013$+$07 & 4.321$-$04\\
  37 & 233 & 2.151$+$02 & 1.508$+$06 & 1.047$-$05 &  38 & 263 & 1.954$+$02 & 5.066$+$07 & 2.900$-$04\\
  37 & 237 & 2.114$+$02 & 6.897$+$06 & 6.159$-$05 &  38 & 265 & 1.943$+$02 & 5.598$+$08 & 4.750$-$03\\
  37 & 238 & 2.104$+$02 & 3.401$+$08 & 2.257$-$03 &  38 & 266 & 1.936$+$02 & 7.333$+$07 & 2.060$-$04\\
  37 & 243 & 2.080$+$02 & 1.352$+$06 & 1.169$-$05 &  38 & 274 & 1.904$+$02 & 2.634$+$08 & 1.432$-$03\\
  37 & 244 & 2.074$+$02 & 6.104$+$08 & 3.937$-$03 &  38 & 276 & 1.899$+$02 & 1.810$+$08 & 1.469$-$03\\
  37 & 245 & 2.072$+$02 & 2.318$+$08 & 9.946$-$04 &  38 & 280 & 1.875$+$02 & 4.408$+$09 & 1.161$-$02\\
  37 & 249 & 1.990$+$02 & 1.623$+$07 & 6.426$-$05 &  38 & 281 & 1.869$+$02 & 5.872$+$08 & 3.077$-$03\\
  37 & 250 & 1.991$+$02 & 3.843$+$07 & 2.282$-$04 &  38 & 282 & 1.858$+$02 & 4.143$+$08 & 2.143$-$03\\
  37 & 255 & 1.963$+$02 & 2.036$+$07 & 1.177$-$04 &  38 & 283 & 1.853$+$02 & 7.912$+$06 & 6.112$-$05\\
  37 & 257 & 1.952$+$02 & 5.586$+$08 & 4.254$-$03 &  38 & 284 & 1.837$+$02 & 1.121$+$09 & 2.835$-$03\\
  37 & 259 & 1.947$+$02 & 3.102$+$08 & 1.762$-$03 &  39 & 183 & 2.948$+$02 & 1.658$+$06 & 1.620$-$05\\
  37 & 260 & 1.945$+$02 & 1.006$+$08 & 5.705$-$04 &  39 & 184 & 2.942$+$02 & 6.346$+$06 & 8.233$-$05\\
  37 & 261 & 1.944$+$02 & 1.499$+$09 & 1.132$-$02 &  39 & 190 & 2.821$+$02 & 1.009$+$06 & 1.505$-$05\\
  37 & 263 & 1.941$+$02 & 1.868$+$08 & 7.034$-$04 &  39 & 197 & 2.684$+$02 & 6.205$+$06 & 5.026$-$05\\
  37 & 265 & 1.930$+$02 & 1.138$+$08 & 6.354$-$04 &  39 & 204 & 2.569$+$02 & 3.941$+$06 & 4.874$-$05\\
  37 & 267 & 1.923$+$02 & 4.672$+$08 & 3.452$-$03 &  39 & 205 & 2.557$+$02 & 1.675$+$06 & 1.641$-$05\\
  37 & 269 & 1.912$+$02 & 4.528$+$06 & 3.310$-$05 &  39 & 212 & 2.436$+$02 & 9.615$+$08 & 6.417$-$03\\
  37 & 274 & 1.892$+$02 & 9.910$+$06 & 3.546$-$05 &  39 & 213 & 2.389$+$02 & 2.772$+$06 & 1.778$-$05\\
  37 & 275 & 1.892$+$02 & 5.737$+$07 & 4.103$-$04 &  39 & 215 & 2.372$+$02 & 1.422$+$07 & 8.995$-$05\\
  37 & 276 & 1.887$+$02 & 2.958$+$08 & 1.579$-$03 &  39 & 218 & 2.366$+$02 & 8.158$+$07 & 6.848$-$04\\
  37 & 278 & 1.879$+$02 & 3.949$+$08 & 2.785$-$03 &  39 & 219 & 2.366$+$02 & 4.580$+$08 & 4.803$-$03\\
  37 & 281 & 1.858$+$02 & 2.242$+$09 & 7.733$-$03 &  39 & 220 & 2.358$+$02 & 6.812$+$07 & 7.099$-$04\\
  37 & 282 & 1.846$+$02 & 2.050$+$09 & 6.981$-$03 &  39 & 222 & 2.346$+$02 & 1.054$+$07 & 8.701$-$05\\
  37 & 283 & 1.842$+$02 & 9.172$+$08 & 4.664$-$03 &  39 & 223 & 2.345$+$02 & 6.305$+$07 & 5.196$-$04\\
  37 & 285 & 1.824$+$02 & 1.556$+$06 & 1.035$-$05 &  39 & 226 & 2.329$+$02 & 7.727$+$06 & 4.713$-$05\\
  38 & 181 & 2.750$+$02 & 1.769$+$06 & 1.003$-$05 &  39 & 227 & 2.327$+$02 & 1.253$+$07 & 1.271$-$04\\
  38 & 189 & 2.633$+$02 & 8.308$+$06 & 4.318$-$05 &  39 & 231 & 2.305$+$02 & 5.287$+$06 & 4.213$-$05\\
  38 & 196 & 2.537$+$02 & 2.542$+$06 & 2.452$-$05 &  39 & 233 & 2.292$+$02 & 4.712$+$06 & 2.783$-$05\\
  38 & 206 & 2.396$+$02 & 3.458$+$06 & 4.463$-$05 &  39 & 237 & 2.249$+$02 & 7.203$+$08 & 5.462$-$03\\
  38 & 207 & 2.391$+$02 & 9.591$+$06 & 8.221$-$05 &  39 & 238 & 2.238$+$02 & 3.164$+$08 & 1.783$-$03\\
  38 & 210 & 2.310$+$02 & 2.388$+$07 & 9.548$-$05 &  39 & 240 & 2.224$+$02 & 1.154$+$09 & 1.070$-$02\\
  38 & 211 & 2.303$+$02 & 2.174$+$07 & 1.729$-$04 &  39 & 243 & 2.211$+$02 & 8.301$+$06 & 6.082$-$05\\
  38 & 212 & 2.296$+$02 & 1.848$+$06 & 2.191$-$05 &  39 & 244 & 2.204$+$02 & 4.322$+$07 & 2.361$-$04\\
  38 & 214 & 2.246$+$02 & 2.178$+$08 & 1.647$-$03 &  39 & 250 & 2.110$+$02 & 1.813$+$08 & 9.075$-$04\\
  38 & 215 & 2.239$+$02 & 2.021$+$06 & 2.278$-$05 &  39 & 252 & 2.101$+$02 & 2.184$+$08 & 1.445$-$03\\
  38 & 225 & 2.203$+$02 & 2.409$+$09 & 2.630$-$02 &  39 & 255 & 2.080$+$02 & 8.084$+$07 & 3.931$-$04\\
  38 & 226 & 2.201$+$02 & 9.683$+$06 & 1.055$-$04 &  39 & 256 & 2.073$+$02 & 2.196$+$06 & 1.769$-$05\\
  38 & 230 & 2.182$+$02 & 1.048$+$07 & 3.739$-$05 &  39 & 257 & 2.067$+$02 & 1.210$+$07 & 7.747$-$05\\
  38 & 238 & 2.119$+$02 & 1.310$+$07 & 1.323$-$04 &  39 & 260 & 2.059$+$02 & 1.402$+$08 & 6.684$-$04\\
  38 & 239 & 2.108$+$02 & 3.320$+$08 & 2.211$-$03 &  39 & 261 & 2.058$+$02 & 5.458$+$07 & 3.465$-$04\\
  38 & 242 & 2.099$+$02 & 4.066$+$07 & 1.343$-$04 &  39 & 262 & 2.058$+$02 & 1.260$+$08 & 9.998$-$04\\
  38 & 244 & 2.089$+$02 & 1.456$+$06 & 1.429$-$05 &  39 & 265 & 2.042$+$02 & 2.602$+$07 & 1.220$-$04\\
  38 & 245 & 2.087$+$02 & 7.688$+$08 & 5.018$-$03 &  39 & 267 & 2.034$+$02 & 2.060$+$07 & 1.277$-$04\\
  38 & 249 & 2.004$+$02 & 2.470$+$07 & 1.487$-$04 &  39 & 269 & 2.022$+$02 & 7.141$+$07 & 4.379$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  39 & 270 & 2.022$+$02 & 2.429$+$08 & 1.861$-$03 &  41 & 225 & 2.343$+$02 & 4.070$+$06 & 3.351$-$05\\
  39 & 272 & 2.010$+$02 & 5.923$+$07 & 4.484$-$04 &  41 & 226 & 2.341$+$02 & 2.345$+$07 & 1.926$-$04\\
  39 & 275 & 1.999$+$02 & 9.464$+$07 & 5.672$-$04 &  41 & 229 & 2.328$+$02 & 5.437$+$06 & 2.946$-$05\\
  39 & 276 & 1.994$+$02 & 1.563$+$07 & 6.990$-$05 &  41 & 231 & 2.317$+$02 & 1.591$+$07 & 1.707$-$04\\
  39 & 278 & 1.985$+$02 & 4.726$+$08 & 2.791$-$03 &  41 & 233 & 2.303$+$02 & 1.767$+$06 & 1.406$-$05\\
  39 & 279 & 1.972$+$02 & 5.954$+$09 & 4.340$-$02 &  41 & 235 & 2.278$+$02 & 2.518$+$06 & 1.306$-$05\\
  39 & 285 & 1.924$+$02 & 1.017$+$09 & 5.644$-$03 &  41 & 237 & 2.260$+$02 & 9.023$+$06 & 9.211$-$05\\
  39 & 286 & 1.923$+$02 & 9.950$+$06 & 6.898$-$05 &  41 & 238 & 2.249$+$02 & 4.929$+$08 & 3.738$-$03\\
  40 & 182 & 2.964$+$02 & 1.291$+$06 & 3.402$-$05 &  41 & 239 & 2.236$+$02 & 4.611$+$08 & 2.304$-$03\\
  40 & 189 & 2.830$+$02 & 1.298$+$07 & 1.559$-$04 &  41 & 243 & 2.221$+$02 & 1.543$+$09 & 1.522$-$02\\
  40 & 191 & 2.830$+$02 & 6.947$+$06 & 1.668$-$04 &  41 & 244 & 2.215$+$02 & 1.930$+$07 & 1.419$-$04\\
  40 & 196 & 2.720$+$02 & 5.796$+$07 & 1.285$-$03 &  41 & 245 & 2.212$+$02 & 3.283$+$07 & 1.606$-$04\\
  40 & 207 & 2.553$+$02 & 1.273$+$07 & 2.488$-$04 &  41 & 249 & 2.119$+$02 & 1.694$+$08 & 7.606$-$04\\
  40 & 210 & 2.460$+$02 & 7.953$+$08 & 7.217$-$03 &  41 & 250 & 2.120$+$02 & 6.007$+$07 & 4.046$-$04\\
  40 & 211 & 2.453$+$02 & 8.973$+$07 & 1.619$-$03 &  41 & 254 & 2.090$+$02 & 5.298$+$07 & 2.314$-$04\\
  40 & 214 & 2.388$+$02 & 5.351$+$07 & 9.148$-$04 &  41 & 255 & 2.089$+$02 & 7.877$+$07 & 5.152$-$04\\
  40 & 229 & 2.325$+$02 & 1.626$+$06 & 2.635$-$05 &  41 & 257 & 2.076$+$02 & 4.808$+$07 & 4.141$-$04\\
  40 & 239 & 2.233$+$02 & 3.118$+$06 & 4.661$-$05 &  41 & 259 & 2.070$+$02 & 1.060$+$08 & 6.811$-$04\\
  40 & 241 & 2.221$+$02 & 2.450$+$07 & 1.812$-$04 &  41 & 260 & 2.068$+$02 & 2.665$+$06 & 1.708$-$05\\
  40 & 242 & 2.223$+$02 & 3.554$+$08 & 2.632$-$03 &  41 & 261 & 2.067$+$02 & 1.837$+$08 & 1.569$-$03\\
  40 & 245 & 2.209$+$02 & 1.561$+$09 & 2.283$-$02 &  41 & 263 & 2.063$+$02 & 1.344$+$08 & 5.717$-$04\\
  40 & 249 & 2.116$+$02 & 1.363$+$07 & 1.831$-$04 &  41 & 265 & 2.051$+$02 & 1.202$+$08 & 7.580$-$04\\
  40 & 251 & 2.114$+$02 & 1.737$+$07 & 1.164$-$04 &  41 & 269 & 2.031$+$02 & 2.963$+$08 & 2.444$-$03\\
  40 & 254 & 2.087$+$02 & 5.780$+$08 & 7.552$-$03 &  41 & 274 & 2.008$+$02 & 8.920$+$07 & 3.596$-$04\\
  40 & 258 & 2.069$+$02 & 2.154$+$07 & 1.383$-$04 &  41 & 275 & 2.008$+$02 & 8.851$+$08 & 7.133$-$03\\
  40 & 263 & 2.061$+$02 & 2.709$+$07 & 3.449$-$04 &  41 & 276 & 2.003$+$02 & 1.202$+$09 & 7.231$-$03\\
  40 & 266 & 2.041$+$02 & 1.831$+$07 & 1.143$-$04 &  41 & 278 & 1.993$+$02 & 4.707$+$09 & 3.738$-$02\\
  40 & 274 & 2.006$+$02 & 4.680$+$09 & 5.645$-$02 &  41 & 281 & 1.970$+$02 & 5.815$+$06 & 2.255$-$05\\
  40 & 280 & 1.973$+$02 & 7.697$+$07 & 4.491$-$04 &  41 & 282 & 1.956$+$02 & 3.634$+$07 & 1.390$-$04\\
  40 & 281 & 1.967$+$02 & 4.670$+$07 & 5.417$-$04 &  41 & 283 & 1.952$+$02 & 5.726$+$08 & 3.270$-$03\\
  40 & 282 & 1.954$+$02 & 1.740$+$08 & 1.991$-$03 &  41 & 285 & 1.932$+$02 & 3.294$+$08 & 2.458$-$03\\
  40 & 284 & 1.931$+$02 & 2.524$+$08 & 1.411$-$03 &  42 & 182 & 2.972$+$02 & 1.768$+$06 & 2.341$-$05\\
  41 & 182 & 2.970$+$02 & 1.891$+$06 & 1.667$-$05 &  42 & 183 & 2.968$+$02 & 2.064$+$06 & 4.089$-$05\\
  41 & 183 & 2.966$+$02 & 4.486$+$06 & 5.918$-$05 &  42 & 189 & 2.837$+$02 & 9.001$+$06 & 5.432$-$05\\
  41 & 184 & 2.960$+$02 & 9.271$+$05 & 1.624$-$05 &  42 & 191 & 2.836$+$02 & 5.738$+$06 & 6.920$-$05\\
  41 & 191 & 2.835$+$02 & 3.022$+$06 & 2.427$-$05 &  42 & 192 & 2.835$+$02 & 4.881$+$06 & 8.824$-$05\\
  41 & 192 & 2.834$+$02 & 2.817$+$06 & 3.391$-$05 &  42 & 196 & 2.726$+$02 & 5.148$+$06 & 5.735$-$05\\
  41 & 193 & 2.835$+$02 & 2.375$+$06 & 3.815$-$05 &  42 & 197 & 2.701$+$02 & 2.184$+$07 & 3.582$-$04\\
  41 & 196 & 2.724$+$02 & 1.394$+$07 & 1.034$-$04 &  42 & 206 & 2.564$+$02 & 1.061$+$07 & 1.568$-$04\\
  41 & 197 & 2.699$+$02 & 9.768$+$05 & 1.067$-$05 &  42 & 207 & 2.558$+$02 & 5.964$+$06 & 5.852$-$05\\
  41 & 205 & 2.571$+$02 & 7.896$+$06 & 1.043$-$04 &  42 & 210 & 2.465$+$02 & 6.674$+$08 & 3.041$-$03\\
  41 & 206 & 2.562$+$02 & 4.394$+$06 & 4.326$-$05 &  42 & 211 & 2.458$+$02 & 5.310$+$08 & 4.811$-$03\\
  41 & 211 & 2.457$+$02 & 7.739$+$08 & 4.670$-$03 &  42 & 212 & 2.450$+$02 & 3.562$+$07 & 4.808$-$04\\
  41 & 212 & 2.449$+$02 & 3.184$+$08 & 2.863$-$03 &  42 & 214 & 2.393$+$02 & 1.554$+$07 & 1.333$-$04\\
  41 & 213 & 2.401$+$02 & 4.342$+$06 & 3.752$-$05 &  42 & 215 & 2.385$+$02 & 7.838$+$07 & 1.002$-$03\\
  41 & 214 & 2.392$+$02 & 4.982$+$06 & 2.848$-$05 &  42 & 225 & 2.344$+$02 & 1.319$+$07 & 1.630$-$04\\
  41 & 215 & 2.384$+$02 & 2.452$+$07 & 2.089$-$04 &  42 & 226 & 2.342$+$02 & 6.822$+$06 & 8.413$-$05\\
  41 & 218 & 2.378$+$02 & 1.591$+$08 & 1.799$-$03 &  42 & 229 & 2.329$+$02 & 3.848$+$06 & 3.130$-$05\\
  41 & 222 & 2.358$+$02 & 4.854$+$06 & 5.395$-$05 &  42 & 232 & 2.309$+$02 & 2.898$+$06 & 1.158$-$05\\
  41 & 223 & 2.356$+$02 & 1.755$+$07 & 1.948$-$04 &  42 & 233 & 2.304$+$02 & 3.472$+$06 & 4.145$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  42 & 238 & 2.250$+$02 & 1.071$+$07 & 1.219$-$04 &  43 & 286 & 1.968$+$02 & 1.727$+$08 & 1.254$-$03\\
  42 & 239 & 2.237$+$02 & 4.484$+$08 & 3.364$-$03 &  44 & 196 & 2.833$+$02 & 1.919$+$08 & 1.540$-$03\\
  42 & 241 & 2.225$+$02 & 3.074$+$07 & 1.141$-$04 &  44 & 197 & 2.806$+$02 & 3.157$+$07 & 3.727$-$04\\
  42 & 242 & 2.227$+$02 & 5.427$+$08 & 2.017$-$03 &  44 & 211 & 2.546$+$02 & 3.941$+$06 & 2.552$-$05\\
  42 & 244 & 2.216$+$02 & 1.579$+$09 & 1.743$-$02 &  44 & 212 & 2.537$+$02 & 2.574$+$06 & 2.483$-$05\\
  42 & 245 & 2.213$+$02 & 9.942$+$07 & 7.299$-$04 &  44 & 215 & 2.467$+$02 & 2.958$+$06 & 2.699$-$05\\
  42 & 249 & 2.120$+$02 & 1.889$+$07 & 1.273$-$04 &  44 & 218 & 2.461$+$02 & 3.546$+$06 & 4.293$-$05\\
  42 & 250 & 2.120$+$02 & 1.729$+$07 & 1.749$-$04 &  44 & 224 & 2.429$+$02 & 5.752$+$06 & 3.393$-$05\\
  42 & 251 & 2.118$+$02 & 9.523$+$07 & 3.202$-$04 &  44 & 235 & 2.354$+$02 & 1.038$+$07 & 5.744$-$05\\
  42 & 254 & 2.091$+$02 & 1.509$+$08 & 9.895$-$04 &  44 & 237 & 2.334$+$02 & 4.166$+$06 & 4.537$-$05\\
  42 & 255 & 2.090$+$02 & 1.846$+$08 & 1.812$-$03 &  44 & 238 & 2.323$+$02 & 1.364$+$07 & 1.104$-$04\\
  42 & 258 & 2.073$+$02 & 2.741$+$07 & 8.828$-$05 &  44 & 239 & 2.309$+$02 & 3.613$+$07 & 1.925$-$04\\
  42 & 259 & 2.071$+$02 & 2.527$+$08 & 2.436$-$03 &  44 & 243 & 2.293$+$02 & 1.504$+$07 & 1.581$-$04\\
  42 & 260 & 2.069$+$02 & 2.089$+$07 & 2.011$-$04 &  44 & 244 & 2.286$+$02 & 6.152$+$06 & 4.822$-$05\\
  42 & 263 & 2.064$+$02 & 2.748$+$07 & 1.756$-$04 &  44 & 246 & 2.209$+$02 & 3.795$+$06 & 2.777$-$05\\
  42 & 265 & 2.052$+$02 & 9.998$+$07 & 9.464$-$04 &  44 & 247 & 2.206$+$02 & 5.415$+$06 & 2.633$-$05\\
  42 & 266 & 2.044$+$02 & 1.086$+$08 & 3.402$-$04 &  44 & 250 & 2.185$+$02 & 5.228$+$07 & 3.742$-$04\\
  42 & 274 & 2.009$+$02 & 1.625$+$09 & 9.831$-$03 &  44 & 252 & 2.175$+$02 & 5.904$+$06 & 5.583$-$05\\
  42 & 276 & 2.004$+$02 & 5.013$+$09 & 4.525$-$02 &  44 & 255 & 2.152$+$02 & 5.399$+$08 & 3.749$-$03\\
  42 & 281 & 1.970$+$02 & 8.729$+$07 & 5.080$-$04 &  44 & 257 & 2.139$+$02 & 1.104$+$07 & 1.009$-$04\\
  42 & 282 & 1.957$+$02 & 2.048$+$08 & 1.175$-$03 &  44 & 259 & 2.132$+$02 & 3.532$+$07 & 2.408$-$04\\
  42 & 283 & 1.952$+$02 & 3.545$+$08 & 3.039$-$03 &  44 & 260 & 2.130$+$02 & 5.759$+$06 & 3.917$-$05\\
  42 & 284 & 1.934$+$02 & 9.332$+$07 & 2.616$-$04 &  44 & 261 & 2.129$+$02 & 1.624$+$08 & 1.472$-$03\\
  43 & 197 & 2.772$+$02 & 5.012$+$08 & 4.331$-$03 &  44 & 265 & 2.112$+$02 & 4.475$+$08 & 2.993$-$03\\
  43 & 212 & 2.509$+$02 & 1.890$+$07 & 1.338$-$04 &  44 & 267 & 2.104$+$02 & 1.192$+$09 & 1.055$-$02\\
  43 & 213 & 2.458$+$02 & 1.682$+$06 & 1.143$-$05 &  44 & 269 & 2.091$+$02 & 7.941$+$08 & 6.941$-$03\\
  43 & 218 & 2.435$+$02 & 4.476$+$06 & 3.977$-$05 &  44 & 274 & 2.067$+$02 & 3.603$+$07 & 1.538$-$04\\
  43 & 219 & 2.434$+$02 & 2.232$+$06 & 2.478$-$05 &  44 & 275 & 2.067$+$02 & 4.108$+$08 & 3.507$-$03\\
  43 & 220 & 2.426$+$02 & 4.061$+$06 & 4.481$-$05 &  44 & 276 & 2.061$+$02 & 5.600$+$06 & 3.567$-$05\\
  43 & 222 & 2.414$+$02 & 3.321$+$06 & 2.901$-$05 &  44 & 278 & 2.051$+$02 & 1.671$+$08 & 1.405$-$03\\
  43 & 237 & 2.311$+$02 & 2.726$+$06 & 2.182$-$05 &  44 & 281 & 2.026$+$02 & 1.747$+$08 & 7.165$-$04\\
  43 & 238 & 2.299$+$02 & 3.998$+$06 & 2.377$-$05 &  44 & 282 & 2.012$+$02 & 2.762$+$07 & 1.117$-$04\\
  43 & 240 & 2.284$+$02 & 2.597$+$07 & 2.540$-$04 &  44 & 283 & 2.007$+$02 & 1.556$+$08 & 9.397$-$04\\
  43 & 243 & 2.270$+$02 & 2.670$+$06 & 2.064$-$05 &  44 & 285 & 1.986$+$02 & 8.097$+$07 & 6.386$-$04\\
  43 & 246 & 2.188$+$02 & 3.851$+$07 & 2.073$-$04 &  45 & 196 & 2.875$+$02 & 1.605$+$08 & 1.988$-$03\\
  43 & 250 & 2.164$+$02 & 4.246$+$07 & 2.237$-$04 &  45 & 197 & 2.847$+$02 & 3.462$+$08 & 6.310$-$03\\
  43 & 252 & 2.155$+$02 & 9.150$+$06 & 6.368$-$05 &  45 & 215 & 2.498$+$02 & 6.471$+$06 & 9.082$-$05\\
  43 & 255 & 2.132$+$02 & 6.270$+$07 & 3.205$-$04 &  45 & 224 & 2.460$+$02 & 4.528$+$06 & 4.107$-$05\\
  43 & 260 & 2.110$+$02 & 3.828$+$07 & 1.917$-$04 &  45 & 225 & 2.454$+$02 & 3.676$+$06 & 4.978$-$05\\
  43 & 262 & 2.110$+$02 & 7.169$+$06 & 5.980$-$05 &  45 & 235 & 2.382$+$02 & 1.221$+$07 & 1.038$-$04\\
  43 & 265 & 2.093$+$02 & 4.955$+$06 & 2.440$-$05 &  45 & 238 & 2.351$+$02 & 7.530$+$06 & 9.355$-$05\\
  43 & 269 & 2.072$+$02 & 4.580$+$07 & 2.949$-$04 &  45 & 242 & 2.325$+$02 & 1.802$+$07 & 7.304$-$05\\
  43 & 270 & 2.071$+$02 & 2.571$+$08 & 2.067$-$03 &  45 & 244 & 2.313$+$02 & 8.381$+$06 & 1.008$-$04\\
  43 & 272 & 2.059$+$02 & 2.876$+$08 & 2.285$-$03 &  45 & 245 & 2.310$+$02 & 4.877$+$06 & 3.902$-$05\\
  43 & 275 & 2.048$+$02 & 1.640$+$08 & 1.031$-$03 &  45 & 249 & 2.209$+$02 & 2.431$+$07 & 1.779$-$04\\
  43 & 276 & 2.043$+$02 & 8.360$+$07 & 3.922$-$04 &  45 & 250 & 2.210$+$02 & 5.884$+$07 & 6.459$-$04\\
  43 & 278 & 2.033$+$02 & 1.190$+$07 & 7.371$-$05 &  45 & 254 & 2.178$+$02 & 6.250$+$08 & 4.444$-$03\\
  43 & 279 & 2.020$+$02 & 5.269$+$07 & 4.028$-$04 &  45 & 255 & 2.176$+$02 & 1.433$+$09 & 1.526$-$02\\
  43 & 283 & 1.990$+$02 & 7.162$+$07 & 3.188$-$04 &  45 & 258 & 2.158$+$02 & 8.151$+$07 & 2.846$-$04\\
  43 & 285 & 1.969$+$02 & 3.257$+$08 & 1.893$-$03 &  45 & 259 & 2.156$+$02 & 3.694$+$08 & 3.861$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  45 & 260 & 2.153$+$02 & 1.410$+$07 & 1.470$-$04 &  47 & 247 & 2.304$+$02 & 6.063$+$06 & 9.650$-$05\\
  45 & 265 & 2.135$+$02 & 2.227$+$09 & 2.283$-$02 &  47 & 249 & 2.281$+$02 & 1.095$+$08 & 1.709$-$03\\
  45 & 266 & 2.127$+$02 & 1.304$+$08 & 4.421$-$04 &  47 & 254 & 2.248$+$02 & 3.087$+$09 & 4.675$-$02\\
  45 & 274 & 2.089$+$02 & 2.550$+$06 & 1.668$-$05 &  47 & 258 & 2.227$+$02 & 5.366$+$08 & 3.988$-$03\\
  45 & 280 & 2.053$+$02 & 7.313$+$07 & 2.311$-$04 &  47 & 263 & 2.216$+$02 & 1.294$+$06 & 1.906$-$05\\
  45 & 281 & 2.047$+$02 & 2.752$+$07 & 1.729$-$04 &  47 & 266 & 2.193$+$02 & 6.959$+$08 & 5.019$-$03\\
  45 & 282 & 2.032$+$02 & 1.093$+$08 & 6.771$-$04 &  47 & 274 & 2.153$+$02 & 7.256$+$08 & 1.008$-$02\\
  45 & 283 & 2.028$+$02 & 4.923$+$06 & 4.552$-$05 &  47 & 280 & 2.115$+$02 & 2.319$+$08 & 1.556$-$03\\
  45 & 284 & 2.008$+$02 & 9.147$+$08 & 2.764$-$03 &  47 & 281 & 2.109$+$02 & 4.350$+$06 & 5.799$-$05\\
  46 & 196 & 2.918$+$02 & 3.082$+$07 & 2.622$-$04 &  47 & 282 & 2.093$+$02 & 1.772$+$06 & 2.328$-$05\\
  46 & 197 & 2.889$+$02 & 5.038$+$06 & 6.303$-$05 &  47 & 284 & 2.067$+$02 & 8.051$+$08 & 5.157$-$03\\
  46 & 211 & 2.613$+$02 & 6.813$+$06 & 4.650$-$05 &  47 & 287 & 2.052$+$02 & 5.401$+$06 & 3.410$-$05\\
  46 & 212 & 2.604$+$02 & 2.674$+$06 & 2.718$-$05 &  48 & 196 & 3.088$+$02 & 6.372$+$08 & 9.107$-$03\\
  46 & 215 & 2.531$+$02 & 1.330$+$06 & 1.277$-$05 &  48 & 197 & 3.055$+$02 & 3.125$+$09 & 6.560$-$02\\
  46 & 222 & 2.501$+$02 & 1.931$+$06 & 2.415$-$05 &  48 & 211 & 2.749$+$02 & 1.081$+$06 & 1.225$-$05\\
  46 & 225 & 2.485$+$02 & 1.540$+$06 & 1.426$-$05 &  48 & 212 & 2.738$+$02 & 7.871$+$06 & 1.327$-$04\\
  46 & 237 & 2.391$+$02 & 4.549$+$06 & 5.199$-$05 &  48 & 214 & 2.667$+$02 & 9.763$+$06 & 1.041$-$04\\
  46 & 238 & 2.379$+$02 & 7.836$+$06 & 6.649$-$05 &  48 & 215 & 2.657$+$02 & 1.966$+$07 & 3.121$-$04\\
  46 & 243 & 2.348$+$02 & 1.269$+$07 & 1.399$-$04 &  48 & 224 & 2.614$+$02 & 1.234$+$07 & 1.264$-$04\\
  46 & 247 & 2.256$+$02 & 3.958$+$07 & 2.014$-$04 &  48 & 235 & 2.526$+$02 & 3.842$+$07 & 3.676$-$04\\
  46 & 249 & 2.235$+$02 & 1.878$+$07 & 9.373$-$05 &  48 & 238 & 2.491$+$02 & 3.265$+$06 & 4.555$-$05\\
  46 & 250 & 2.235$+$02 & 2.359$+$07 & 1.767$-$04 &  48 & 239 & 2.475$+$02 & 3.663$+$06 & 3.364$-$05\\
  46 & 252 & 2.224$+$02 & 2.767$+$06 & 2.736$-$05 &  48 & 241 & 2.461$+$02 & 3.197$+$07 & 1.451$-$04\\
  46 & 254 & 2.202$+$02 & 3.281$+$08 & 1.591$-$03 &  48 & 242 & 2.462$+$02 & 3.155$+$07 & 1.434$-$04\\
  46 & 255 & 2.201$+$02 & 2.013$+$08 & 1.461$-$03 &  48 & 244 & 2.449$+$02 & 9.068$+$05 & 1.223$-$05\\
  46 & 257 & 2.186$+$02 & 3.695$+$06 & 3.530$-$05 &  48 & 245 & 2.446$+$02 & 5.264$+$06 & 4.720$-$05\\
  46 & 259 & 2.180$+$02 & 1.669$+$07 & 1.189$-$04 &  48 & 246 & 2.361$+$02 & 4.924$+$06 & 6.172$-$05\\
  46 & 261 & 2.176$+$02 & 4.501$+$07 & 4.262$-$04 &  48 & 247 & 2.357$+$02 & 3.106$+$06 & 2.586$-$05\\
  46 & 263 & 2.172$+$02 & 4.827$+$06 & 2.277$-$05 &  48 & 249 & 2.333$+$02 & 2.204$+$07 & 1.798$-$04\\
  46 & 265 & 2.158$+$02 & 9.762$+$07 & 6.819$-$04 &  48 & 250 & 2.333$+$02 & 1.760$+$08 & 2.154$-$03\\
  46 & 267 & 2.150$+$02 & 6.476$+$08 & 5.981$-$03 &  48 & 254 & 2.298$+$02 & 7.780$+$08 & 6.158$-$03\\
  46 & 269 & 2.137$+$02 & 5.031$+$08 & 4.591$-$03 &  48 & 255 & 2.296$+$02 & 2.101$+$09 & 2.490$-$02\\
  46 & 274 & 2.111$+$02 & 1.169$+$08 & 5.210$-$04 &  48 & 258 & 2.276$+$02 & 5.560$+$08 & 2.159$-$03\\
  46 & 275 & 2.111$+$02 & 1.395$+$08 & 1.243$-$03 &  48 & 259 & 2.273$+$02 & 4.583$+$07 & 5.326$-$04\\
  46 & 276 & 2.105$+$02 & 2.049$+$07 & 1.361$-$04 &  48 & 260 & 2.271$+$02 & 4.696$+$06 & 5.444$-$05\\
  46 & 278 & 2.095$+$02 & 1.189$+$08 & 1.043$-$03 &  48 & 263 & 2.265$+$02 & 1.013$+$07 & 7.794$-$05\\
  46 & 281 & 2.069$+$02 & 2.595$+$06 & 1.110$-$05 &  48 & 265 & 2.250$+$02 & 6.421$+$08 & 7.310$-$03\\
  46 & 282 & 2.054$+$02 & 5.857$+$07 & 2.469$-$04 &  48 & 266 & 2.241$+$02 & 9.082$+$08 & 3.419$-$03\\
  46 & 283 & 2.049$+$02 & 4.436$+$06 & 2.792$-$05 &  48 & 274 & 2.199$+$02 & 6.104$+$07 & 4.425$-$04\\
  46 & 285 & 2.027$+$02 & 6.102$+$07 & 5.013$-$04 &  48 & 276 & 2.192$+$02 & 3.144$+$08 & 3.398$-$03\\
  47 & 196 & 2.998$+$02 & 2.825$+$09 & 7.612$-$02 &  48 & 280 & 2.159$+$02 & 6.874$+$07 & 2.403$-$04\\
  47 & 210 & 2.686$+$02 & 3.726$+$06 & 4.029$-$05 &  48 & 281 & 2.153$+$02 & 1.035$+$09 & 7.192$-$03\\
  47 & 211 & 2.677$+$02 & 4.405$+$06 & 9.469$-$05 &  48 & 282 & 2.137$+$02 & 1.223$+$09 & 8.369$-$03\\
  47 & 214 & 2.600$+$02 & 4.340$+$07 & 8.795$-$04 &  48 & 283 & 2.131$+$02 & 3.274$+$06 & 3.344$-$05\\
  47 & 224 & 2.549$+$02 & 1.068$+$06 & 2.080$-$05 &  48 & 284 & 2.109$+$02 & 1.540$+$08 & 5.136$-$04\\
  47 & 235 & 2.466$+$02 & 4.992$+$06 & 9.100$-$05 &  49 & 181 & 3.548$+$02 & 9.975$+$08 & 1.883$-$02\\
  47 & 239 & 2.417$+$02 & 2.855$+$07 & 5.001$-$04 &  49 & 182 & 3.545$+$02 & 2.538$+$08 & 9.563$-$03\\
  47 & 241 & 2.403$+$02 & 2.801$+$07 & 2.425$-$04 &  49 & 189 & 3.356$+$02 & 9.352$+$08 & 1.579$-$02\\
  47 & 242 & 2.405$+$02 & 5.199$+$07 & 4.509$-$04 &  49 & 191 & 3.354$+$02 & 7.424$+$08 & 2.504$-$02\\
  47 & 245 & 2.389$+$02 & 1.133$+$06 & 1.939$-$05 &  49 & 207 & 2.972$+$02 & 4.118$+$09 & 1.091$-$01\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  49 & 214 & 2.751$+$02 & 2.550$+$07 & 5.788$-$04 &  51 & 191 & 3.360$+$02 & 1.427$+$09 & 1.610$-$02\\
  49 & 224 & 2.695$+$02 & 7.194$+$05 & 1.566$-$05 &  51 & 192 & 3.359$+$02 & 3.681$+$08 & 6.227$-$03\\
  49 & 229 & 2.668$+$02 & 1.715$+$08 & 3.659$-$03 &  51 & 193 & 3.360$+$02 & 8.825$+$08 & 1.991$-$02\\
  49 & 230 & 2.656$+$02 & 1.524$+$09 & 1.612$-$02 &  51 & 205 & 2.995$+$02 & 4.119$+$09 & 7.389$-$02\\
  49 & 232 & 2.641$+$02 & 6.654$+$07 & 6.959$-$04 &  51 & 206 & 2.984$+$02 & 2.524$+$09 & 3.370$-$02\\
  49 & 234 & 2.627$+$02 & 5.304$+$07 & 1.097$-$03 &  51 & 207 & 2.977$+$02 & 3.293$+$08 & 2.917$-$03\\
  49 & 239 & 2.547$+$02 & 2.774$+$06 & 5.395$-$05 &  51 & 212 & 2.831$+$02 & 2.381$+$06 & 2.861$-$05\\
  49 & 242 & 2.534$+$02 & 7.169$+$06 & 6.902$-$05 &  51 & 215 & 2.745$+$02 & 1.762$+$07 & 1.990$-$04\\
  49 & 245 & 2.516$+$02 & 6.626$+$05 & 1.258$-$05 &  51 & 218 & 2.737$+$02 & 8.714$+$06 & 1.305$-$04\\
  49 & 249 & 2.397$+$02 & 8.265$+$05 & 1.424$-$05 &  51 & 222 & 2.711$+$02 & 8.827$+$06 & 1.296$-$04\\
  49 & 251 & 2.394$+$02 & 3.414$+$06 & 2.934$-$05 &  51 & 223 & 2.708$+$02 & 1.775$+$07 & 2.602$-$04\\
  49 & 254 & 2.360$+$02 & 3.566$+$06 & 5.954$-$05 &  51 & 224 & 2.699$+$02 & 4.746$+$06 & 3.454$-$05\\
  49 & 258 & 2.337$+$02 & 1.391$+$07 & 1.139$-$04 &  51 & 226 & 2.688$+$02 & 5.735$+$08 & 6.211$-$03\\
  49 & 263 & 2.326$+$02 & 1.699$+$06 & 2.755$-$05 &  51 & 229 & 2.671$+$02 & 1.263$+$09 & 9.010$-$03\\
  49 & 266 & 2.300$+$02 & 9.086$+$06 & 7.206$-$05 &  51 & 231 & 2.656$+$02 & 6.065$+$07 & 8.552$-$04\\
  49 & 274 & 2.256$+$02 & 5.251$+$07 & 8.012$-$04 &  51 & 233 & 2.638$+$02 & 4.129$+$08 & 4.309$-$03\\
  50 & 181 & 3.550$+$02 & 4.604$+$08 & 4.350$-$03 &  51 & 234 & 2.631$+$02 & 3.359$+$08 & 2.324$-$03\\
  50 & 182 & 3.547$+$02 & 7.828$+$08 & 1.477$-$02 &  51 & 237 & 2.582$+$02 & 1.837$+$06 & 2.447$-$05\\
  50 & 183 & 3.542$+$02 & 2.809$+$08 & 7.925$-$03 &  51 & 239 & 2.551$+$02 & 1.222$+$07 & 7.945$-$05\\
  50 & 189 & 3.358$+$02 & 1.612$+$09 & 1.363$-$02 &  51 & 243 & 2.531$+$02 & 9.630$+$05 & 1.233$-$05\\
  50 & 191 & 3.356$+$02 & 3.551$+$08 & 5.997$-$03 &  51 & 245 & 2.519$+$02 & 8.727$+$06 & 5.537$-$05\\
  50 & 192 & 3.355$+$02 & 8.591$+$08 & 2.175$-$02 &  51 & 249 & 2.400$+$02 & 1.568$+$07 & 9.030$-$05\\
  50 & 206 & 2.981$+$02 & 3.912$+$09 & 7.818$-$02 &  51 & 250 & 2.400$+$02 & 1.215$+$06 & 1.049$-$05\\
  50 & 207 & 2.974$+$02 & 2.370$+$09 & 3.143$-$02 &  51 & 257 & 2.344$+$02 & 5.894$+$06 & 6.475$-$05\\
  50 & 211 & 2.840$+$02 & 1.582$+$06 & 1.912$-$05 &  51 & 259 & 2.337$+$02 & 6.429$+$06 & 5.263$-$05\\
  50 & 214 & 2.752$+$02 & 1.854$+$07 & 2.105$-$04 &  51 & 260 & 2.334$+$02 & 3.407$+$06 & 2.782$-$05\\
  50 & 215 & 2.742$+$02 & 1.428$+$07 & 2.415$-$04 &  51 & 261 & 2.333$+$02 & 1.097$+$07 & 1.193$-$04\\
  50 & 224 & 2.696$+$02 & 3.362$+$06 & 3.663$-$05 &  51 & 263 & 2.328$+$02 & 9.385$+$06 & 5.085$-$05\\
  50 & 225 & 2.689$+$02 & 2.963$+$06 & 4.818$-$05 &  51 & 267 & 2.302$+$02 & 3.461$+$06 & 3.667$-$05\\
  50 & 226 & 2.685$+$02 & 8.902$+$07 & 1.443$-$03 &  51 & 269 & 2.287$+$02 & 1.402$+$06 & 1.466$-$05\\
  50 & 229 & 2.669$+$02 & 9.099$+$08 & 9.717$-$03 &  51 & 275 & 2.258$+$02 & 4.553$+$06 & 4.640$-$05\\
  50 & 230 & 2.657$+$02 & 1.269$+$09 & 6.715$-$03 &  51 & 278 & 2.239$+$02 & 4.208$+$07 & 4.218$-$04\\
  50 & 232 & 2.642$+$02 & 5.595$+$07 & 2.928$-$04 &  52 & 178 & 3.652$+$02 & 9.357$+$05 & 1.404$-$05\\
  50 & 233 & 2.636$+$02 & 7.314$+$07 & 1.143$-$03 &  52 & 183 & 3.554$+$02 & 3.784$+$08 & 5.373$-$03\\
  50 & 234 & 2.628$+$02 & 2.676$+$08 & 2.772$-$03 &  52 & 184 & 3.545$+$02 & 6.472$+$08 & 1.220$-$02\\
  50 & 238 & 2.565$+$02 & 2.068$+$06 & 3.060$-$05 &  52 & 185 & 3.533$+$02 & 1.424$+$08 & 3.333$-$03\\
  50 & 239 & 2.548$+$02 & 1.223$+$06 & 1.191$-$05 &  52 & 190 & 3.371$+$02 & 8.475$+$08 & 1.805$-$02\\
  50 & 242 & 2.535$+$02 & 1.794$+$07 & 8.644$-$05 &  52 & 192 & 3.366$+$02 & 1.260$+$09 & 1.605$-$02\\
  50 & 251 & 2.395$+$02 & 1.626$+$07 & 6.993$-$05 &  52 & 193 & 3.366$+$02 & 5.504$+$08 & 9.352$-$03\\
  50 & 255 & 2.359$+$02 & 2.098$+$06 & 2.626$-$05 &  52 & 204 & 3.017$+$02 & 4.534$+$09 & 7.737$-$02\\
  50 & 258 & 2.338$+$02 & 7.331$+$06 & 3.003$-$05 &  52 & 205 & 3.001$+$02 & 2.324$+$09 & 3.137$-$02\\
  50 & 259 & 2.335$+$02 & 1.337$+$07 & 1.639$-$04 &  52 & 206 & 2.990$+$02 & 3.215$+$08 & 3.231$-$03\\
  50 & 260 & 2.332$+$02 & 1.378$+$06 & 1.686$-$05 &  52 & 215 & 2.749$+$02 & 1.511$+$06 & 1.284$-$05\\
  50 & 263 & 2.326$+$02 & 1.337$+$07 & 1.085$-$04 &  52 & 218 & 2.741$+$02 & 1.221$+$07 & 1.376$-$04\\
  50 & 266 & 2.301$+$02 & 5.560$+$06 & 2.207$-$05 &  52 & 219 & 2.741$+$02 & 9.950$+$06 & 1.401$-$04\\
  50 & 276 & 2.250$+$02 & 5.711$+$07 & 6.500$-$04 &  52 & 220 & 2.731$+$02 & 1.894$+$06 & 2.647$-$05\\
  51 & 178 & 3.645$+$02 & 1.002$+$06 & 1.996$-$05 &  52 & 222 & 2.715$+$02 & 5.636$+$06 & 6.228$-$05\\
  51 & 182 & 3.552$+$02 & 3.952$+$08 & 4.984$-$03 &  52 & 223 & 2.713$+$02 & 2.471$+$08 & 2.726$-$03\\
  51 & 183 & 3.546$+$02 & 7.225$+$08 & 1.362$-$02 &  52 & 225 & 2.696$+$02 & 9.292$+$06 & 7.592$-$05\\
  51 & 184 & 3.538$+$02 & 2.418$+$08 & 6.049$-$03 &  52 & 226 & 2.692$+$02 & 1.246$+$09 & 1.015$-$02\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  52 & 227 & 2.689$+$02 & 2.256$+$07 & 3.056$-$04 &  54 & 227 & 2.703$+$02 & 3.219$+$09 & 2.937$-$02\\
  52 & 231 & 2.660$+$02 & 4.884$+$08 & 5.182$-$03 &  54 & 240 & 2.565$+$02 & 6.770$+$07 & 5.566$-$04\\
  52 & 233 & 2.642$+$02 & 7.678$+$08 & 6.028$-$03 &  54 & 248 & 2.419$+$02 & 6.607$+$06 & 6.761$-$05\\
  52 & 238 & 2.571$+$02 & 1.171$+$07 & 8.706$-$05 &  54 & 273 & 2.286$+$02 & 5.013$+$06 & 4.580$-$05\\
  52 & 240 & 2.553$+$02 & 3.812$+$06 & 4.655$-$05 &  55 & 196 & 3.319$+$02 & 4.551$+$09 & 5.010$-$02\\
  52 & 243 & 2.535$+$02 & 6.048$+$06 & 5.827$-$05 &  55 & 197 & 3.282$+$02 & 2.029$+$08 & 3.276$-$03\\
  52 & 244 & 2.527$+$02 & 2.006$+$07 & 1.440$-$04 &  55 & 205 & 3.094$+$02 & 6.734$+$05 & 1.288$-$05\\
  52 & 250 & 2.404$+$02 & 9.701$+$06 & 6.302$-$05 &  55 & 211 & 2.931$+$02 & 3.782$+$06 & 3.246$-$05\\
  52 & 252 & 2.391$+$02 & 2.077$+$06 & 1.781$-$05 &  55 & 212 & 2.919$+$02 & 1.612$+$06 & 2.059$-$05\\
  52 & 257 & 2.348$+$02 & 2.319$+$06 & 1.916$-$05 &  55 & 214 & 2.838$+$02 & 1.985$+$07 & 1.598$-$04\\
  52 & 260 & 2.337$+$02 & 4.633$+$06 & 2.846$-$05 &  55 & 215 & 2.827$+$02 & 3.070$+$06 & 3.679$-$05\\
  52 & 261 & 2.336$+$02 & 3.364$+$06 & 2.753$-$05 &  55 & 222 & 2.791$+$02 & 5.538$+$06 & 8.623$-$05\\
  52 & 262 & 2.336$+$02 & 1.237$+$07 & 1.266$-$04 &  55 & 238 & 2.639$+$02 & 2.036$+$06 & 2.126$-$05\\
  52 & 270 & 2.290$+$02 & 4.094$+$06 & 4.022$-$05 &  55 & 239 & 2.621$+$02 & 6.404$+$06 & 4.399$-$05\\
  52 & 278 & 2.242$+$02 & 7.318$+$06 & 5.516$-$05 &  55 & 244 & 2.592$+$02 & 1.661$+$06 & 1.674$-$05\\
  52 & 279 & 2.226$+$02 & 2.100$+$07 & 1.951$-$04 &  55 & 247 & 2.489$+$02 & 5.654$+$06 & 3.501$-$05\\
  52 & 286 & 2.164$+$02 & 1.357$+$06 & 1.191$-$05 &  55 & 249 & 2.463$+$02 & 2.565$+$06 & 1.555$-$05\\
  53 & 184 & 3.556$+$02 & 4.151$+$08 & 6.296$-$03 &  55 & 250 & 2.463$+$02 & 6.556$+$06 & 5.962$-$05\\
  53 & 185 & 3.544$+$02 & 4.751$+$08 & 8.946$-$03 &  55 & 254 & 2.424$+$02 & 2.132$+$08 & 1.252$-$03\\
  53 & 188 & 3.390$+$02 & 6.829$+$08 & 1.412$-$02 &  55 & 255 & 2.421$+$02 & 1.518$+$08 & 1.335$-$03\\
  53 & 190 & 3.381$+$02 & 9.741$+$08 & 1.669$-$02 &  55 & 257 & 2.404$+$02 & 1.897$+$07 & 2.192$-$04\\
  53 & 193 & 3.376$+$02 & 1.014$+$09 & 1.387$-$02 &  55 & 259 & 2.396$+$02 & 8.635$+$06 & 7.433$-$05\\
  53 & 202 & 3.049$+$02 & 5.159$+$09 & 8.627$-$02 &  55 & 260 & 2.393$+$02 & 2.031$+$06 & 1.744$-$05\\
  53 & 204 & 3.025$+$02 & 1.893$+$09 & 2.598$-$02 &  55 & 261 & 2.392$+$02 & 1.240$+$08 & 1.418$-$03\\
  53 & 205 & 3.009$+$02 & 2.161$+$08 & 2.346$-$03 &  55 & 265 & 2.371$+$02 & 4.994$+$08 & 4.207$-$03\\
  53 & 217 & 2.753$+$02 & 9.465$+$06 & 1.291$-$04 &  55 & 267 & 2.360$+$02 & 6.389$+$08 & 7.112$-$03\\
  53 & 218 & 2.748$+$02 & 6.270$+$06 & 5.678$-$05 &  55 & 269 & 2.344$+$02 & 1.983$+$08 & 2.178$-$03\\
  53 & 219 & 2.747$+$02 & 7.836$+$06 & 8.866$-$05 &  55 & 274 & 2.314$+$02 & 1.905$+$07 & 1.019$-$04\\
  53 & 220 & 2.737$+$02 & 2.998$+$06 & 3.368$-$05 &  55 & 275 & 2.313$+$02 & 6.407$+$08 & 6.854$-$03\\
  53 & 222 & 2.721$+$02 & 1.063$+$08 & 9.441$-$04 &  55 & 278 & 2.294$+$02 & 2.056$+$08 & 2.162$-$03\\
  53 & 223 & 2.719$+$02 & 8.848$+$08 & 7.845$-$03 &  55 & 281 & 2.263$+$02 & 2.358$+$07 & 1.207$-$04\\
  53 & 227 & 2.695$+$02 & 3.911$+$08 & 4.258$-$03 &  55 & 282 & 2.245$+$02 & 7.167$+$07 & 3.610$-$04\\
  53 & 231 & 2.666$+$02 & 1.583$+$09 & 1.349$-$02 &  56 & 197 & 3.334$+$02 & 4.075$+$09 & 5.092$-$02\\
  53 & 237 & 2.591$+$02 & 9.058$+$06 & 7.295$-$05 &  56 & 204 & 3.158$+$02 & 8.180$+$05 & 1.529$-$05\\
  53 & 240 & 2.558$+$02 & 1.430$+$07 & 1.404$-$04 &  56 & 212 & 2.960$+$02 & 2.174$+$07 & 2.142$-$04\\
  53 & 243 & 2.541$+$02 & 4.150$+$07 & 3.212$-$04 &  56 & 213 & 2.890$+$02 & 1.725$+$06 & 1.620$-$05\\
  53 & 262 & 2.341$+$02 & 2.904$+$06 & 2.386$-$05 &  56 & 215 & 2.865$+$02 & 1.126$+$07 & 1.040$-$04\\
  53 & 264 & 2.337$+$02 & 5.140$+$06 & 5.051$-$05 &  56 & 218 & 2.857$+$02 & 6.088$+$06 & 7.450$-$05\\
  53 & 271 & 2.283$+$02 & 1.429$+$06 & 1.340$-$05 &  56 & 219 & 2.856$+$02 & 2.612$+$06 & 3.994$-$05\\
  53 & 279 & 2.231$+$02 & 9.892$+$06 & 7.379$-$05 &  56 & 220 & 2.846$+$02 & 4.388$+$06 & 6.660$-$05\\
  53 & 285 & 2.169$+$02 & 3.612$+$06 & 2.038$-$05 &  56 & 223 & 2.826$+$02 & 1.160$+$06 & 1.388$-$05\\
  54 & 185 & 3.558$+$02 & 5.427$+$08 & 8.581$-$03 &  56 & 237 & 2.688$+$02 & 2.346$+$06 & 2.541$-$05\\
  54 & 188 & 3.402$+$02 & 1.913$+$09 & 3.320$-$02 &  56 & 238 & 2.673$+$02 & 4.032$+$06 & 3.238$-$05\\
  54 & 190 & 3.393$+$02 & 6.274$+$08 & 9.025$-$03 &  56 & 240 & 2.653$+$02 & 2.023$+$06 & 2.668$-$05\\
  54 & 199 & 3.094$+$02 & 6.158$+$09 & 1.031$-$01 &  56 & 243 & 2.634$+$02 & 9.486$+$06 & 9.864$-$05\\
  54 & 202 & 3.059$+$02 & 1.184$+$09 & 1.661$-$02 &  56 & 246 & 2.524$+$02 & 1.165$+$07 & 8.341$-$05\\
  54 & 204 & 3.035$+$02 & 9.147$+$07 & 1.052$-$03 &  56 & 250 & 2.492$+$02 & 1.091$+$07 & 7.618$-$05\\
  54 & 217 & 2.761$+$02 & 1.369$+$07 & 1.565$-$04 &  56 & 255 & 2.450$+$02 & 3.016$+$08 & 2.035$-$03\\
  54 & 219 & 2.755$+$02 & 1.117$+$06 & 1.060$-$05 &  56 & 256 & 2.441$+$02 & 5.783$+$06 & 6.455$-$05\\
  54 & 220 & 2.745$+$02 & 1.163$+$07 & 1.095$-$04 &  56 & 260 & 2.421$+$02 & 6.162$+$06 & 4.060$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  56 & 262 & 2.420$+$02 & 1.335$+$08 & 1.465$-$03 &  58 & 193 & 3.685$+$02 & 7.654$+$07 & 2.078$-$03\\
  56 & 265 & 2.398$+$02 & 8.715$+$07 & 5.632$-$04 &  58 & 197 & 3.460$+$02 & 7.084$+$05 & 1.271$-$05\\
  56 & 267 & 2.387$+$02 & 1.596$+$08 & 1.363$-$03 &  58 & 211 & 3.072$+$02 & 7.787$+$06 & 7.345$-$05\\
  56 & 269 & 2.371$+$02 & 1.981$+$08 & 1.669$-$03 &  58 & 212 & 3.059$+$02 & 8.338$+$06 & 1.170$-$04\\
  56 & 270 & 2.370$+$02 & 1.010$+$09 & 1.062$-$02 &  58 & 213 & 2.984$+$02 & 1.463$+$06 & 1.953$-$05\\
  56 & 272 & 2.353$+$02 & 6.138$+$08 & 6.371$-$03 &  58 & 215 & 2.958$+$02 & 4.333$+$06 & 5.684$-$05\\
  56 & 275 & 2.339$+$02 & 1.100$+$08 & 9.027$-$04 &  58 & 218 & 2.949$+$02 & 3.258$+$06 & 5.665$-$05\\
  56 & 276 & 2.332$+$02 & 2.240$+$07 & 1.369$-$04 &  58 & 222 & 2.919$+$02 & 3.971$+$08 & 6.761$-$03\\
  56 & 278 & 2.319$+$02 & 1.720$+$07 & 1.387$-$04 &  58 & 223 & 2.916$+$02 & 4.408$+$09 & 7.491$-$02\\
  56 & 279 & 2.302$+$02 & 1.394$+$08 & 1.384$-$03 &  58 & 225 & 2.896$+$02 & 4.345$+$06 & 5.464$-$05\\
  56 & 286 & 2.236$+$02 & 1.556$+$08 & 1.457$-$03 &  58 & 226 & 2.892$+$02 & 9.109$+$08 & 1.142$-$02\\
  57 & 178 & 4.023$+$02 & 2.937$+$08 & 1.069$-$02 &  58 & 229 & 2.873$+$02 & 9.206$+$06 & 7.596$-$05\\
  57 & 181 & 3.914$+$02 & 3.123$+$08 & 3.586$-$03 &  58 & 231 & 2.855$+$02 & 2.264$+$08 & 3.689$-$03\\
  57 & 182 & 3.910$+$02 & 2.403$+$08 & 5.509$-$03 &  58 & 233 & 2.835$+$02 & 2.366$+$09 & 2.850$-$02\\
  57 & 183 & 3.904$+$02 & 1.116$+$08 & 3.826$-$03 &  58 & 234 & 2.826$+$02 & 6.263$+$09 & 5.000$-$02\\
  57 & 189 & 3.681$+$02 & 7.533$+$06 & 7.652$-$05 &  58 & 237 & 2.769$+$02 & 3.872$+$07 & 5.936$-$04\\
  57 & 191 & 3.679$+$02 & 2.271$+$07 & 4.610$-$04 &  58 & 238 & 2.753$+$02 & 2.675$+$07 & 3.040$-$04\\
  57 & 192 & 3.678$+$02 & 2.423$+$07 & 7.372$-$04 &  58 & 239 & 2.734$+$02 & 1.835$+$07 & 1.371$-$04\\
  57 & 210 & 3.079$+$02 & 4.118$+$06 & 2.926$-$05 &  58 & 243 & 2.712$+$02 & 4.523$+$06 & 6.647$-$05\\
  57 & 211 & 3.068$+$02 & 1.640$+$07 & 2.314$-$04 &  58 & 244 & 2.702$+$02 & 4.215$+$06 & 4.615$-$05\\
  57 & 212 & 3.055$+$02 & 8.244$+$06 & 1.730$-$04 &  58 & 245 & 2.698$+$02 & 2.204$+$06 & 1.603$-$05\\
  57 & 213 & 2.980$+$02 & 3.634$+$06 & 7.256$-$05 &  58 & 260 & 2.486$+$02 & 9.592$+$06 & 8.891$-$05\\
  57 & 214 & 2.966$+$02 & 8.874$+$05 & 1.171$-$05 &  58 & 263 & 2.480$+$02 & 3.195$+$06 & 1.964$-$05\\
  57 & 224 & 2.901$+$02 & 2.212$+$07 & 2.791$-$04 &  58 & 276 & 2.393$+$02 & 1.539$+$06 & 1.321$-$05\\
  57 & 225 & 2.892$+$02 & 1.804$+$07 & 3.393$-$04 &  58 & 285 & 2.293$+$02 & 2.457$+$06 & 2.582$-$05\\
  57 & 226 & 2.888$+$02 & 3.880$+$09 & 7.278$-$02 &  59 & 178 & 4.036$+$02 & 3.586$+$08 & 6.569$-$03\\
  57 & 229 & 2.869$+$02 & 5.131$+$09 & 6.333$-$02 &  59 & 183 & 3.916$+$02 & 1.148$+$07 & 1.979$-$04\\
  57 & 230 & 2.856$+$02 & 4.845$+$09 & 2.962$-$02 &  59 & 184 & 3.906$+$02 & 1.095$+$08 & 2.505$-$03\\
  57 & 232 & 2.839$+$02 & 2.031$+$08 & 1.227$-$03 &  59 & 185 & 3.891$+$02 & 4.571$+$08 & 1.297$-$02\\
  57 & 233 & 2.831$+$02 & 2.890$+$08 & 5.208$-$03 &  59 & 190 & 3.696$+$02 & 1.092$+$08 & 2.795$-$03\\
  57 & 234 & 2.822$+$02 & 1.303$+$08 & 1.557$-$03 &  59 & 192 & 3.689$+$02 & 2.151$+$06 & 3.291$-$05\\
  57 & 235 & 2.793$+$02 & 1.520$+$06 & 1.778$-$05 &  59 & 193 & 3.690$+$02 & 2.527$+$07 & 5.157$-$04\\
  57 & 238 & 2.750$+$02 & 3.446$+$07 & 5.859$-$04 &  59 & 212 & 3.062$+$02 & 6.622$+$07 & 6.982$-$04\\
  57 & 239 & 2.730$+$02 & 2.130$+$06 & 2.380$-$05 &  59 & 213 & 2.987$+$02 & 3.409$+$06 & 3.420$-$05\\
  57 & 244 & 2.699$+$02 & 6.210$+$06 & 1.017$-$04 &  59 & 215 & 2.961$+$02 & 3.648$+$06 & 3.596$-$05\\
  57 & 249 & 2.559$+$02 & 1.260$+$06 & 1.236$-$05 &  59 & 218 & 2.952$+$02 & 2.526$+$07 & 3.300$-$04\\
  57 & 250 & 2.559$+$02 & 4.375$+$06 & 6.441$-$05 &  59 & 219 & 2.951$+$02 & 1.354$+$07 & 2.210$-$04\\
  57 & 255 & 2.514$+$02 & 1.307$+$06 & 1.857$-$05 &  59 & 222 & 2.921$+$02 & 4.149$+$07 & 5.309$-$04\\
  57 & 258 & 2.490$+$02 & 5.424$+$06 & 2.521$-$05 &  59 & 223 & 2.919$+$02 & 6.365$+$08 & 8.128$-$03\\
  57 & 260 & 2.484$+$02 & 6.712$+$06 & 9.312$-$05 &  59 & 225 & 2.899$+$02 & 1.812$+$06 & 1.713$-$05\\
  57 & 263 & 2.477$+$02 & 4.284$+$06 & 3.941$-$05 &  59 & 226 & 2.895$+$02 & 4.042$+$08 & 3.808$-$03\\
  57 & 266 & 2.449$+$02 & 1.122$+$07 & 5.043$-$05 &  59 & 227 & 2.891$+$02 & 4.385$+$09 & 6.867$-$02\\
  57 & 281 & 2.343$+$02 & 1.489$+$06 & 1.225$-$05 &  59 & 231 & 2.858$+$02 & 5.072$+$09 & 6.211$-$02\\
  57 & 283 & 2.318$+$02 & 2.051$+$06 & 2.479$-$05 &  59 & 233 & 2.838$+$02 & 3.321$+$09 & 3.006$-$02\\
  58 & 178 & 4.031$+$02 & 3.174$+$08 & 7.730$-$03 &  59 & 237 & 2.772$+$02 & 2.009$+$08 & 2.314$-$03\\
  58 & 182 & 3.918$+$02 & 8.189$+$07 & 1.256$-$03 &  59 & 238 & 2.756$+$02 & 5.214$+$07 & 4.453$-$04\\
  58 & 183 & 3.911$+$02 & 2.220$+$08 & 5.090$-$03 &  59 & 240 & 2.734$+$02 & 7.082$+$06 & 9.923$-$05\\
  58 & 184 & 3.901$+$02 & 2.747$+$08 & 8.355$-$03 &  59 & 243 & 2.714$+$02 & 3.777$+$07 & 4.172$-$04\\
  58 & 191 & 3.686$+$02 & 6.922$+$06 & 9.398$-$05 &  59 & 244 & 2.705$+$02 & 7.477$+$06 & 6.150$-$05\\
  58 & 192 & 3.684$+$02 & 3.781$+$07 & 7.694$-$04 &  59 & 278 & 2.381$+$02 & 8.266$+$06 & 7.027$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  59 & 279 & 2.363$+$02 & 7.629$+$06 & 7.985$-$05 &  61 & 269 & 2.545$+$02 & 7.553$+$06 & 9.780$-$05\\
  59 & 285 & 2.295$+$02 & 1.439$+$06 & 1.136$-$05 &  61 & 274 & 2.509$+$02 & 2.282$+$06 & 1.436$-$05\\
  60 & 196 & 3.708$+$02 & 1.826$+$09 & 3.763$-$02 &  61 & 275 & 2.509$+$02 & 3.596$+$06 & 4.525$-$05\\
  60 & 197 & 3.661$+$02 & 2.456$+$08 & 7.403$-$03 &  61 & 276 & 2.501$+$02 & 4.351$+$06 & 4.079$-$05\\
  60 & 214 & 3.117$+$02 & 8.081$+$05 & 1.177$-$05 &  61 & 278 & 2.486$+$02 & 2.490$+$06 & 3.076$-$05\\
  60 & 215 & 3.104$+$02 & 2.182$+$06 & 4.729$-$05 &  61 & 281 & 2.449$+$02 & 2.189$+$08 & 1.312$-$03\\
  60 & 225 & 3.036$+$02 & 2.818$+$06 & 5.840$-$05 &  61 & 282 & 2.429$+$02 & 3.378$+$07 & 1.991$-$04\\
  60 & 238 & 2.879$+$02 & 1.151$+$06 & 2.145$-$05 &  61 & 283 & 2.422$+$02 & 6.202$+$06 & 5.452$-$05\\
  60 & 239 & 2.858$+$02 & 5.457$+$06 & 6.682$-$05 &  62 & 181 & 4.314$+$02 & 7.296$+$05 & 2.036$-$05\\
  60 & 241 & 2.839$+$02 & 2.322$+$07 & 1.403$-$04 &  62 & 182 & 4.310$+$02 & 1.194$+$06 & 6.654$-$05\\
  60 & 242 & 2.842$+$02 & 3.306$+$07 & 2.001$-$04 &  62 & 210 & 3.321$+$02 & 1.095$+$08 & 1.810$-$03\\
  60 & 245 & 2.819$+$02 & 1.380$+$07 & 1.644$-$04 &  62 & 211 & 3.308$+$02 & 3.901$+$07 & 1.280$-$03\\
  60 & 249 & 2.670$+$02 & 2.478$+$07 & 2.649$-$04 &  62 & 214 & 3.190$+$02 & 6.955$+$06 & 2.123$-$04\\
  60 & 250 & 2.671$+$02 & 6.602$+$06 & 1.059$-$04 &  62 & 224 & 3.115$+$02 & 5.952$+$05 & 1.731$-$05\\
  60 & 251 & 2.667$+$02 & 7.559$+$07 & 4.030$-$04 &  62 & 229 & 3.079$+$02 & 4.020$+$05 & 1.142$-$05\\
  60 & 254 & 2.624$+$02 & 1.082$+$09 & 1.117$-$02 &  62 & 234 & 3.025$+$02 & 1.050$+$06 & 2.880$-$05\\
  60 & 255 & 2.622$+$02 & 1.651$+$08 & 2.552$-$03 &  62 & 239 & 2.919$+$02 & 7.184$+$07 & 1.836$-$03\\
  60 & 258 & 2.596$+$02 & 2.563$+$07 & 1.295$-$04 &  62 & 241 & 2.899$+$02 & 1.642$+$06 & 2.070$-$05\\
  60 & 259 & 2.592$+$02 & 1.548$+$08 & 2.339$-$03 &  62 & 242 & 2.902$+$02 & 3.073$+$07 & 3.880$-$04\\
  60 & 260 & 2.589$+$02 & 2.703$+$06 & 4.074$-$05 &  62 & 245 & 2.879$+$02 & 7.945$+$06 & 1.974$-$04\\
  60 & 265 & 2.562$+$02 & 2.543$+$07 & 3.755$-$04 &  62 & 247 & 2.756$+$02 & 1.557$+$06 & 3.546$-$05\\
  60 & 266 & 2.551$+$02 & 4.296$+$07 & 2.095$-$04 &  62 & 249 & 2.724$+$02 & 3.032$+$09 & 6.745$-$02\\
  60 & 274 & 2.496$+$02 & 2.938$+$06 & 2.744$-$05 &  62 & 251 & 2.720$+$02 & 4.614$+$09 & 5.118$-$02\\
  60 & 276 & 2.488$+$02 & 7.028$+$06 & 9.780$-$05 &  62 & 254 & 2.676$+$02 & 1.563$+$08 & 3.355$-$03\\
  60 & 280 & 2.446$+$02 & 1.814$+$08 & 8.135$-$04 &  62 & 258 & 2.646$+$02 & 2.341$+$08 & 2.457$-$03\\
  60 & 282 & 2.416$+$02 & 8.702$+$06 & 7.617$-$05 &  62 & 263 & 2.632$+$02 & 2.166$+$09 & 4.498$-$02\\
  60 & 283 & 2.409$+$02 & 1.647$+$06 & 2.150$-$05 &  62 & 266 & 2.600$+$02 & 3.908$+$08 & 3.959$-$03\\
  60 & 284 & 2.381$+$02 & 1.210$+$07 & 5.142$-$05 &  62 & 274 & 2.543$+$02 & 1.461$+$07 & 2.834$-$04\\
  60 & 287 & 2.362$+$02 & 5.075$+$06 & 2.122$-$05 &  62 & 280 & 2.490$+$02 & 3.345$+$06 & 3.110$-$05\\
  61 & 196 & 3.736$+$02 & 1.746$+$08 & 2.436$-$03 &  62 & 282 & 2.460$+$02 & 2.845$+$07 & 5.163$-$04\\
  61 & 197 & 3.689$+$02 & 2.156$+$09 & 4.400$-$02 &  62 & 284 & 2.424$+$02 & 9.592$+$07 & 8.449$-$04\\
  61 & 212 & 3.237$+$02 & 2.501$+$06 & 3.929$-$05 &  63 & 178 & 4.479$+$02 & 2.777$+$06 & 6.264$-$05\\
  61 & 215 & 3.124$+$02 & 3.002$+$06 & 4.392$-$05 &  63 & 184 & 4.319$+$02 & 6.700$+$05 & 1.874$-$05\\
  61 & 218 & 3.114$+$02 & 1.812$+$06 & 3.514$-$05 &  63 & 185 & 4.301$+$02 & 1.549$+$07 & 5.371$-$04\\
  61 & 222 & 3.080$+$02 & 1.485$+$06 & 2.816$-$05 &  63 & 192 & 4.055$+$02 & 6.496$+$05 & 1.201$-$05\\
  61 & 223 & 3.077$+$02 & 8.576$+$05 & 1.623$-$05 &  63 & 193 & 4.056$+$02 & 1.471$+$06 & 3.629$-$05\\
  61 & 224 & 3.065$+$02 & 1.225$+$06 & 1.150$-$05 &  63 & 197 & 3.785$+$02 & 5.223$+$06 & 8.412$-$05\\
  61 & 234 & 2.978$+$02 & 2.036$+$06 & 1.804$-$05 &  63 & 204 & 3.560$+$02 & 5.316$+$05 & 1.262$-$05\\
  61 & 235 & 2.945$+$02 & 5.448$+$06 & 4.722$-$05 &  63 & 205 & 3.537$+$02 & 9.562$+$05 & 1.793$-$05\\
  61 & 239 & 2.875$+$02 & 3.400$+$06 & 2.809$-$05 &  63 & 212 & 3.310$+$02 & 1.457$+$09 & 1.796$-$02\\
  61 & 243 & 2.851$+$02 & 3.801$+$06 & 6.174$-$05 &  63 & 213 & 3.223$+$02 & 3.453$+$07 & 4.032$-$04\\
  61 & 245 & 2.836$+$02 & 4.294$+$06 & 3.451$-$05 &  63 & 215 & 3.193$+$02 & 2.066$+$07 & 2.368$-$04\\
  61 & 249 & 2.685$+$02 & 2.682$+$07 & 1.933$-$04 &  63 & 218 & 3.182$+$02 & 4.242$+$06 & 6.440$-$05\\
  61 & 250 & 2.686$+$02 & 7.171$+$07 & 7.753$-$04 &  63 & 219 & 3.181$+$02 & 6.063$+$08 & 1.150$-$02\\
  61 & 252 & 2.670$+$02 & 5.112$+$06 & 7.288$-$05 &  63 & 220 & 3.168$+$02 & 1.484$+$08 & 2.792$-$03\\
  61 & 254 & 2.639$+$02 & 2.036$+$07 & 1.417$-$04 &  63 & 223 & 3.143$+$02 & 4.698$+$06 & 6.960$-$05\\
  61 & 255 & 2.636$+$02 & 8.670$+$08 & 9.033$-$03 &  63 & 226 & 3.116$+$02 & 1.910$+$07 & 2.084$-$04\\
  61 & 257 & 2.616$+$02 & 1.056$+$07 & 1.444$-$04 &  63 & 227 & 3.111$+$02 & 1.698$+$06 & 3.081$-$05\\
  61 & 261 & 2.602$+$02 & 2.061$+$07 & 2.789$-$04 &  63 & 233 & 3.050$+$02 & 1.890$+$07 & 1.977$-$04\\
  61 & 265 & 2.576$+$02 & 8.978$+$07 & 8.932$-$04 &  63 & 237 & 2.974$+$02 & 4.905$+$08 & 6.504$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  63 & 238 & 2.955$+$02 & 2.975$+$08 & 2.921$-$03 &  64 & 245 & 2.899$+$02 & 1.432$+$09 & 1.805$-$02\\
  63 & 240 & 2.931$+$02 & 2.441$+$09 & 3.928$-$02 &  64 & 249 & 2.742$+$02 & 1.700$+$08 & 1.916$-$03\\
  63 & 243 & 2.907$+$02 & 1.700$+$09 & 2.155$-$02 &  64 & 250 & 2.742$+$02 & 1.083$+$08 & 1.832$-$03\\
  63 & 244 & 2.897$+$02 & 3.237$+$08 & 3.054$-$03 &  64 & 251 & 2.738$+$02 & 1.156$+$09 & 6.495$-$03\\
  63 & 250 & 2.736$+$02 & 6.073$+$08 & 5.111$-$03 &  64 & 254 & 2.694$+$02 & 2.848$+$07 & 3.098$-$04\\
  63 & 252 & 2.720$+$02 & 8.083$+$08 & 8.966$-$03 &  64 & 255 & 2.691$+$02 & 8.036$+$07 & 1.308$-$03\\
  63 & 255 & 2.685$+$02 & 3.904$+$06 & 3.164$-$05 &  64 & 258 & 2.663$+$02 & 1.682$+$08 & 8.943$-$04\\
  63 & 256 & 2.674$+$02 & 2.870$+$06 & 3.846$-$05 &  64 & 259 & 2.660$+$02 & 7.016$+$08 & 1.116$-$02\\
  63 & 257 & 2.664$+$02 & 5.876$+$06 & 6.250$-$05 &  64 & 260 & 2.656$+$02 & 2.158$+$08 & 3.425$-$03\\
  63 & 259 & 2.654$+$02 & 4.376$+$06 & 3.465$-$05 &  64 & 263 & 2.649$+$02 & 4.562$+$08 & 4.799$-$03\\
  63 & 260 & 2.650$+$02 & 1.486$+$08 & 1.174$-$03 &  64 & 265 & 2.628$+$02 & 9.110$+$07 & 1.415$-$03\\
  63 & 261 & 2.649$+$02 & 7.352$+$06 & 7.734$-$05 &  64 & 266 & 2.616$+$02 & 1.097$+$08 & 5.628$-$04\\
  63 & 262 & 2.649$+$02 & 5.575$+$07 & 7.331$-$04 &  64 & 274 & 2.559$+$02 & 7.443$+$08 & 7.306$-$03\\
  63 & 265 & 2.622$+$02 & 2.492$+$06 & 1.927$-$05 &  64 & 276 & 2.550$+$02 & 3.746$+$07 & 5.477$-$04\\
  63 & 267 & 2.609$+$02 & 1.214$+$06 & 1.239$-$05 &  64 & 280 & 2.506$+$02 & 5.154$+$07 & 2.425$-$04\\
  63 & 269 & 2.590$+$02 & 3.000$+$06 & 3.017$-$05 &  64 & 281 & 2.496$+$02 & 3.173$+$08 & 2.964$-$03\\
  63 & 270 & 2.589$+$02 & 7.636$+$06 & 9.592$-$05 &  64 & 282 & 2.475$+$02 & 1.870$+$07 & 1.717$-$04\\
  63 & 275 & 2.553$+$02 & 2.922$+$07 & 2.855$-$04 &  64 & 284 & 2.438$+$02 & 1.002$+$07 & 4.464$-$05\\
  63 & 276 & 2.544$+$02 & 2.128$+$07 & 1.549$-$04 &  64 & 287 & 2.418$+$02 & 2.389$+$06 & 1.047$-$05\\
  63 & 278 & 2.529$+$02 & 2.175$+$08 & 2.085$-$03 &  65 & 184 & 4.333$+$02 & 5.179$+$06 & 1.943$-$04\\
  63 & 279 & 2.509$+$02 & 8.135$+$06 & 9.594$-$05 &  65 & 191 & 4.069$+$02 & 1.494$+$06 & 2.472$-$05\\
  63 & 283 & 2.462$+$02 & 5.111$+$06 & 3.485$-$05 &  65 & 192 & 4.067$+$02 & 1.537$+$06 & 3.813$-$05\\
  63 & 285 & 2.431$+$02 & 2.784$+$08 & 2.467$-$03 &  65 & 193 & 4.068$+$02 & 2.261$+$06 & 7.481$-$05\\
  64 & 178 & 4.496$+$02 & 3.174$+$05 & 1.443$-$05 &  65 & 197 & 3.795$+$02 & 2.658$+$06 & 5.740$-$05\\
  64 & 183 & 4.348$+$02 & 1.501$+$06 & 6.380$-$05 &  65 & 205 & 3.546$+$02 & 1.264$+$06 & 3.177$-$05\\
  64 & 189 & 4.073$+$02 & 3.062$+$06 & 3.808$-$05 &  65 & 206 & 3.530$+$02 & 2.317$+$06 & 4.329$-$05\\
  64 & 191 & 4.071$+$02 & 8.460$+$05 & 2.102$-$05 &  65 & 211 & 3.334$+$02 & 1.078$+$09 & 1.198$-$02\\
  64 & 192 & 4.069$+$02 & 3.153$+$06 & 1.174$-$04 &  65 & 212 & 3.318$+$02 & 4.227$+$08 & 6.978$-$03\\
  64 & 196 & 3.847$+$02 & 2.408$+$07 & 5.344$-$04 &  65 & 213 & 3.230$+$02 & 1.230$+$07 & 1.923$-$04\\
  64 & 197 & 3.797$+$02 & 1.685$+$06 & 5.462$-$05 &  65 & 214 & 3.214$+$02 & 9.576$+$07 & 9.887$-$04\\
  64 & 206 & 3.532$+$02 & 1.410$+$06 & 3.955$-$05 &  65 & 215 & 3.200$+$02 & 1.536$+$07 & 2.358$-$04\\
  64 & 207 & 3.522$+$02 & 2.883$+$06 & 5.361$-$05 &  65 & 218 & 3.190$+$02 & 5.068$+$08 & 1.031$-$02\\
  64 & 210 & 3.348$+$02 & 8.620$+$08 & 7.244$-$03 &  65 & 222 & 3.154$+$02 & 9.762$+$06 & 1.941$-$04\\
  64 & 211 & 3.335$+$02 & 5.682$+$08 & 9.474$-$03 &  65 & 224 & 3.137$+$02 & 3.119$+$06 & 3.068$-$05\\
  64 & 212 & 3.320$+$02 & 4.002$+$07 & 9.919$-$04 &  65 & 225 & 3.128$+$02 & 9.449$+$06 & 1.386$-$04\\
  64 & 213 & 3.232$+$02 & 2.582$+$06 & 6.064$-$05 &  65 & 226 & 3.123$+$02 & 1.994$+$07 & 2.915$-$04\\
  64 & 214 & 3.215$+$02 & 1.408$+$08 & 2.183$-$03 &  65 & 229 & 3.101$+$02 & 3.363$+$06 & 3.231$-$05\\
  64 & 215 & 3.201$+$02 & 2.826$+$08 & 6.512$-$03 &  65 & 233 & 3.056$+$02 & 5.179$+$06 & 7.252$-$05\\
  64 & 224 & 3.139$+$02 & 1.038$+$06 & 1.532$-$05 &  65 & 234 & 3.046$+$02 & 6.307$+$06 & 5.849$-$05\\
  64 & 225 & 3.129$+$02 & 1.218$+$07 & 2.682$-$04 &  65 & 237 & 2.980$+$02 & 1.163$+$09 & 2.066$-$02\\
  64 & 226 & 3.124$+$02 & 7.943$+$06 & 1.743$-$04 &  65 & 238 & 2.962$+$02 & 5.301$+$07 & 6.971$-$04\\
  64 & 229 & 3.102$+$02 & 5.606$+$06 & 8.088$-$05 &  65 & 239 & 2.939$+$02 & 4.401$+$08 & 3.799$-$03\\
  64 & 232 & 3.066$+$02 & 2.438$+$06 & 1.719$-$05 &  65 & 243 & 2.914$+$02 & 9.191$+$08 & 1.560$-$02\\
  64 & 233 & 3.057$+$02 & 3.152$+$06 & 6.625$-$05 &  65 & 244 & 2.903$+$02 & 1.659$+$09 & 2.096$-$02\\
  64 & 234 & 3.047$+$02 & 3.131$+$06 & 4.359$-$05 &  65 & 245 & 2.898$+$02 & 7.413$+$08 & 6.222$-$03\\
  64 & 238 & 2.963$+$02 & 1.145$+$09 & 2.261$-$02 &  65 & 249 & 2.741$+$02 & 7.436$+$08 & 5.584$-$03\\
  64 & 239 & 2.940$+$02 & 5.950$+$06 & 7.711$-$05 &  65 & 250 & 2.741$+$02 & 1.752$+$08 & 1.974$-$03\\
  64 & 241 & 2.920$+$02 & 4.564$+$07 & 2.917$-$04 &  65 & 252 & 2.725$+$02 & 9.875$+$06 & 1.466$-$04\\
  64 & 242 & 2.923$+$02 & 1.164$+$09 & 7.455$-$03 &  65 & 254 & 2.692$+$02 & 5.342$+$06 & 3.871$-$05\\
  64 & 244 & 2.904$+$02 & 4.828$+$08 & 9.155$-$03 &  65 & 255 & 2.690$+$02 & 1.780$+$07 & 1.931$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  65 & 257 & 2.669$+$02 & 3.016$+$08 & 4.294$-$03 &  66 & 276 & 2.562$+$02 & 1.887$+$08 & 2.785$-$03\\
  65 & 259 & 2.659$+$02 & 2.097$+$08 & 2.222$-$03 &  66 & 280 & 2.518$+$02 & 4.157$+$07 & 1.975$-$04\\
  65 & 260 & 2.655$+$02 & 1.766$+$08 & 1.866$-$03 &  66 & 281 & 2.508$+$02 & 7.416$+$07 & 6.994$-$04\\
  65 & 261 & 2.654$+$02 & 8.476$+$07 & 1.193$-$03 &  66 & 282 & 2.486$+$02 & 3.138$+$08 & 2.909$-$03\\
  65 & 263 & 2.648$+$02 & 1.825$+$07 & 1.279$-$04 &  66 & 284 & 2.450$+$02 & 4.312$+$07 & 1.940$-$04\\
  65 & 265 & 2.627$+$02 & 3.275$+$07 & 3.389$-$04 &  67 & 181 & 4.411$+$02 & 1.020$+$06 & 2.976$-$05\\
  65 & 267 & 2.614$+$02 & 1.314$+$08 & 1.795$-$03 &  67 & 189 & 4.117$+$02 & 3.870$+$06 & 9.836$-$05\\
  65 & 274 & 2.558$+$02 & 4.742$+$07 & 3.101$-$04 &  67 & 191 & 4.115$+$02 & 3.883$+$06 & 1.972$-$04\\
  65 & 275 & 2.557$+$02 & 1.619$+$07 & 2.117$-$04 &  67 & 196 & 3.886$+$02 & 4.571$+$05 & 2.070$-$05\\
  65 & 276 & 2.549$+$02 & 6.209$+$08 & 6.048$-$03 &  67 & 207 & 3.555$+$02 & 1.047$+$06 & 3.966$-$05\\
  65 & 278 & 2.533$+$02 & 9.795$+$06 & 1.257$-$04 &  67 & 210 & 3.378$+$02 & 1.128$+$09 & 1.930$-$02\\
  65 & 281 & 2.495$+$02 & 5.634$+$06 & 3.507$-$05 &  67 & 211 & 3.365$+$02 & 2.039$+$08 & 6.921$-$03\\
  65 & 282 & 2.474$+$02 & 4.161$+$06 & 2.545$-$05 &  67 & 214 & 3.243$+$02 & 4.240$+$07 & 1.337$-$03\\
  65 & 283 & 2.467$+$02 & 2.708$+$08 & 2.471$-$03 &  67 & 224 & 3.165$+$02 & 5.811$+$05 & 1.745$-$05\\
  65 & 285 & 2.436$+$02 & 1.771$+$07 & 2.099$-$04 &  67 & 229 & 3.128$+$02 & 3.150$+$06 & 9.238$-$05\\
  66 & 178 & 4.535$+$02 & 5.855$+$06 & 2.707$-$04 &  67 & 230 & 3.112$+$02 & 1.360$+$06 & 1.974$-$05\\
  66 & 181 & 4.397$+$02 & 4.093$+$06 & 5.930$-$05 &  67 & 232 & 3.091$+$02 & 3.470$+$06 & 4.971$-$05\\
  66 & 196 & 3.875$+$02 & 2.844$+$06 & 6.404$-$05 &  67 & 234 & 3.072$+$02 & 4.088$+$06 & 1.157$-$04\\
  66 & 197 & 3.825$+$02 & 1.017$+$06 & 3.346$-$05 &  67 & 235 & 3.037$+$02 & 6.401$+$05 & 1.770$-$05\\
  66 & 210 & 3.370$+$02 & 3.777$+$07 & 3.214$-$04 &  67 & 239 & 2.963$+$02 & 1.532$+$09 & 4.033$-$02\\
  66 & 211 & 3.356$+$02 & 3.040$+$07 & 5.135$-$04 &  67 & 241 & 2.943$+$02 & 3.610$+$07 & 4.686$-$04\\
  66 & 212 & 3.341$+$02 & 8.334$+$07 & 2.092$-$03 &  67 & 242 & 2.945$+$02 & 8.319$+$08 & 1.082$-$02\\
  66 & 213 & 3.252$+$02 & 3.367$+$06 & 8.006$-$05 &  67 & 245 & 2.921$+$02 & 9.993$+$08 & 2.557$-$02\\
  66 & 214 & 3.235$+$02 & 2.048$+$08 & 3.213$-$03 &  67 & 249 & 2.762$+$02 & 3.466$+$08 & 7.927$-$03\\
  66 & 215 & 3.221$+$02 & 1.848$+$07 & 4.311$-$04 &  67 & 251 & 2.758$+$02 & 5.519$+$06 & 6.294$-$05\\
  66 & 225 & 3.148$+$02 & 3.976$+$06 & 8.858$-$05 &  67 & 254 & 2.713$+$02 & 3.334$+$06 & 7.356$-$05\\
  66 & 226 & 3.142$+$02 & 3.796$+$06 & 8.431$-$05 &  67 & 258 & 2.682$+$02 & 1.288$+$08 & 1.390$-$03\\
  66 & 229 & 3.120$+$02 & 1.133$+$07 & 1.654$-$04 &  67 & 263 & 2.667$+$02 & 3.240$+$06 & 6.911$-$05\\
  66 & 230 & 3.104$+$02 & 2.066$+$06 & 1.492$-$05 &  67 & 266 & 2.634$+$02 & 1.657$+$08 & 1.724$-$03\\
  66 & 232 & 3.084$+$02 & 1.946$+$06 & 1.388$-$05 &  67 & 274 & 2.576$+$02 & 2.031$+$06 & 4.041$-$05\\
  66 & 238 & 2.980$+$02 & 1.531$+$06 & 3.056$-$05 &  67 & 280 & 2.522$+$02 & 1.303$+$08 & 1.243$-$03\\
  66 & 239 & 2.957$+$02 & 3.847$+$07 & 5.042$-$04 &  67 & 281 & 2.513$+$02 & 5.581$+$06 & 1.057$-$04\\
  66 & 241 & 2.936$+$02 & 1.962$+$06 & 1.268$-$05 &  67 & 284 & 2.454$+$02 & 2.686$+$07 & 2.425$-$04\\
  66 & 242 & 2.939$+$02 & 3.497$+$07 & 2.264$-$04 &  67 & 287 & 2.433$+$02 & 1.480$+$06 & 1.313$-$05\\
  66 & 244 & 2.920$+$02 & 2.251$+$07 & 4.316$-$04 &  68 & 178 & 4.584$+$02 & 1.745$+$06 & 5.497$-$05\\
  66 & 245 & 2.915$+$02 & 6.673$+$07 & 8.501$-$04 &  68 & 182 & 4.438$+$02 & 2.692$+$06 & 5.301$-$05\\
  66 & 246 & 2.795$+$02 & 2.001$+$06 & 3.516$-$05 &  68 & 183 & 4.430$+$02 & 1.550$+$06 & 4.558$-$05\\
  66 & 247 & 2.790$+$02 & 9.860$+$05 & 1.150$-$05 &  68 & 196 & 3.911$+$02 & 2.656$+$06 & 4.062$-$05\\
  66 & 249 & 2.756$+$02 & 1.516$+$09 & 1.727$-$02 &  68 & 197 & 3.860$+$02 & 2.358$+$06 & 5.267$-$05\\
  66 & 250 & 2.757$+$02 & 3.540$+$09 & 6.049$-$02 &  68 & 207 & 3.576$+$02 & 3.361$+$06 & 4.295$-$05\\
  66 & 251 & 2.752$+$02 & 3.953$+$06 & 2.245$-$05 &  68 & 211 & 3.383$+$02 & 1.470$+$08 & 1.681$-$03\\
  66 & 254 & 2.707$+$02 & 1.016$+$08 & 1.116$-$03 &  68 & 214 & 3.260$+$02 & 9.679$+$08 & 1.028$-$02\\
  66 & 255 & 2.705$+$02 & 2.079$+$08 & 3.419$-$03 &  68 & 215 & 3.246$+$02 & 7.709$+$07 & 1.217$-$03\\
  66 & 258 & 2.677$+$02 & 2.845$+$09 & 1.529$-$02 &  68 & 218 & 3.235$+$02 & 2.801$+$06 & 5.859$-$05\\
  66 & 259 & 2.673$+$02 & 8.444$+$08 & 1.357$-$02 &  68 & 222 & 3.198$+$02 & 1.058$+$08 & 2.164$-$03\\
  66 & 260 & 2.670$+$02 & 3.083$+$08 & 4.941$-$03 &  68 & 223 & 3.195$+$02 & 2.208$+$07 & 4.505$-$04\\
  66 & 263 & 2.662$+$02 & 2.091$+$09 & 2.222$-$02 &  68 & 225 & 3.171$+$02 & 4.060$+$08 & 6.122$-$03\\
  66 & 265 & 2.641$+$02 & 7.976$+$07 & 1.251$-$03 &  68 & 226 & 3.166$+$02 & 2.961$+$06 & 4.450$-$05\\
  66 & 266 & 2.629$+$02 & 2.728$+$09 & 1.414$-$02 &  68 & 233 & 3.098$+$02 & 7.291$+$06 & 1.049$-$04\\
  66 & 274 & 2.571$+$02 & 1.646$+$08 & 1.631$-$03 &  68 & 237 & 3.020$+$02 & 1.498$+$08 & 2.730$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  68 & 238 & 3.001$+$02 & 5.241$+$07 & 7.076$-$04 &  69 & 245 & 2.945$+$02 & 1.098$+$08 & 1.429$-$03\\
  68 & 239 & 2.978$+$02 & 2.486$+$08 & 2.203$-$03 &  69 & 249 & 2.784$+$02 & 7.189$+$07 & 8.351$-$04\\
  68 & 243 & 2.951$+$02 & 8.320$+$07 & 1.449$-$03 &  69 & 250 & 2.784$+$02 & 7.270$+$08 & 1.267$-$02\\
  68 & 244 & 2.940$+$02 & 8.299$+$07 & 1.076$-$03 &  69 & 251 & 2.780$+$02 & 5.675$+$08 & 3.287$-$03\\
  68 & 245 & 2.935$+$02 & 6.651$+$08 & 5.727$-$03 &  69 & 254 & 2.733$+$02 & 1.100$+$08 & 1.232$-$03\\
  68 & 249 & 2.775$+$02 & 1.129$+$08 & 8.688$-$04 &  69 & 255 & 2.731$+$02 & 7.097$+$07 & 1.190$-$03\\
  68 & 250 & 2.775$+$02 & 2.854$+$08 & 3.294$-$03 &  69 & 258 & 2.702$+$02 & 4.740$+$08 & 2.595$-$03\\
  68 & 252 & 2.759$+$02 & 6.451$+$08 & 9.813$-$03 &  69 & 259 & 2.699$+$02 & 2.679$+$09 & 4.389$-$02\\
  68 & 254 & 2.725$+$02 & 1.214$+$08 & 9.011$-$04 &  69 & 260 & 2.695$+$02 & 1.409$+$08 & 2.301$-$03\\
  68 & 255 & 2.722$+$02 & 7.375$+$07 & 8.193$-$04 &  69 & 263 & 2.688$+$02 & 9.581$+$06 & 1.037$-$04\\
  68 & 257 & 2.700$+$02 & 3.878$+$09 & 5.653$-$02 &  69 & 265 & 2.666$+$02 & 1.200$+$08 & 1.919$-$03\\
  68 & 259 & 2.690$+$02 & 1.408$+$09 & 1.527$-$02 &  69 & 266 & 2.654$+$02 & 5.450$+$08 & 2.877$-$03\\
  68 & 260 & 2.687$+$02 & 2.177$+$09 & 2.355$-$02 &  69 & 274 & 2.595$+$02 & 1.514$+$09 & 1.528$-$02\\
  68 & 261 & 2.685$+$02 & 1.724$+$07 & 2.485$-$04 &  69 & 276 & 2.586$+$02 & 9.496$+$07 & 1.428$-$03\\
  68 & 263 & 2.679$+$02 & 2.393$+$08 & 1.716$-$03 &  69 & 280 & 2.540$+$02 & 1.392$+$09 & 6.731$-$03\\
  68 & 265 & 2.658$+$02 & 1.970$+$08 & 2.087$-$03 &  69 & 281 & 2.531$+$02 & 1.366$+$07 & 1.311$-$04\\
  68 & 267 & 2.645$+$02 & 3.131$+$06 & 4.378$-$05 &  69 & 282 & 2.509$+$02 & 1.019$+$07 & 9.615$-$05\\
  68 & 269 & 2.625$+$02 & 5.109$+$07 & 7.038$-$04 &  69 & 283 & 2.501$+$02 & 3.124$+$06 & 4.394$-$05\\
  68 & 274 & 2.587$+$02 & 1.521$+$08 & 1.017$-$03 &  69 & 284 & 2.471$+$02 & 1.505$+$07 & 6.887$-$05\\
  68 & 275 & 2.586$+$02 & 2.410$+$08 & 3.223$-$03 &  69 & 287 & 2.450$+$02 & 6.346$+$06 & 2.855$-$05\\
  68 & 276 & 2.578$+$02 & 9.444$+$08 & 9.409$-$03 &  70 & 183 & 4.467$+$02 & 1.716$+$06 & 3.849$-$05\\
  68 & 278 & 2.562$+$02 & 1.293$+$08 & 1.697$-$03 &  70 & 184 & 4.454$+$02 & 3.548$+$06 & 1.055$-$04\\
  68 & 281 & 2.523$+$02 & 2.836$+$08 & 1.805$-$03 &  70 & 185 & 4.435$+$02 & 6.520$+$05 & 2.403$-$05\\
  68 & 282 & 2.501$+$02 & 2.755$+$08 & 1.723$-$03 &  70 & 190 & 4.182$+$02 & 7.759$+$05 & 2.543$-$05\\
  68 & 283 & 2.494$+$02 & 6.055$+$07 & 5.646$-$04 &  70 & 192 & 4.174$+$02 & 1.013$+$06 & 1.984$-$05\\
  69 & 178 & 4.609$+$02 & 5.502$+$05 & 2.628$-$05 &  70 & 193 & 4.175$+$02 & 2.270$+$06 & 5.933$-$05\\
  69 & 181 & 4.466$+$02 & 9.414$+$05 & 1.407$-$05 &  70 & 197 & 3.888$+$02 & 1.500$+$06 & 2.549$-$05\\
  69 & 182 & 4.461$+$02 & 3.526$+$06 & 1.052$-$04 &  70 & 206 & 3.610$+$02 & 2.739$+$06 & 4.015$-$05\\
  69 & 183 & 4.453$+$02 & 3.044$+$05 & 1.357$-$05 &  70 & 212 & 3.389$+$02 & 1.161$+$07 & 1.500$-$04\\
  69 & 191 & 4.163$+$02 & 1.256$+$06 & 3.264$-$05 &  70 & 213 & 3.297$+$02 & 2.304$+$06 & 2.816$-$05\\
  69 & 192 & 4.161$+$02 & 1.125$+$06 & 4.379$-$05 &  70 & 215 & 3.266$+$02 & 8.585$+$08 & 1.029$-$02\\
  69 & 196 & 3.929$+$02 & 7.758$+$06 & 1.796$-$04 &  70 & 218 & 3.255$+$02 & 2.980$+$07 & 4.733$-$04\\
  69 & 197 & 3.877$+$02 & 1.448$+$06 & 4.894$-$05 &  70 & 219 & 3.254$+$02 & 7.772$+$07 & 1.542$-$03\\
  69 & 210 & 3.410$+$02 & 1.771$+$08 & 1.544$-$03 &  70 & 220 & 3.240$+$02 & 1.377$+$08 & 2.709$-$03\\
  69 & 211 & 3.396$+$02 & 2.283$+$08 & 3.949$-$03 &  70 & 222 & 3.217$+$02 & 4.919$+$08 & 7.635$-$03\\
  69 & 212 & 3.381$+$02 & 5.266$+$07 & 1.353$-$03 &  70 & 223 & 3.214$+$02 & 5.204$+$07 & 8.059$-$04\\
  69 & 213 & 3.289$+$02 & 1.197$+$06 & 2.914$-$05 &  70 & 225 & 3.190$+$02 & 3.976$+$07 & 4.550$-$04\\
  69 & 214 & 3.272$+$02 & 8.489$+$08 & 1.363$-$02 &  70 & 227 & 3.180$+$02 & 9.933$+$05 & 1.883$-$05\\
  69 & 215 & 3.258$+$02 & 5.354$+$07 & 1.278$-$03 &  70 & 231 & 3.141$+$02 & 1.537$+$06 & 2.273$-$05\\
  69 & 224 & 3.193$+$02 & 1.270$+$06 & 1.941$-$05 &  70 & 237 & 3.037$+$02 & 8.689$+$06 & 1.202$-$04\\
  69 & 225 & 3.183$+$02 & 1.049$+$07 & 2.389$-$04 &  70 & 238 & 3.018$+$02 & 3.620$+$08 & 3.706$-$03\\
  69 & 226 & 3.178$+$02 & 1.153$+$06 & 2.619$-$05 &  70 & 240 & 2.992$+$02 & 4.603$+$07 & 7.721$-$04\\
  69 & 229 & 3.155$+$02 & 3.638$+$06 & 5.429$-$05 &  70 & 243 & 2.968$+$02 & 1.121$+$07 & 1.481$-$04\\
  69 & 233 & 3.109$+$02 & 6.526$+$06 & 1.419$-$04 &  70 & 244 & 2.956$+$02 & 1.114$+$09 & 1.095$-$02\\
  69 & 234 & 3.099$+$02 & 5.574$+$06 & 8.024$-$05 &  70 & 250 & 2.789$+$02 & 1.261$+$08 & 1.103$-$03\\
  69 & 238 & 3.011$+$02 & 6.232$+$08 & 1.271$-$02 &  70 & 252 & 2.773$+$02 & 8.584$+$07 & 9.896$-$04\\
  69 & 239 & 2.988$+$02 & 1.997$+$08 & 2.673$-$03 &  70 & 255 & 2.736$+$02 & 1.353$+$08 & 1.139$-$03\\
  69 & 241 & 2.967$+$02 & 1.985$+$06 & 1.310$-$05 &  70 & 256 & 2.725$+$02 & 4.607$+$09 & 6.411$-$02\\
  69 & 242 & 2.970$+$02 & 3.462$+$07 & 2.289$-$04 &  70 & 257 & 2.714$+$02 & 2.175$+$09 & 2.402$-$02\\
  69 & 244 & 2.950$+$02 & 4.628$+$08 & 9.058$-$03 &  70 & 259 & 2.704$+$02 & 3.847$+$08 & 3.163$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  70 & 260 & 2.700$+$02 & 3.830$+$06 & 3.140$-$05 &  71 & 275 & 2.598$+$02 & 1.386$+$07 & 1.870$-$04\\
  70 & 261 & 2.699$+$02 & 9.989$+$08 & 1.091$-$02 &  71 & 276 & 2.590$+$02 & 2.461$+$08 & 2.475$-$03\\
  70 & 262 & 2.699$+$02 & 2.543$+$08 & 3.471$-$03 &  71 & 278 & 2.574$+$02 & 2.984$+$07 & 3.950$-$04\\
  70 & 267 & 2.658$+$02 & 1.469$+$08 & 1.556$-$03 &  71 & 281 & 2.534$+$02 & 2.269$+$08 & 1.457$-$03\\
  70 & 269 & 2.638$+$02 & 1.165$+$06 & 1.215$-$05 &  71 & 282 & 2.512$+$02 & 7.936$+$07 & 5.007$-$04\\
  70 & 270 & 2.637$+$02 & 1.465$+$08 & 1.909$-$03 &  71 & 283 & 2.505$+$02 & 6.789$+$07 & 6.387$-$04\\
  70 & 272 & 2.617$+$02 & 5.817$+$08 & 7.463$-$03 &  71 & 285 & 2.473$+$02 & 3.036$+$06 & 3.711$-$05\\
  70 & 275 & 2.599$+$02 & 1.528$+$08 & 1.548$-$03 &  72 & 184 & 4.509$+$02 & 9.225$+$05 & 2.249$-$05\\
  70 & 276 & 2.590$+$02 & 4.120$+$08 & 3.108$-$03 &  72 & 185 & 4.489$+$02 & 2.824$+$06 & 8.531$-$05\\
  70 & 278 & 2.574$+$02 & 1.410$+$09 & 1.400$-$02 &  72 & 188 & 4.244$+$02 & 1.125$+$06 & 3.645$-$05\\
  70 & 279 & 2.553$+$02 & 5.840$+$07 & 7.135$-$04 &  72 & 190 & 4.231$+$02 & 5.124$+$06 & 1.375$-$04\\
  70 & 283 & 2.506$+$02 & 5.233$+$08 & 3.694$-$03 &  72 & 193 & 4.223$+$02 & 1.662$+$06 & 3.556$-$05\\
  70 & 285 & 2.473$+$02 & 1.855$+$07 & 1.702$-$04 &  72 & 202 & 3.723$+$02 & 6.571$+$05 & 1.639$-$05\\
  70 & 286 & 2.472$+$02 & 1.493$+$07 & 1.710$-$04 &  72 & 205 & 3.663$+$02 & 1.165$+$06 & 1.875$-$05\\
  71 & 178 & 4.622$+$02 & 6.893$+$06 & 2.208$-$04 &  72 & 217 & 3.292$+$02 & 1.669$+$08 & 3.254$-$03\\
  71 & 183 & 4.465$+$02 & 1.565$+$06 & 4.677$-$05 &  72 & 218 & 3.284$+$02 & 4.604$+$08 & 5.956$-$03\\
  71 & 191 & 4.174$+$02 & 8.424$+$05 & 1.467$-$05 &  72 & 219 & 3.283$+$02 & 1.998$+$08 & 3.229$-$03\\
  71 & 196 & 3.939$+$02 & 8.288$+$05 & 1.285$-$05 &  72 & 220 & 3.269$+$02 & 4.516$+$08 & 7.235$-$03\\
  71 & 197 & 3.886$+$02 & 1.286$+$06 & 2.913$-$05 &  72 & 222 & 3.246$+$02 & 9.266$+$06 & 1.171$-$04\\
  71 & 207 & 3.599$+$02 & 9.079$+$05 & 1.175$-$05 &  72 & 223 & 3.243$+$02 & 1.152$+$07 & 1.453$-$04\\
  71 & 211 & 3.404$+$02 & 5.258$+$06 & 6.088$-$05 &  72 & 237 & 3.063$+$02 & 4.358$+$08 & 4.903$-$03\\
  71 & 212 & 3.388$+$02 & 1.663$+$08 & 2.861$-$03 &  72 & 243 & 2.992$+$02 & 1.193$+$09 & 1.281$-$02\\
  71 & 213 & 3.296$+$02 & 6.878$+$06 & 1.120$-$04 &  72 & 252 & 2.794$+$02 & 1.141$+$08 & 1.069$-$03\\
  71 & 214 & 3.279$+$02 & 2.393$+$08 & 2.572$-$03 &  72 & 253 & 2.772$+$02 & 4.263$+$09 & 5.893$-$02\\
  71 & 215 & 3.265$+$02 & 8.354$+$06 & 1.335$-$04 &  72 & 256 & 2.746$+$02 & 1.004$+$09 & 1.135$-$02\\
  71 & 222 & 3.216$+$02 & 3.134$+$07 & 6.481$-$04 &  72 & 257 & 2.735$+$02 & 1.725$+$08 & 1.547$-$03\\
  71 & 223 & 3.213$+$02 & 8.050$+$05 & 1.661$-$05 &  72 & 261 & 2.719$+$02 & 2.156$+$08 & 1.912$-$03\\
  71 & 225 & 3.189$+$02 & 1.749$+$08 & 2.667$-$03 &  72 & 262 & 2.719$+$02 & 2.437$+$09 & 2.702$-$02\\
  71 & 226 & 3.184$+$02 & 5.080$+$06 & 7.721$-$05 &  72 & 264 & 2.714$+$02 & 3.365$+$08 & 4.459$-$03\\
  71 & 231 & 3.140$+$02 & 1.709$+$06 & 3.368$-$05 &  72 & 267 & 2.677$+$02 & 4.759$+$07 & 4.092$-$04\\
  71 & 233 & 3.115$+$02 & 8.288$+$05 & 1.206$-$05 &  72 & 269 & 2.657$+$02 & 7.778$+$07 & 6.587$-$04\\
  71 & 234 & 3.105$+$02 & 4.607$+$06 & 4.438$-$05 &  72 & 270 & 2.656$+$02 & 4.740$+$07 & 5.013$-$04\\
  71 & 237 & 3.036$+$02 & 2.091$+$07 & 3.853$-$04 &  72 & 271 & 2.641$+$02 & 1.314$+$09 & 1.650$-$02\\
  71 & 238 & 3.017$+$02 & 1.017$+$07 & 1.387$-$04 &  72 & 272 & 2.636$+$02 & 2.798$+$07 & 2.914$-$04\\
  71 & 239 & 2.994$+$02 & 9.024$+$07 & 8.082$-$04 &  72 & 275 & 2.618$+$02 & 1.450$+$08 & 1.192$-$03\\
  71 & 243 & 2.967$+$02 & 8.812$+$07 & 1.551$-$03 &  72 & 278 & 2.593$+$02 & 9.555$+$08 & 7.703$-$03\\
  71 & 244 & 2.956$+$02 & 8.145$+$07 & 1.067$-$03 &  72 & 279 & 2.571$+$02 & 1.037$+$09 & 1.028$-$02\\
  71 & 245 & 2.951$+$02 & 1.867$+$08 & 1.625$-$03 &  72 & 285 & 2.490$+$02 & 3.727$+$08 & 2.772$-$03\\
  71 & 250 & 2.789$+$02 & 3.246$+$07 & 3.785$-$04 &  72 & 286 & 2.489$+$02 & 1.352$+$06 & 1.255$-$05\\
  71 & 252 & 2.772$+$02 & 3.552$+$09 & 5.456$-$02 &  73 & 182 & 4.565$+$02 & 1.181$+$06 & 2.460$-$05\\
  71 & 254 & 2.738$+$02 & 8.029$+$06 & 6.016$-$05 &  73 & 183 & 4.556$+$02 & 2.828$+$06 & 8.800$-$05\\
  71 & 257 & 2.713$+$02 & 1.012$+$09 & 1.489$-$02 &  73 & 184 & 4.542$+$02 & 3.650$+$05 & 1.506$-$05\\
  71 & 259 & 2.703$+$02 & 9.730$+$08 & 1.066$-$02 &  73 & 191 & 4.253$+$02 & 1.441$+$06 & 2.605$-$05\\
  71 & 260 & 2.700$+$02 & 3.576$+$09 & 3.907$-$02 &  73 & 192 & 4.251$+$02 & 2.664$+$06 & 7.219$-$05\\
  71 & 261 & 2.698$+$02 & 2.507$+$08 & 3.648$-$03 &  73 & 193 & 4.253$+$02 & 5.568$+$05 & 2.013$-$05\\
  71 & 263 & 2.692$+$02 & 2.086$+$09 & 1.511$-$02 &  73 & 197 & 3.955$+$02 & 2.976$+$06 & 6.980$-$05\\
  71 & 265 & 2.671$+$02 & 1.103$+$08 & 1.179$-$03 &  73 & 205 & 3.685$+$02 & 8.464$+$05 & 2.298$-$05\\
  71 & 267 & 2.657$+$02 & 7.078$+$07 & 9.990$-$04 &  73 & 206 & 3.668$+$02 & 1.756$+$06 & 3.543$-$05\\
  71 & 269 & 2.637$+$02 & 7.873$+$07 & 1.095$-$03 &  73 & 211 & 3.456$+$02 & 3.017$+$07 & 3.602$-$04\\
  71 & 274 & 2.599$+$02 & 1.233$+$08 & 8.325$-$04 &  73 & 212 & 3.440$+$02 & 3.201$+$07 & 5.680$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  73 & 214 & 3.328$+$02 & 3.030$+$07 & 3.355$-$04 &  74 & 279 & 2.589$+$02 & 2.205$+$09 & 1.847$-$02\\
  73 & 215 & 3.313$+$02 & 9.057$+$08 & 1.490$-$02 &  75 & 183 & 4.633$+$02 & 1.776$+$06 & 4.286$-$05\\
  73 & 218 & 3.302$+$02 & 7.176$+$07 & 1.564$-$03 &  75 & 184 & 4.619$+$02 & 3.633$+$06 & 1.162$-$04\\
  73 & 222 & 3.263$+$02 & 1.395$+$07 & 2.970$-$04 &  75 & 185 & 4.598$+$02 & 6.128$+$05 & 2.428$-$05\\
  73 & 225 & 3.235$+$02 & 2.698$+$08 & 4.234$-$03 &  75 & 192 & 4.318$+$02 & 2.119$+$06 & 4.444$-$05\\
  73 & 231 & 3.185$+$02 & 2.715$+$06 & 5.504$-$05 &  75 & 193 & 4.320$+$02 & 3.165$+$06 & 8.853$-$05\\
  73 & 233 & 3.159$+$02 & 8.284$+$06 & 1.239$-$04 &  75 & 197 & 4.013$+$02 & 6.968$+$05 & 1.262$-$05\\
  73 & 234 & 3.148$+$02 & 1.343$+$06 & 1.331$-$05 &  75 & 204 & 3.761$+$02 & 1.947$+$06 & 5.161$-$05\\
  73 & 237 & 3.078$+$02 & 1.869$+$08 & 3.540$-$03 &  75 & 205 & 3.735$+$02 & 1.480$+$06 & 3.097$-$05\\
  73 & 238 & 3.058$+$02 & 2.556$+$08 & 3.584$-$03 &  75 & 212 & 3.484$+$02 & 2.067$+$07 & 2.821$-$04\\
  73 & 239 & 3.034$+$02 & 8.180$+$07 & 7.526$-$04 &  75 & 218 & 3.342$+$02 & 7.430$+$08 & 1.244$-$02\\
  73 & 243 & 3.007$+$02 & 2.297$+$08 & 4.152$-$03 &  75 & 219 & 3.341$+$02 & 2.270$+$07 & 4.748$-$04\\
  73 & 244 & 2.995$+$02 & 3.641$+$07 & 4.897$-$04 &  75 & 220 & 3.326$+$02 & 1.749$+$07 & 3.626$-$04\\
  73 & 245 & 2.990$+$02 & 1.566$+$08 & 1.399$-$03 &  75 & 222 & 3.303$+$02 & 2.513$+$08 & 4.109$-$03\\
  73 & 249 & 2.824$+$02 & 3.715$+$08 & 2.960$-$03 &  75 & 223 & 3.299$+$02 & 2.589$+$06 & 4.225$-$05\\
  73 & 250 & 2.824$+$02 & 1.701$+$08 & 2.034$-$03 &  75 & 225 & 3.274$+$02 & 1.160$+$07 & 1.398$-$04\\
  73 & 252 & 2.807$+$02 & 2.550$+$08 & 4.016$-$03 &  75 & 226 & 3.269$+$02 & 1.913$+$06 & 2.298$-$05\\
  73 & 254 & 2.772$+$02 & 2.870$+$07 & 2.204$-$04 &  75 & 227 & 3.264$+$02 & 1.658$+$06 & 3.309$-$05\\
  73 & 255 & 2.769$+$02 & 6.688$+$07 & 7.690$-$04 &  75 & 231 & 3.222$+$02 & 1.546$+$07 & 2.405$-$04\\
  73 & 257 & 2.747$+$02 & 1.145$+$08 & 1.727$-$03 &  75 & 233 & 3.196$+$02 & 1.529$+$06 & 1.755$-$05\\
  73 & 259 & 2.736$+$02 & 3.220$+$07 & 3.614$-$04 &  75 & 237 & 3.113$+$02 & 3.821$+$08 & 5.552$-$03\\
  73 & 260 & 2.732$+$02 & 6.290$+$07 & 7.041$-$04 &  75 & 238 & 3.092$+$02 & 8.561$+$07 & 9.207$-$04\\
  73 & 261 & 2.731$+$02 & 4.055$+$09 & 6.046$-$02 &  75 & 240 & 3.065$+$02 & 2.574$+$08 & 4.532$-$03\\
  73 & 263 & 2.725$+$02 & 1.992$+$08 & 1.478$-$03 &  75 & 243 & 3.040$+$02 & 2.009$+$08 & 2.783$-$03\\
  73 & 267 & 2.689$+$02 & 7.284$+$08 & 1.053$-$02 &  75 & 244 & 3.028$+$02 & 2.634$+$07 & 2.716$-$04\\
  73 & 269 & 2.669$+$02 & 3.769$+$08 & 5.366$-$03 &  75 & 250 & 2.853$+$02 & 4.691$+$08 & 4.294$-$03\\
  73 & 274 & 2.630$+$02 & 1.453$+$09 & 1.005$-$02 &  75 & 252 & 2.836$+$02 & 2.038$+$08 & 2.458$-$03\\
  73 & 275 & 2.629$+$02 & 6.141$+$06 & 8.485$-$05 &  75 & 256 & 2.786$+$02 & 6.518$+$08 & 9.480$-$03\\
  73 & 276 & 2.620$+$02 & 8.498$+$08 & 8.746$-$03 &  75 & 257 & 2.774$+$02 & 7.539$+$07 & 8.701$-$04\\
  73 & 278 & 2.604$+$02 & 6.792$+$07 & 9.204$-$04 &  75 & 259 & 2.764$+$02 & 2.844$+$07 & 2.443$-$04\\
  73 & 281 & 2.564$+$02 & 5.659$+$08 & 3.717$-$03 &  75 & 260 & 2.760$+$02 & 4.568$+$07 & 3.913$-$04\\
  73 & 282 & 2.541$+$02 & 5.274$+$07 & 3.403$-$04 &  75 & 261 & 2.759$+$02 & 2.037$+$07 & 2.324$-$04\\
  73 & 283 & 2.533$+$02 & 3.597$+$06 & 3.461$-$05 &  75 & 262 & 2.759$+$02 & 3.024$+$09 & 4.313$-$02\\
  74 & 188 & 4.293$+$02 & 7.643$+$06 & 2.111$-$04 &  75 & 265 & 2.730$+$02 & 1.011$+$07 & 8.470$-$05\\
  74 & 190 & 4.279$+$02 & 2.071$+$06 & 4.737$-$05 &  75 & 269 & 2.695$+$02 & 2.734$+$07 & 2.976$-$04\\
  74 & 199 & 3.814$+$02 & 5.468$+$06 & 1.391$-$04 &  75 & 270 & 2.694$+$02 & 1.146$+$09 & 1.559$-$02\\
  74 & 217 & 3.321$+$02 & 7.871$+$08 & 1.301$-$02 &  75 & 272 & 2.673$+$02 & 7.355$+$07 & 9.847$-$04\\
  74 & 219 & 3.312$+$02 & 1.579$+$08 & 2.163$-$03 &  75 & 275 & 2.654$+$02 & 1.259$+$08 & 1.329$-$03\\
  74 & 220 & 3.298$+$02 & 9.128$+$06 & 1.240$-$04 &  75 & 276 & 2.645$+$02 & 1.242$+$09 & 9.776$-$03\\
  74 & 227 & 3.236$+$02 & 1.824$+$07 & 2.386$-$04 &  75 & 278 & 2.629$+$02 & 1.147$+$09 & 1.188$-$02\\
  74 & 240 & 3.041$+$02 & 1.595$+$09 & 1.843$-$02 &  75 & 279 & 2.607$+$02 & 7.392$+$07 & 9.414$-$04\\
  74 & 248 & 2.838$+$02 & 4.456$+$09 & 6.276$-$02 &  75 & 283 & 2.557$+$02 & 6.275$+$08 & 4.613$-$03\\
  74 & 253 & 2.792$+$02 & 3.739$+$08 & 4.371$-$03 &  75 & 285 & 2.523$+$02 & 6.084$+$06 & 5.807$-$05\\
  74 & 256 & 2.766$+$02 & 3.057$+$07 & 2.921$-$04 &  75 & 286 & 2.522$+$02 & 7.493$+$07 & 8.931$-$04\\
  74 & 262 & 2.739$+$02 & 2.318$+$08 & 2.173$-$03 &  76 & 184 & 4.695$+$02 & 1.643$+$06 & 4.345$-$05\\
  74 & 264 & 2.734$+$02 & 3.100$+$09 & 3.473$-$02 &  76 & 185 & 4.674$+$02 & 6.070$+$06 & 1.988$-$04\\
  74 & 270 & 2.675$+$02 & 2.713$+$08 & 2.425$-$03 &  76 & 190 & 4.395$+$02 & 2.145$+$06 & 6.212$-$05\\
  74 & 271 & 2.660$+$02 & 7.665$+$07 & 8.132$-$04 &  76 & 193 & 4.387$+$02 & 1.392$+$06 & 3.212$-$05\\
  74 & 272 & 2.654$+$02 & 4.054$+$07 & 3.568$-$04 &  76 & 202 & 3.850$+$02 & 2.196$+$06 & 5.857$-$05\\
  74 & 273 & 2.656$+$02 & 1.803$+$09 & 2.225$-$02 &  76 & 204 & 3.812$+$02 & 6.110$+$05 & 1.331$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  76 & 217 & 3.390$+$02 & 5.140$+$06 & 1.063$-$04 &  77 & 262 & 2.889$+$02 & 4.996$+$06 & 7.815$-$05\\
  76 & 218 & 3.382$+$02 & 9.664$+$06 & 1.326$-$04 &  77 & 265 & 2.857$+$02 & 1.091$+$08 & 1.001$-$03\\
  76 & 219 & 3.381$+$02 & 2.869$+$08 & 4.916$-$03 &  77 & 269 & 2.819$+$02 & 3.295$+$09 & 3.927$-$02\\
  76 & 220 & 3.366$+$02 & 4.573$+$08 & 7.768$-$03 &  77 & 270 & 2.818$+$02 & 1.979$+$08 & 2.944$-$03\\
  76 & 222 & 3.342$+$02 & 4.657$+$06 & 6.237$-$05 &  77 & 272 & 2.795$+$02 & 6.176$+$07 & 9.040$-$04\\
  76 & 223 & 3.338$+$02 & 4.240$+$06 & 5.667$-$05 &  77 & 275 & 2.775$+$02 & 3.990$+$08 & 4.605$-$03\\
  76 & 227 & 3.302$+$02 & 4.876$+$06 & 7.971$-$05 &  77 & 276 & 2.765$+$02 & 1.609$+$07 & 1.383$-$04\\
  76 & 231 & 3.259$+$02 & 1.651$+$06 & 2.103$-$05 &  77 & 278 & 2.747$+$02 & 8.291$+$07 & 9.376$-$04\\
  76 & 237 & 3.148$+$02 & 7.240$+$07 & 8.603$-$04 &  77 & 279 & 2.723$+$02 & 1.137$+$07 & 1.580$-$04\\
  76 & 240 & 3.099$+$02 & 9.124$+$08 & 1.314$-$02 &  77 & 283 & 2.669$+$02 & 1.836$+$07 & 1.470$-$04\\
  76 & 252 & 2.865$+$02 & 6.347$+$08 & 6.248$-$03 &  77 & 286 & 2.630$+$02 & 4.629$+$06 & 6.002$-$05\\
  76 & 253 & 2.841$+$02 & 5.027$+$08 & 7.302$-$03 &  78 & 190 & 4.705$+$02 & 6.717$+$05 & 2.230$-$05\\
  76 & 256 & 2.814$+$02 & 2.792$+$07 & 3.314$-$04 &  78 & 202 & 4.086$+$02 & 2.660$+$06 & 7.989$-$05\\
  76 & 257 & 2.802$+$02 & 3.918$+$06 & 3.689$-$05 &  78 & 204 & 4.043$+$02 & 3.827$+$06 & 9.381$-$05\\
  76 & 261 & 2.786$+$02 & 5.503$+$06 & 5.122$-$05 &  78 & 205 & 4.014$+$02 & 1.660$+$06 & 3.206$-$05\\
  76 & 262 & 2.786$+$02 & 1.990$+$07 & 2.315$-$04 &  78 & 217 & 3.572$+$02 & 2.830$+$06 & 6.497$-$05\\
  76 & 264 & 2.780$+$02 & 3.070$+$09 & 4.270$-$02 &  78 & 218 & 3.563$+$02 & 7.658$+$05 & 1.166$-$05\\
  76 & 267 & 2.742$+$02 & 7.673$+$06 & 6.920$-$05 &  78 & 219 & 3.562$+$02 & 2.247$+$07 & 4.273$-$04\\
  76 & 269 & 2.721$+$02 & 2.781$+$07 & 2.469$-$04 &  78 & 220 & 3.545$+$02 & 3.036$+$07 & 5.721$-$04\\
  76 & 270 & 2.720$+$02 & 5.103$+$07 & 5.659$-$04 &  78 & 222 & 3.518$+$02 & 4.757$+$07 & 7.062$-$04\\
  76 & 271 & 2.705$+$02 & 4.508$+$08 & 5.931$-$03 &  78 & 223 & 3.514$+$02 & 3.189$+$06 & 4.724$-$05\\
  76 & 272 & 2.698$+$02 & 7.498$+$06 & 8.184$-$05 &  78 & 240 & 3.250$+$02 & 4.895$+$06 & 7.754$-$05\\
  76 & 275 & 2.680$+$02 & 8.839$+$07 & 7.612$-$04 &  78 & 252 & 2.994$+$02 & 9.245$+$06 & 9.937$-$05\\
  76 & 278 & 2.653$+$02 & 6.522$+$08 & 5.507$-$03 &  78 & 253 & 2.968$+$02 & 2.121$+$08 & 3.361$-$03\\
  76 & 279 & 2.631$+$02 & 2.196$+$09 & 2.279$-$02 &  78 & 256 & 2.938$+$02 & 1.488$+$09 & 1.925$-$02\\
  76 & 285 & 2.546$+$02 & 8.068$+$08 & 6.273$-$03 &  78 & 257 & 2.925$+$02 & 2.544$+$06 & 2.610$-$05\\
  76 & 286 & 2.545$+$02 & 2.247$+$07 & 2.182$-$04 &  78 & 261 & 2.908$+$02 & 4.388$+$08 & 4.449$-$03\\
  77 & 197 & 4.295$+$02 & 1.269$+$07 & 2.631$-$04 &  78 & 262 & 2.908$+$02 & 3.652$+$08 & 4.629$-$03\\
  77 & 204 & 4.008$+$02 & 5.434$+$05 & 1.635$-$05 &  78 & 264 & 2.902$+$02 & 1.318$+$07 & 1.997$-$04\\
  77 & 205 & 3.978$+$02 & 9.434$+$05 & 2.239$-$05 &  78 & 267 & 2.860$+$02 & 2.662$+$08 & 2.611$-$03\\
  77 & 206 & 3.959$+$02 & 5.883$+$05 & 1.037$-$05 &  78 & 269 & 2.837$+$02 & 3.892$+$08 & 3.757$-$03\\
  77 & 212 & 3.694$+$02 & 1.883$+$06 & 2.889$-$05 &  78 & 270 & 2.836$+$02 & 1.787$+$09 & 2.154$-$02\\
  77 & 218 & 3.535$+$02 & 1.553$+$06 & 2.910$-$05 &  78 & 271 & 2.819$+$02 & 2.281$+$06 & 3.261$-$05\\
  77 & 219 & 3.534$+$02 & 5.754$+$06 & 1.347$-$04 &  78 & 272 & 2.812$+$02 & 3.096$+$09 & 3.671$-$02\\
  77 & 220 & 3.518$+$02 & 1.321$+$06 & 3.063$-$05 &  78 & 275 & 2.792$+$02 & 3.926$+$06 & 3.671$-$05\\
  77 & 222 & 3.491$+$02 & 1.798$+$07 & 3.285$-$04 &  78 & 278 & 2.763$+$02 & 2.373$+$08 & 2.173$-$03\\
  77 & 223 & 3.487$+$02 & 2.344$+$06 & 4.274$-$05 &  78 & 279 & 2.739$+$02 & 7.098$+$07 & 7.985$-$04\\
  77 & 225 & 3.459$+$02 & 2.782$+$07 & 3.742$-$04 &  78 & 285 & 2.647$+$02 & 1.675$+$07 & 1.408$-$04\\
  77 & 237 & 3.280$+$02 & 5.752$+$06 & 9.276$-$05 &  78 & 286 & 2.646$+$02 & 8.281$+$07 & 8.690$-$04\\
  77 & 238 & 3.257$+$02 & 6.989$+$06 & 8.338$-$05 &  79 & 197 & 4.368$+$02 & 2.083$+$07 & 4.467$-$04\\
  77 & 240 & 3.227$+$02 & 7.520$+$06 & 1.468$-$04 &  79 & 205 & 4.041$+$02 & 6.884$+$05 & 1.685$-$05\\
  77 & 243 & 3.199$+$02 & 7.317$+$06 & 1.123$-$04 &  79 & 206 & 4.021$+$02 & 6.126$+$05 & 1.114$-$05\\
  77 & 246 & 3.038$+$02 & 1.204$+$06 & 1.250$-$05 &  79 & 212 & 3.748$+$02 & 2.178$+$06 & 3.441$-$05\\
  77 & 250 & 2.993$+$02 & 1.994$+$07 & 2.008$-$04 &  79 & 215 & 3.598$+$02 & 1.294$+$06 & 1.882$-$05\\
  77 & 255 & 2.931$+$02 & 8.008$+$08 & 7.738$-$03 &  79 & 218 & 3.584$+$02 & 6.157$+$05 & 1.186$-$05\\
  77 & 256 & 2.919$+$02 & 1.151$+$08 & 1.838$-$03 &  79 & 219 & 3.583$+$02 & 1.422$+$06 & 3.422$-$05\\
  77 & 257 & 2.906$+$02 & 1.880$+$09 & 2.380$-$02 &  79 & 220 & 3.566$+$02 & 1.854$+$07 & 4.419$-$04\\
  77 & 259 & 2.895$+$02 & 7.326$+$08 & 6.903$-$03 &  79 & 222 & 3.539$+$02 & 2.150$+$07 & 4.037$-$04\\
  77 & 260 & 2.890$+$02 & 8.001$+$06 & 7.516$-$05 &  79 & 223 & 3.535$+$02 & 1.472$+$06 & 2.758$-$05\\
  77 & 261 & 2.889$+$02 & 7.274$+$07 & 9.100$-$04 &  79 & 225 & 3.506$+$02 & 1.563$+$07 & 2.161$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  79 & 237 & 3.322$+$02 & 6.893$+$06 & 1.141$-$04 &  81 & 215 & 3.654$+$02 & 1.193$+$07 & 3.580$-$04\\
  79 & 238 & 3.299$+$02 & 1.984$+$07 & 2.427$-$04 &  81 & 225 & 3.560$+$02 & 2.984$+$06 & 8.501$-$05\\
  79 & 240 & 3.268$+$02 & 1.887$+$07 & 3.777$-$04 &  81 & 238 & 3.346$+$02 & 2.149$+$06 & 5.410$-$05\\
  79 & 243 & 3.240$+$02 & 3.392$+$06 & 5.337$-$05 &  81 & 242 & 3.295$+$02 & 2.437$+$06 & 1.984$-$05\\
  79 & 244 & 3.226$+$02 & 1.734$+$06 & 2.029$-$05 &  81 & 244 & 3.271$+$02 & 7.265$+$05 & 1.748$-$05\\
  79 & 246 & 3.075$+$02 & 2.682$+$06 & 2.851$-$05 &  81 & 245 & 3.265$+$02 & 1.674$+$07 & 2.676$-$04\\
  79 & 250 & 3.028$+$02 & 8.356$+$07 & 8.615$-$04 &  81 & 249 & 3.067$+$02 & 1.273$+$07 & 1.796$-$04\\
  79 & 255 & 2.965$+$02 & 1.224$+$09 & 1.210$-$02 &  81 & 250 & 3.068$+$02 & 2.482$+$06 & 5.251$-$05\\
  79 & 256 & 2.952$+$02 & 1.053$+$08 & 1.720$-$03 &  81 & 251 & 3.062$+$02 & 6.313$+$06 & 4.438$-$05\\
  79 & 257 & 2.940$+$02 & 9.512$+$08 & 1.232$-$02 &  81 & 254 & 3.007$+$02 & 3.350$+$07 & 4.539$-$04\\
  79 & 259 & 2.928$+$02 & 1.793$+$08 & 1.728$-$03 &  81 & 255 & 3.003$+$02 & 6.880$+$07 & 1.396$-$03\\
  79 & 260 & 2.923$+$02 & 2.922$+$06 & 2.808$-$05 &  81 & 258 & 2.969$+$02 & 1.189$+$08 & 7.858$-$04\\
  79 & 261 & 2.922$+$02 & 3.398$+$06 & 4.349$-$05 &  81 & 259 & 2.965$+$02 & 2.469$+$06 & 4.880$-$05\\
  79 & 262 & 2.922$+$02 & 3.437$+$07 & 5.500$-$04 &  81 & 265 & 2.925$+$02 & 4.362$+$08 & 8.394$-$03\\
  79 & 265 & 2.890$+$02 & 4.221$+$08 & 3.962$-$03 &  81 & 266 & 2.910$+$02 & 2.400$+$08 & 1.524$-$03\\
  79 & 267 & 2.874$+$02 & 1.168$+$09 & 1.446$-$02 &  81 & 274 & 2.840$+$02 & 5.022$+$07 & 6.072$-$04\\
  79 & 269 & 2.850$+$02 & 4.007$+$07 & 4.881$-$04 &  81 & 276 & 2.829$+$02 & 6.726$+$07 & 1.210$-$03\\
  79 & 270 & 2.849$+$02 & 5.354$+$08 & 8.145$-$03 &  81 & 280 & 2.774$+$02 & 6.267$+$06 & 3.616$-$05\\
  79 & 272 & 2.826$+$02 & 9.181$+$07 & 1.374$-$03 &  81 & 281 & 2.763$+$02 & 3.336$+$07 & 3.817$-$04\\
  79 & 275 & 2.805$+$02 & 1.379$+$09 & 1.627$-$02 &  81 & 282 & 2.737$+$02 & 7.122$+$07 & 7.996$-$04\\
  79 & 276 & 2.795$+$02 & 3.052$+$08 & 2.681$-$03 &  81 & 284 & 2.692$+$02 & 8.064$+$06 & 4.381$-$05\\
  79 & 278 & 2.776$+$02 & 1.056$+$08 & 1.220$-$03 &  81 & 287 & 2.667$+$02 & 2.708$+$06 & 1.444$-$05\\
  79 & 279 & 2.752$+$02 & 5.218$+$07 & 7.406$-$04 &  82 & 196 & 4.518$+$02 & 3.322$+$07 & 6.776$-$04\\
  79 & 283 & 2.697$+$02 & 1.256$+$06 & 1.027$-$05 &  82 & 197 & 4.449$+$02 & 2.933$+$06 & 8.704$-$05\\
  79 & 285 & 2.659$+$02 & 9.746$+$06 & 1.033$-$04 &  82 & 211 & 3.828$+$02 & 1.514$+$06 & 2.216$-$05\\
  80 & 188 & 4.768$+$02 & 1.391$+$06 & 4.739$-$05 &  82 & 212 & 3.808$+$02 & 5.840$+$06 & 1.270$-$04\\
  80 & 199 & 4.184$+$02 & 4.524$+$06 & 1.385$-$04 &  82 & 214 & 3.671$+$02 & 1.086$+$06 & 1.462$-$05\\
  80 & 202 & 4.120$+$02 & 6.834$+$06 & 1.739$-$04 &  82 & 215 & 3.653$+$02 & 5.747$+$06 & 1.150$-$04\\
  80 & 204 & 4.077$+$02 & 1.894$+$06 & 3.932$-$05 &  82 & 218 & 3.639$+$02 & 5.052$+$05 & 1.337$-$05\\
  80 & 217 & 3.598$+$02 & 3.361$+$07 & 6.524$-$04 &  82 & 222 & 3.592$+$02 & 2.671$+$06 & 6.890$-$05\\
  80 & 219 & 3.588$+$02 & 5.390$+$06 & 8.667$-$05 &  82 & 225 & 3.559$+$02 & 5.307$+$06 & 1.008$-$04\\
  80 & 220 & 3.571$+$02 & 4.049$+$07 & 6.450$-$04 &  82 & 238 & 3.345$+$02 & 1.281$+$07 & 2.149$-$04\\
  80 & 240 & 3.272$+$02 & 4.632$+$06 & 6.196$-$05 &  82 & 239 & 3.316$+$02 & 2.098$+$07 & 2.306$-$04\\
  80 & 248 & 3.038$+$02 & 1.358$+$08 & 2.191$-$03 &  82 & 245 & 3.264$+$02 & 2.403$+$07 & 2.559$-$04\\
  80 & 253 & 2.986$+$02 & 7.235$+$08 & 9.671$-$03 &  82 & 247 & 3.108$+$02 & 6.012$+$06 & 5.803$-$05\\
  80 & 256 & 2.955$+$02 & 2.145$+$07 & 2.341$-$04 &  82 & 249 & 3.066$+$02 & 7.354$+$07 & 6.911$-$04\\
  80 & 262 & 2.925$+$02 & 1.877$+$08 & 2.006$-$03 &  82 & 250 & 3.067$+$02 & 1.685$+$07 & 2.376$-$04\\
  80 & 264 & 2.919$+$02 & 4.136$+$08 & 5.283$-$03 &  82 & 252 & 3.047$+$02 & 3.631$+$06 & 6.739$-$05\\
  80 & 270 & 2.852$+$02 & 5.918$+$08 & 6.014$-$03 &  82 & 254 & 3.006$+$02 & 2.234$+$09 & 2.017$-$02\\
  80 & 271 & 2.835$+$02 & 5.574$+$09 & 6.717$-$02 &  82 & 255 & 3.003$+$02 & 4.284$+$08 & 5.791$-$03\\
  80 & 272 & 2.828$+$02 & 4.137$+$07 & 4.135$-$04 &  82 & 257 & 2.976$+$02 & 1.167$+$07 & 2.066$-$04\\
  80 & 273 & 2.830$+$02 & 1.912$+$07 & 2.680$-$04 &  82 & 259 & 2.964$+$02 & 1.299$+$08 & 1.711$-$03\\
  80 & 279 & 2.755$+$02 & 2.365$+$08 & 2.242$-$03 &  82 & 260 & 2.960$+$02 & 8.003$+$05 & 1.051$-$05\\
  80 & 286 & 2.660$+$02 & 3.715$+$07 & 3.284$-$04 &  82 & 261 & 2.958$+$02 & 4.543$+$07 & 7.945$-$04\\
  81 & 196 & 4.519$+$02 & 9.348$+$07 & 2.863$-$03 &  82 & 263 & 2.950$+$02 & 1.616$+$07 & 1.406$-$04\\
  81 & 197 & 4.451$+$02 & 3.740$+$06 & 1.666$-$04 &  82 & 265 & 2.925$+$02 & 1.145$+$09 & 1.469$-$02\\
  81 & 210 & 3.846$+$02 & 5.674$+$06 & 6.292$-$05 &  82 & 267 & 2.909$+$02 & 1.311$+$08 & 2.217$-$03\\
  81 & 211 & 3.829$+$02 & 1.536$+$07 & 3.375$-$04 &  82 & 269 & 2.885$+$02 & 3.240$+$08 & 5.390$-$03\\
  81 & 212 & 3.809$+$02 & 4.580$+$06 & 1.494$-$04 &  82 & 274 & 2.839$+$02 & 1.753$+$07 & 1.412$-$04\\
  81 & 214 & 3.672$+$02 & 2.601$+$07 & 5.257$-$04 &  82 & 275 & 2.838$+$02 & 4.222$+$07 & 6.799$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  82 & 276 & 2.828$+$02 & 1.736$+$07 & 2.082$-$04 &  85 & 284 & 2.714$+$02 & 1.276$+$08 & 7.050$-$04\\
  82 & 278 & 2.809$+$02 & 4.615$+$07 & 7.279$-$04 &  85 & 287 & 2.689$+$02 & 1.337$+$07 & 7.248$-$05\\
  82 & 281 & 2.762$+$02 & 2.176$+$07 & 1.659$-$04 &  86 & 204 & 4.197$+$02 & 6.552$+$05 & 1.730$-$05\\
  82 & 282 & 2.736$+$02 & 7.432$+$06 & 5.561$-$05 &  86 & 205 & 4.165$+$02 & 5.345$+$05 & 1.112$-$05\\
  82 & 283 & 2.727$+$02 & 1.059$+$06 & 1.181$-$05 &  86 & 218 & 3.682$+$02 & 6.652$+$05 & 1.081$-$05\\
  83 & 199 & 4.251$+$02 & 1.422$+$07 & 3.852$-$04 &  86 & 219 & 3.681$+$02 & 5.658$+$05 & 1.149$-$05\\
  83 & 202 & 4.185$+$02 & 1.715$+$06 & 3.860$-$05 &  86 & 222 & 3.634$+$02 & 1.311$+$07 & 2.077$-$04\\
  83 & 217 & 3.648$+$02 & 3.300$+$07 & 5.641$-$04 &  86 & 237 & 3.406$+$02 & 2.308$+$06 & 3.211$-$05\\
  83 & 248 & 3.073$+$02 & 4.856$+$08 & 6.873$-$03 &  86 & 240 & 3.349$+$02 & 1.646$+$06 & 2.768$-$05\\
  83 & 253 & 3.020$+$02 & 1.395$+$07 & 1.634$-$04 &  86 & 243 & 3.319$+$02 & 4.999$+$06 & 6.604$-$05\\
  83 & 264 & 2.951$+$02 & 1.283$+$08 & 1.436$-$03 &  86 & 252 & 3.077$+$02 & 6.614$+$06 & 7.511$-$05\\
  83 & 271 & 2.866$+$02 & 2.314$+$08 & 2.442$-$03 &  86 & 253 & 3.050$+$02 & 2.338$+$07 & 3.913$-$04\\
  83 & 273 & 2.861$+$02 & 6.500$+$09 & 7.976$-$02 &  86 & 256 & 3.018$+$02 & 7.873$+$07 & 1.075$-$03\\
  84 & 196 & 4.558$+$02 & 4.256$+$07 & 2.651$-$03 &  86 & 257 & 3.005$+$02 & 1.532$+$07 & 1.659$-$04\\
  84 & 211 & 3.856$+$02 & 5.871$+$05 & 2.618$-$05 &  86 & 261 & 2.986$+$02 & 1.528$+$08 & 1.634$-$03\\
  84 & 214 & 3.697$+$02 & 5.376$+$06 & 2.203$-$04 &  86 & 262 & 2.986$+$02 & 4.992$+$07 & 6.675$-$04\\
  84 & 239 & 3.338$+$02 & 2.670$+$06 & 8.921$-$05 &  86 & 264 & 2.980$+$02 & 1.924$+$07 & 3.075$-$04\\
  84 & 242 & 3.316$+$02 & 2.944$+$06 & 4.851$-$05 &  86 & 267 & 2.936$+$02 & 4.209$+$08 & 4.351$-$03\\
  84 & 249 & 3.085$+$02 & 1.191$+$07 & 3.399$-$04 &  86 & 269 & 2.912$+$02 & 1.260$+$08 & 1.281$-$03\\
  84 & 251 & 3.080$+$02 & 8.916$+$05 & 1.268$-$05 &  86 & 270 & 2.910$+$02 & 1.636$+$08 & 2.078$-$03\\
  84 & 254 & 3.024$+$02 & 4.770$+$08 & 1.307$-$02 &  86 & 271 & 2.893$+$02 & 5.228$+$08 & 7.872$-$03\\
  84 & 258 & 2.986$+$02 & 1.309$+$08 & 1.749$-$03 &  86 & 272 & 2.886$+$02 & 6.530$+$06 & 8.153$-$05\\
  84 & 266 & 2.926$+$02 & 1.349$+$08 & 1.732$-$03 &  86 & 275 & 2.865$+$02 & 1.140$+$09 & 1.122$-$02\\
  84 & 274 & 2.855$+$02 & 1.109$+$07 & 2.710$-$04 &  86 & 278 & 2.834$+$02 & 2.428$+$07 & 2.339$-$04\\
  84 & 280 & 2.789$+$02 & 1.556$+$07 & 1.814$-$04 &  86 & 279 & 2.809$+$02 & 8.873$+$05 & 1.050$-$05\\
  84 & 281 & 2.777$+$02 & 2.546$+$06 & 5.887$-$05 &  86 & 285 & 2.712$+$02 & 1.825$+$07 & 1.610$-$04\\
  84 & 282 & 2.751$+$02 & 2.559$+$06 & 5.805$-$05 &  86 & 286 & 2.711$+$02 & 1.796$+$09 & 1.978$-$02\\
  84 & 284 & 2.706$+$02 & 2.329$+$08 & 2.557$-$03 &  87 & 188 & 5.007$+$02 & 9.760$+$05 & 3.669$-$05\\
  84 & 287 & 2.680$+$02 & 1.393$+$06 & 1.501$-$05 &  87 & 199 & 4.368$+$02 & 6.089$+$05 & 2.031$-$05\\
  85 & 196 & 4.583$+$02 & 2.285$+$06 & 7.193$-$05 &  87 & 202 & 4.298$+$02 & 1.703$+$06 & 4.717$-$05\\
  85 & 197 & 4.512$+$02 & 2.960$+$07 & 1.355$-$03 &  87 & 204 & 4.251$+$02 & 6.416$+$05 & 1.448$-$05\\
  85 & 210 & 3.892$+$02 & 9.433$+$05 & 1.071$-$05 &  87 & 217 & 3.733$+$02 & 1.731$+$06 & 3.616$-$05\\
  85 & 212 & 3.854$+$02 & 4.986$+$05 & 1.665$-$05 &  87 & 220 & 3.704$+$02 & 8.077$+$06 & 1.384$-$04\\
  85 & 214 & 3.714$+$02 & 8.684$+$06 & 1.795$-$04 &  87 & 240 & 3.383$+$02 & 1.628$+$07 & 2.327$-$04\\
  85 & 225 & 3.599$+$02 & 4.794$+$05 & 1.396$-$05 &  87 & 248 & 3.133$+$02 & 9.317$+$07 & 1.600$-$03\\
  85 & 235 & 3.446$+$02 & 1.445$+$06 & 2.574$-$05 &  87 & 253 & 3.078$+$02 & 8.901$+$07 & 1.264$-$03\\
  85 & 238 & 3.381$+$02 & 1.119$+$06 & 2.877$-$05 &  87 & 256 & 3.046$+$02 & 2.028$+$06 & 2.350$-$05\\
  85 & 242 & 3.329$+$02 & 1.804$+$06 & 1.499$-$05 &  87 & 262 & 3.013$+$02 & 6.860$+$07 & 7.782$-$04\\
  85 & 249 & 3.096$+$02 & 6.443$+$06 & 9.260$-$05 &  87 & 264 & 3.007$+$02 & 6.409$+$07 & 8.688$-$04\\
  85 & 250 & 3.097$+$02 & 1.410$+$07 & 3.040$-$04 &  87 & 270 & 2.936$+$02 & 2.973$+$08 & 3.202$-$03\\
  85 & 254 & 3.035$+$02 & 1.222$+$08 & 1.687$-$03 &  87 & 271 & 2.918$+$02 & 1.072$+$08 & 1.369$-$03\\
  85 & 255 & 3.031$+$02 & 3.622$+$08 & 7.484$-$03 &  87 & 272 & 2.911$+$02 & 4.210$+$08 & 4.458$-$03\\
  85 & 258 & 2.996$+$02 & 1.075$+$08 & 7.237$-$04 &  87 & 273 & 2.913$+$02 & 1.146$+$09 & 1.701$-$02\\
  85 & 265 & 2.952$+$02 & 2.858$+$06 & 5.599$-$05 &  87 & 279 & 2.833$+$02 & 6.660$+$07 & 6.678$-$04\\
  85 & 266 & 2.937$+$02 & 9.670$+$07 & 6.251$-$04 &  87 & 286 & 2.733$+$02 & 5.189$+$08 & 4.843$-$03\\
  85 & 274 & 2.865$+$02 & 7.014$+$06 & 8.629$-$05 &  88 & 196 & 4.726$+$02 & 1.079$+$06 & 2.409$-$05\\
  85 & 280 & 2.798$+$02 & 6.087$+$06 & 3.572$-$05 &  88 & 197 & 4.651$+$02 & 7.794$+$07 & 2.528$-$03\\
  85 & 281 & 2.786$+$02 & 1.300$+$08 & 1.513$-$03 &  88 & 211 & 3.976$+$02 & 2.649$+$06 & 4.186$-$05\\
  85 & 282 & 2.760$+$02 & 2.320$+$08 & 2.649$-$03 &  88 & 212 & 3.955$+$02 & 1.319$+$07 & 3.092$-$04\\
  85 & 283 & 2.751$+$02 & 6.854$+$05 & 1.166$-$05 &  88 & 213 & 3.830$+$02 & 5.355$+$05 & 1.178$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  88 & 214 & 3.807$+$02 & 2.145$+$06 & 3.108$-$05 &  89 & 274 & 2.960$+$02 & 2.359$+$09 & 2.067$-$02\\
  88 & 215 & 3.788$+$02 & 4.767$+$06 & 1.025$-$04 &  89 & 275 & 2.960$+$02 & 9.268$+$08 & 1.623$-$02\\
  88 & 218 & 3.773$+$02 & 3.046$+$06 & 8.669$-$05 &  89 & 276 & 2.948$+$02 & 2.528$+$08 & 3.295$-$03\\
  88 & 222 & 3.723$+$02 & 1.527$+$06 & 4.230$-$05 &  89 & 278 & 2.928$+$02 & 7.753$+$07 & 1.328$-$03\\
  88 & 223 & 3.719$+$02 & 5.635$+$05 & 1.558$-$05 &  89 & 281 & 2.877$+$02 & 1.091$+$07 & 9.027$-$05\\
  88 & 225 & 3.687$+$02 & 6.851$+$06 & 1.396$-$04 &  89 & 282 & 2.849$+$02 & 8.586$+$07 & 6.963$-$04\\
  88 & 237 & 3.484$+$02 & 1.407$+$06 & 3.413$-$05 &  89 & 283 & 2.839$+$02 & 2.989$+$07 & 3.612$-$04\\
  88 & 238 & 3.458$+$02 & 2.970$+$06 & 5.325$-$05 &  89 & 285 & 2.798$+$02 & 1.657$+$06 & 2.592$-$05\\
  88 & 239 & 3.428$+$02 & 2.574$+$06 & 3.023$-$05 &  90 & 190 & 5.234$+$02 & 4.276$+$05 & 2.195$-$05\\
  88 & 243 & 3.393$+$02 & 3.299$+$06 & 7.591$-$05 &  90 & 193 & 5.222$+$02 & 3.166$+$05 & 1.294$-$05\\
  88 & 244 & 3.378$+$02 & 1.119$+$07 & 1.914$-$04 &  90 & 205 & 4.392$+$02 & 1.134$+$06 & 3.281$-$05\\
  88 & 245 & 3.372$+$02 & 9.454$+$05 & 1.074$-$05 &  90 & 206 & 4.368$+$02 & 2.891$+$06 & 6.201$-$05\\
  88 & 249 & 3.161$+$02 & 2.269$+$06 & 2.266$-$05 &  90 & 215 & 3.873$+$02 & 9.988$+$06 & 1.685$-$04\\
  88 & 250 & 3.161$+$02 & 9.056$+$06 & 1.357$-$04 &  90 & 220 & 3.837$+$02 & 2.237$+$06 & 6.174$-$05\\
  88 & 254 & 3.097$+$02 & 3.002$+$08 & 2.877$-$03 &  90 & 222 & 3.806$+$02 & 2.314$+$08 & 5.024$-$03\\
  88 & 255 & 3.093$+$02 & 1.252$+$07 & 1.796$-$04 &  90 & 223 & 3.801$+$02 & 2.283$+$07 & 4.944$-$04\\
  88 & 257 & 3.065$+$02 & 2.056$+$06 & 3.862$-$05 &  90 & 225 & 3.768$+$02 & 6.972$+$06 & 1.113$-$04\\
  88 & 259 & 3.052$+$02 & 1.874$+$07 & 2.618$-$04 &  90 & 238 & 3.529$+$02 & 1.334$+$06 & 1.868$-$05\\
  88 & 260 & 3.048$+$02 & 5.059$+$06 & 7.044$-$05 &  90 & 243 & 3.461$+$02 & 3.281$+$06 & 5.893$-$05\\
  88 & 261 & 3.046$+$02 & 4.691$+$07 & 8.699$-$04 &  90 & 244 & 3.446$+$02 & 1.621$+$07 & 2.164$-$04\\
  88 & 263 & 3.038$+$02 & 2.676$+$06 & 2.468$-$05 &  90 & 250 & 3.221$+$02 & 3.576$+$07 & 4.171$-$04\\
  88 & 265 & 3.011$+$02 & 1.516$+$08 & 2.060$-$03 &  90 & 252 & 3.199$+$02 & 1.023$+$07 & 1.570$-$04\\
  88 & 267 & 2.994$+$02 & 4.356$+$08 & 7.804$-$03 &  90 & 255 & 3.150$+$02 & 4.279$+$07 & 4.775$-$04\\
  88 & 274 & 2.920$+$02 & 1.792$+$07 & 1.527$-$04 &  90 & 256 & 3.136$+$02 & 7.649$+$07 & 1.409$-$03\\
  88 & 275 & 2.919$+$02 & 1.054$+$08 & 1.795$-$03 &  90 & 257 & 3.121$+$02 & 1.685$+$08 & 2.461$-$03\\
  88 & 276 & 2.908$+$02 & 5.846$+$07 & 7.414$-$04 &  90 & 259 & 3.108$+$02 & 5.997$+$06 & 6.512$-$05\\
  88 & 278 & 2.888$+$02 & 5.326$+$07 & 8.879$-$04 &  90 & 260 & 3.103$+$02 & 3.000$+$07 & 3.247$-$04\\
  88 & 281 & 2.839$+$02 & 9.908$+$07 & 7.981$-$04 &  90 & 261 & 3.101$+$02 & 6.467$+$06 & 9.323$-$05\\
  88 & 282 & 2.811$+$02 & 1.482$+$08 & 1.171$-$03 &  90 & 262 & 3.101$+$02 & 2.745$+$08 & 4.947$-$03\\
  89 & 197 & 4.754$+$02 & 1.605$+$06 & 5.438$-$05 &  90 & 265 & 3.065$+$02 & 2.280$+$07 & 2.407$-$04\\
  89 & 206 & 4.346$+$02 & 5.326$+$05 & 1.508$-$05 &  90 & 267 & 3.047$+$02 & 7.842$+$06 & 1.092$-$04\\
  89 & 207 & 4.330$+$02 & 3.463$+$06 & 6.490$-$05 &  90 & 270 & 3.019$+$02 & 8.572$+$08 & 1.464$-$02\\
  89 & 214 & 3.876$+$02 & 1.523$+$07 & 2.287$-$04 &  90 & 272 & 2.993$+$02 & 1.787$+$09 & 3.000$-$02\\
  89 & 222 & 3.789$+$02 & 1.034$+$07 & 2.968$-$04 &  90 & 275 & 2.970$+$02 & 9.515$+$07 & 1.258$-$03\\
  89 & 223 & 3.784$+$02 & 8.306$+$05 & 2.378$-$05 &  90 & 276 & 2.959$+$02 & 1.598$+$09 & 1.572$-$02\\
  89 & 225 & 3.751$+$02 & 3.622$+$08 & 7.640$-$03 &  90 & 278 & 2.938$+$02 & 1.890$+$08 & 2.445$-$03\\
  89 & 226 & 3.744$+$02 & 1.976$+$06 & 4.152$-$05 &  90 & 279 & 2.910$+$02 & 9.312$+$06 & 1.478$-$04\\
  89 & 243 & 3.447$+$02 & 8.574$+$05 & 2.037$-$05 &  90 & 283 & 2.849$+$02 & 1.607$+$08 & 1.466$-$03\\
  89 & 244 & 3.432$+$02 & 1.608$+$06 & 2.839$-$05 &  90 & 285 & 2.807$+$02 & 4.784$+$07 & 5.650$-$04\\
  89 & 245 & 3.425$+$02 & 4.997$+$06 & 5.860$-$05 &  90 & 286 & 2.805$+$02 & 4.442$+$06 & 6.549$-$05\\
  89 & 249 & 3.208$+$02 & 4.311$+$07 & 4.435$-$04 &  91 & 188 & 5.375$+$02 & 8.212$+$05 & 4.268$-$05\\
  89 & 250 & 3.209$+$02 & 4.807$+$06 & 7.420$-$05 &  91 & 190 & 5.354$+$02 & 6.785$+$05 & 2.916$-$05\\
  89 & 257 & 3.110$+$02 & 4.420$+$06 & 8.543$-$05 &  91 & 202 & 4.566$+$02 & 5.986$+$05 & 2.245$-$05\\
  89 & 259 & 3.096$+$02 & 7.125$+$05 & 1.024$-$05 &  91 & 204 & 4.513$+$02 & 1.244$+$06 & 3.799$-$05\\
  89 & 260 & 3.091$+$02 & 5.507$+$06 & 7.891$-$05 &  91 & 205 & 4.476$+$02 & 1.532$+$06 & 3.680$-$05\\
  89 & 261 & 3.090$+$02 & 1.937$+$08 & 3.697$-$03 &  91 & 218 & 3.923$+$02 & 5.576$+$06 & 1.029$-$04\\
  89 & 263 & 3.082$+$02 & 2.066$+$07 & 1.961$-$04 &  91 & 219 & 3.921$+$02 & 1.846$+$07 & 4.256$-$04\\
  89 & 265 & 3.054$+$02 & 1.410$+$08 & 1.972$-$03 &  91 & 220 & 3.901$+$02 & 1.567$+$08 & 3.575$-$03\\
  89 & 267 & 3.036$+$02 & 3.138$+$07 & 5.783$-$04 &  91 & 227 & 3.815$+$02 & 7.362$+$05 & 1.607$-$05\\
  89 & 269 & 3.010$+$02 & 1.589$+$09 & 2.879$-$02 &  91 & 237 & 3.611$+$02 & 4.705$+$06 & 7.358$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  91 & 240 & 3.547$+$02 & 6.616$+$05 & 1.248$-$05 &  93 & 237 & 3.685$+$02 & 3.871$+$06 & 6.306$-$05\\
  91 & 243 & 3.513$+$02 & 2.185$+$07 & 3.235$-$04 &  93 & 240 & 3.619$+$02 & 5.594$+$06 & 1.098$-$04\\
  91 & 252 & 3.244$+$02 & 4.737$+$07 & 5.978$-$04 &  93 & 253 & 3.272$+$02 & 5.261$+$06 & 1.014$-$04\\
  91 & 253 & 3.214$+$02 & 1.273$+$08 & 2.365$-$03 &  93 & 256 & 3.236$+$02 & 3.689$+$07 & 5.790$-$04\\
  91 & 256 & 3.178$+$02 & 1.438$+$08 & 2.177$-$03 &  93 & 257 & 3.220$+$02 & 4.934$+$06 & 6.137$-$05\\
  91 & 257 & 3.163$+$02 & 4.203$+$06 & 5.044$-$05 &  93 & 261 & 3.199$+$02 & 1.644$+$07 & 2.018$-$04\\
  91 & 261 & 3.143$+$02 & 3.552$+$06 & 4.207$-$05 &  93 & 264 & 3.192$+$02 & 1.326$+$07 & 2.431$-$04\\
  91 & 262 & 3.143$+$02 & 4.772$+$06 & 7.066$-$05 &  93 & 267 & 3.141$+$02 & 4.326$+$08 & 5.120$-$03\\
  91 & 264 & 3.136$+$02 & 1.448$+$08 & 2.561$-$03 &  93 & 269 & 3.114$+$02 & 1.974$+$08 & 2.295$-$03\\
  91 & 267 & 3.087$+$02 & 2.145$+$06 & 2.452$-$05 &  93 & 270 & 3.112$+$02 & 1.568$+$07 & 2.277$-$04\\
  91 & 269 & 3.060$+$02 & 4.411$+$07 & 4.955$-$04 &  93 & 271 & 3.092$+$02 & 2.454$+$08 & 4.221$-$03\\
  91 & 270 & 3.059$+$02 & 7.327$+$06 & 1.028$-$04 &  93 & 272 & 3.084$+$02 & 7.278$+$07 & 1.038$-$03\\
  91 & 271 & 3.040$+$02 & 2.258$+$09 & 3.753$-$02 &  93 & 275 & 3.060$+$02 & 1.447$+$08 & 1.625$-$03\\
  91 & 272 & 3.032$+$02 & 3.594$+$06 & 4.953$-$05 &  93 & 278 & 3.025$+$02 & 9.083$+$06 & 9.971$-$05\\
  91 & 278 & 2.975$+$02 & 1.325$+$09 & 1.407$-$02 &  93 & 279 & 2.997$+$02 & 2.137$+$07 & 2.877$-$04\\
  91 & 279 & 2.947$+$02 & 1.154$+$08 & 1.503$-$03 &  93 & 285 & 2.887$+$02 & 4.774$+$07 & 4.772$-$04\\
  91 & 285 & 2.841$+$02 & 1.578$+$08 & 1.527$-$03 &  94 & 188 & 5.593$+$02 & 1.789$+$06 & 8.392$-$05\\
  91 & 286 & 2.839$+$02 & 1.102$+$08 & 1.332$-$03 &  94 & 199 & 4.807$+$02 & 1.530$+$06 & 6.185$-$05\\
  92 & 197 & 4.983$+$02 & 7.684$+$05 & 2.145$-$05 &  94 & 202 & 4.723$+$02 & 9.759$+$05 & 3.263$-$05\\
  92 & 212 & 4.192$+$02 & 6.833$+$05 & 1.350$-$05 &  94 & 204 & 4.666$+$02 & 5.548$+$05 & 1.509$-$05\\
  92 & 215 & 4.005$+$02 & 6.508$+$06 & 1.173$-$04 &  94 & 217 & 4.049$+$02 & 1.275$+$08 & 3.135$-$03\\
  92 & 218 & 3.988$+$02 & 3.758$+$06 & 8.962$-$05 &  94 & 219 & 4.036$+$02 & 3.864$+$06 & 7.864$-$05\\
  92 & 222 & 3.932$+$02 & 7.546$+$06 & 1.749$-$04 &  94 & 227 & 3.924$+$02 & 8.792$+$05 & 1.692$-$05\\
  92 & 237 & 3.666$+$02 & 5.945$+$06 & 1.198$-$04 &  94 & 240 & 3.641$+$02 & 2.386$+$07 & 3.952$-$04\\
  92 & 238 & 3.638$+$02 & 7.158$+$06 & 1.065$-$04 &  94 & 248 & 3.353$+$02 & 1.251$+$08 & 2.461$-$03\\
  92 & 243 & 3.566$+$02 & 7.420$+$05 & 1.415$-$05 &  94 & 253 & 3.290$+$02 & 6.476$+$07 & 1.051$-$03\\
  92 & 250 & 3.311$+$02 & 3.345$+$06 & 4.123$-$05 &  94 & 256 & 3.253$+$02 & 3.637$+$06 & 4.809$-$05\\
  92 & 252 & 3.288$+$02 & 1.038$+$06 & 1.683$-$05 &  94 & 264 & 3.209$+$02 & 3.733$+$06 & 5.763$-$05\\
  92 & 255 & 3.236$+$02 & 4.724$+$07 & 5.564$-$04 &  94 & 270 & 3.128$+$02 & 2.326$+$07 & 2.844$-$04\\
  92 & 257 & 3.206$+$02 & 3.374$+$07 & 5.199$-$04 &  94 & 271 & 3.108$+$02 & 1.112$+$07 & 1.611$-$04\\
  92 & 259 & 3.192$+$02 & 5.133$+$07 & 5.879$-$04 &  94 & 272 & 3.100$+$02 & 4.917$+$06 & 5.904$-$05\\
  92 & 260 & 3.186$+$02 & 3.358$+$06 & 3.833$-$05 &  94 & 273 & 3.102$+$02 & 2.343$+$09 & 3.944$-$02\\
  92 & 261 & 3.185$+$02 & 4.216$+$07 & 6.409$-$04 &  94 & 279 & 3.011$+$02 & 9.985$+$08 & 1.131$-$02\\
  92 & 262 & 3.185$+$02 & 1.046$+$07 & 1.988$-$04 &  94 & 286 & 2.899$+$02 & 4.207$+$07 & 4.416$-$04\\
  92 & 265 & 3.146$+$02 & 7.294$+$08 & 8.118$-$03 &  95 & 183 & 6.270$+$02 & 2.069$+$05 & 1.219$-$05\\
  92 & 267 & 3.128$+$02 & 1.737$+$08 & 2.547$-$03 &  95 & 191 & 5.711$+$02 & 8.601$+$05 & 2.803$-$05\\
  92 & 269 & 3.100$+$02 & 7.040$+$07 & 1.014$-$03 &  95 & 192 & 5.707$+$02 & 7.026$+$05 & 3.431$-$05\\
  92 & 270 & 3.099$+$02 & 3.401$+$07 & 6.120$-$04 &  95 & 196 & 5.280$+$02 & 1.067$+$06 & 2.973$-$05\\
  92 & 272 & 3.071$+$02 & 1.059$+$08 & 1.871$-$03 &  95 & 197 & 5.186$+$02 & 3.749$+$05 & 1.512$-$05\\
  92 & 275 & 3.046$+$02 & 1.450$+$07 & 2.017$-$04 &  95 & 211 & 4.361$+$02 & 1.540$+$06 & 2.927$-$05\\
  92 & 276 & 3.035$+$02 & 1.956$+$07 & 2.025$-$04 &  95 & 214 & 4.158$+$02 & 9.820$+$06 & 1.697$-$04\\
  92 & 278 & 3.012$+$02 & 1.277$+$07 & 1.738$-$04 &  95 & 215 & 4.135$+$02 & 7.408$+$07 & 1.899$-$03\\
  92 & 279 & 2.984$+$02 & 8.777$+$05 & 1.465$-$05 &  95 & 218 & 4.118$+$02 & 7.658$+$06 & 2.595$-$04\\
  92 & 283 & 2.919$+$02 & 7.350$+$06 & 7.041$-$05 &  95 & 222 & 4.058$+$02 & 1.975$+$08 & 6.501$-$03\\
  92 & 285 & 2.875$+$02 & 1.522$+$06 & 1.886$-$05 &  95 & 223 & 4.053$+$02 & 1.841$+$07 & 6.045$-$04\\
  92 & 286 & 2.873$+$02 & 2.368$+$08 & 3.664$-$03 &  95 & 225 & 4.015$+$02 & 8.110$+$06 & 1.960$-$04\\
  93 & 217 & 4.022$+$02 & 1.721$+$06 & 5.009$-$05 &  95 & 233 & 3.898$+$02 & 7.187$+$05 & 1.637$-$05\\
  93 & 218 & 4.011$+$02 & 9.005$+$06 & 1.737$-$04 &  95 & 237 & 3.775$+$02 & 2.230$+$06 & 6.354$-$05\\
  93 & 219 & 4.009$+$02 & 1.430$+$07 & 3.446$-$04 &  95 & 238 & 3.745$+$02 & 1.461$+$07 & 3.072$-$04\\
  93 & 220 & 3.988$+$02 & 3.659$+$06 & 8.727$-$05 &  95 & 239 & 3.709$+$02 & 1.774$+$07 & 2.439$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  95 & 243 & 3.669$+$02 & 1.139$+$06 & 3.065$-$05 &  96 & 276 & 3.115$+$02 & 7.793$+$07 & 8.499$-$04\\
  95 & 245 & 3.644$+$02 & 1.664$+$06 & 2.209$-$05 &  96 & 279 & 3.061$+$02 & 5.598$+$06 & 9.831$-$05\\
  95 & 249 & 3.399$+$02 & 2.719$+$08 & 3.141$-$03 &  96 & 283 & 2.993$+$02 & 1.218$+$09 & 1.227$-$02\\
  95 & 250 & 3.400$+$02 & 4.453$+$07 & 7.717$-$04 &  96 & 285 & 2.947$+$02 & 2.424$+$08 & 3.155$-$03\\
  95 & 252 & 3.376$+$02 & 1.120$+$06 & 2.551$-$05 &  97 & 189 & 5.749$+$02 & 1.622$+$06 & 4.018$-$05\\
  95 & 254 & 3.325$+$02 & 1.562$+$06 & 1.726$-$05 &  97 & 191 & 5.745$+$02 & 6.265$+$05 & 3.100$-$05\\
  95 & 255 & 3.321$+$02 & 1.447$+$06 & 2.393$-$05 &  97 & 210 & 4.404$+$02 & 1.025$+$06 & 1.490$-$05\\
  95 & 257 & 3.289$+$02 & 8.080$+$05 & 1.747$-$05 &  97 & 214 & 4.177$+$02 & 7.693$+$07 & 2.012$-$03\\
  95 & 260 & 3.268$+$02 & 2.640$+$07 & 4.227$-$04 &  97 & 215 & 4.153$+$02 & 3.575$+$06 & 1.387$-$04\\
  95 & 263 & 3.257$+$02 & 8.987$+$07 & 9.530$-$04 &  97 & 225 & 4.032$+$02 & 2.051$+$08 & 7.499$-$03\\
  95 & 265 & 3.226$+$02 & 2.187$+$07 & 3.412$-$04 &  97 & 226 & 4.024$+$02 & 8.492$+$05 & 3.092$-$05\\
  95 & 269 & 3.178$+$02 & 5.714$+$07 & 1.153$-$03 &  97 & 238 & 3.760$+$02 & 2.318$+$06 & 7.371$-$05\\
  95 & 274 & 3.122$+$02 & 5.290$+$07 & 5.154$-$04 &  97 & 239 & 3.724$+$02 & 1.281$+$07 & 2.663$-$04\\
  95 & 275 & 3.121$+$02 & 4.812$+$06 & 9.372$-$05 &  97 & 241 & 3.691$+$02 & 1.018$+$06 & 1.039$-$05\\
  95 & 276 & 3.109$+$02 & 1.451$+$06 & 2.102$-$05 &  97 & 242 & 3.696$+$02 & 3.119$+$07 & 3.194$-$04\\
  95 & 278 & 3.086$+$02 & 4.611$+$06 & 8.775$-$05 &  97 & 245 & 3.658$+$02 & 5.888$+$05 & 1.181$-$05\\
  95 & 281 & 3.030$+$02 & 7.014$+$08 & 6.434$-$03 &  97 & 249 & 3.412$+$02 & 7.455$+$07 & 1.301$-$03\\
  95 & 282 & 2.998$+$02 & 5.808$+$08 & 5.217$-$03 &  97 & 250 & 3.412$+$02 & 1.629$+$06 & 4.265$-$05\\
  95 & 283 & 2.988$+$02 & 3.342$+$08 & 4.473$-$03 &  97 & 251 & 3.406$+$02 & 5.427$+$08 & 4.718$-$03\\
  95 & 285 & 2.942$+$02 & 1.130$+$07 & 1.954$-$04 &  97 & 258 & 3.291$+$02 & 2.952$+$07 & 2.397$-$04\\
  96 & 184 & 6.267$+$02 & 2.514$+$05 & 1.480$-$05 &  97 & 259 & 3.285$+$02 & 2.560$+$06 & 6.212$-$05\\
  96 & 190 & 5.743$+$02 & 2.433$+$05 & 1.504$-$05 &  97 & 260 & 3.280$+$02 & 2.027$+$06 & 4.904$-$05\\
  96 & 192 & 5.726$+$02 & 4.969$+$05 & 1.832$-$05 &  97 & 263 & 3.269$+$02 & 3.203$+$07 & 5.130$-$04\\
  96 & 193 & 5.729$+$02 & 7.082$+$05 & 3.484$-$05 &  97 & 265 & 3.237$+$02 & 1.401$+$06 & 3.303$-$05\\
  96 & 197 & 5.202$+$02 & 1.051$+$06 & 3.198$-$05 &  97 & 266 & 3.219$+$02 & 2.471$+$07 & 1.919$-$04\\
  96 & 212 & 4.346$+$02 & 9.576$+$05 & 2.034$-$05 &  97 & 274 & 3.133$+$02 & 1.820$+$07 & 2.677$-$04\\
  96 & 215 & 4.145$+$02 & 9.926$+$06 & 1.918$-$04 &  97 & 276 & 3.119$+$02 & 1.072$+$06 & 2.345$-$05\\
  96 & 218 & 4.128$+$02 & 7.013$+$07 & 1.791$-$03 &  97 & 280 & 3.053$+$02 & 1.507$+$09 & 1.053$-$02\\
  96 & 219 & 4.126$+$02 & 7.739$+$07 & 2.469$-$03 &  97 & 281 & 3.039$+$02 & 1.975$+$08 & 2.735$-$03\\
  96 & 220 & 4.104$+$02 & 1.663$+$08 & 5.247$-$03 &  97 & 282 & 3.008$+$02 & 1.493$+$08 & 2.024$-$03\\
  96 & 222 & 4.068$+$02 & 4.480$+$06 & 1.111$-$04 &  97 & 283 & 2.997$+$02 & 1.487$+$07 & 3.004$-$04\\
  96 & 231 & 3.946$+$02 & 1.298$+$06 & 3.030$-$05 &  97 & 284 & 2.954$+$02 & 3.564$+$08 & 2.331$-$03\\
  96 & 237 & 3.784$+$02 & 1.911$+$07 & 4.102$-$04 &  98 & 185 & 6.327$+$02 & 1.752$+$05 & 1.051$-$05\\
  96 & 238 & 3.754$+$02 & 1.096$+$07 & 1.737$-$04 &  98 & 188 & 5.851$+$02 & 1.437$+$06 & 8.847$-$05\\
  96 & 240 & 3.714$+$02 & 3.099$+$06 & 8.009$-$05 &  98 & 190 & 5.826$+$02 & 5.880$+$05 & 2.992$-$05\\
  96 & 243 & 3.677$+$02 & 8.746$+$06 & 1.773$-$04 &  98 & 202 & 4.905$+$02 & 4.308$+$05 & 1.865$-$05\\
  96 & 244 & 3.659$+$02 & 3.439$+$06 & 5.178$-$05 &  98 & 217 & 4.183$+$02 & 2.480$+$08 & 7.805$-$03\\
  96 & 250 & 3.407$+$02 & 1.620$+$08 & 2.113$-$03 &  98 & 218 & 4.170$+$02 & 6.303$+$06 & 1.315$-$04\\
  96 & 252 & 3.382$+$02 & 2.976$+$07 & 5.104$-$04 &  98 & 219 & 4.168$+$02 & 4.868$+$07 & 1.268$-$03\\
  96 & 255 & 3.328$+$02 & 6.016$+$06 & 7.490$-$05 &  98 & 220 & 4.146$+$02 & 1.734$+$07 & 4.467$-$04\\
  96 & 257 & 3.295$+$02 & 7.964$+$05 & 1.296$-$05 &  98 & 237 & 3.820$+$02 & 6.238$+$06 & 1.092$-$04\\
  96 & 259 & 3.280$+$02 & 2.567$+$06 & 3.106$-$05 &  98 & 240 & 3.748$+$02 & 6.082$+$07 & 1.281$-$03\\
  96 & 260 & 3.275$+$02 & 8.779$+$07 & 1.059$-$03 &  98 & 243 & 3.710$+$02 & 4.614$+$06 & 7.619$-$05\\
  96 & 261 & 3.273$+$02 & 1.408$+$06 & 2.261$-$05 &  98 & 252 & 3.411$+$02 & 1.814$+$08 & 2.531$-$03\\
  96 & 262 & 3.273$+$02 & 9.586$+$06 & 1.924$-$04 &  98 & 253 & 3.378$+$02 & 3.828$+$06 & 7.858$-$05\\
  96 & 267 & 3.213$+$02 & 1.589$+$07 & 2.459$-$04 &  98 & 256 & 3.339$+$02 & 3.862$+$06 & 6.454$-$05\\
  96 & 269 & 3.184$+$02 & 1.499$+$06 & 2.278$-$05 &  98 & 264 & 3.292$+$02 & 7.369$+$06 & 1.437$-$04\\
  96 & 270 & 3.182$+$02 & 6.187$+$07 & 1.174$-$03 &  98 & 269 & 3.209$+$02 & 1.439$+$06 & 1.777$-$05\\
  96 & 272 & 3.153$+$02 & 6.393$+$07 & 1.191$-$03 &  98 & 271 & 3.186$+$02 & 1.555$+$08 & 2.840$-$03\\
  96 & 275 & 3.127$+$02 & 1.076$+$07 & 1.577$-$04 &  98 & 272 & 3.178$+$02 & 9.079$+$05 & 1.374$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
  98 & 275 & 3.151$+$02 & 7.271$+$06 & 8.661$-$05 & 101 & 248 & 3.598$+$02 & 7.173$+$05 & 1.624$-$05\\
  98 & 278 & 3.115$+$02 & 4.173$+$07 & 4.857$-$04 & 101 & 253 & 3.526$+$02 & 2.994$+$07 & 5.580$-$04\\
  98 & 279 & 3.085$+$02 & 8.441$+$06 & 1.204$-$04 & 101 & 256 & 3.483$+$02 & 6.061$+$06 & 9.187$-$05\\
  98 & 285 & 2.969$+$02 & 1.397$+$09 & 1.476$-$02 & 101 & 262 & 3.441$+$02 & 3.590$+$06 & 5.310$-$05\\
  99 & 196 & 5.538$+$02 & 1.622$+$07 & 7.459$-$04 & 101 & 264 & 3.432$+$02 & 2.485$+$06 & 4.389$-$05\\
  99 & 197 & 5.435$+$02 & 1.772$+$07 & 1.177$-$03 & 101 & 270 & 3.340$+$02 & 1.048$+$07 & 1.462$-$04\\
  99 & 210 & 4.560$+$02 & 1.345$+$06 & 2.095$-$05 & 101 & 271 & 3.317$+$02 & 1.162$+$07 & 1.917$-$04\\
  99 & 211 & 4.535$+$02 & 1.678$+$06 & 5.175$-$05 & 101 & 272 & 3.308$+$02 & 8.911$+$05 & 1.218$-$05\\
  99 & 212 & 4.507$+$02 & 6.524$+$05 & 2.980$-$05 & 101 & 279 & 3.208$+$02 & 8.762$+$05 & 1.126$-$05\\
  99 & 233 & 4.037$+$02 & 6.407$+$05 & 2.348$-$05 & 101 & 286 & 3.080$+$02 & 9.432$+$07 & 1.118$-$03\\
  99 & 238 & 3.874$+$02 & 4.278$+$06 & 1.444$-$04 & 102 & 182 & 6.990$+$02 & 2.079$+$05 & 1.523$-$05\\
  99 & 242 & 3.805$+$02 & 9.599$+$05 & 1.042$-$05 & 102 & 196 & 5.766$+$02 & 1.052$+$07 & 5.244$-$04\\
  99 & 244 & 3.773$+$02 & 8.412$+$05 & 2.693$-$05 & 102 & 197 & 5.655$+$02 & 8.398$+$05 & 6.039$-$05\\
  99 & 249 & 3.505$+$02 & 2.317$+$06 & 4.266$-$05 & 102 & 210 & 4.713$+$02 & 6.418$+$06 & 1.069$-$04\\
  99 & 250 & 3.505$+$02 & 9.253$+$06 & 2.556$-$04 & 102 & 212 & 4.658$+$02 & 1.402$+$06 & 6.837$-$05\\
  99 & 251 & 3.498$+$02 & 4.245$+$06 & 3.894$-$05 & 102 & 214 & 4.455$+$02 & 3.846$+$06 & 1.144$-$04\\
  99 & 255 & 3.421$+$02 & 2.478$+$06 & 6.524$-$05 & 102 & 215 & 4.428$+$02 & 2.245$+$07 & 9.898$-$04\\
  99 & 258 & 3.377$+$02 & 4.759$+$08 & 4.069$-$03 & 102 & 226 & 4.281$+$02 & 3.979$+$05 & 1.640$-$05\\
  99 & 259 & 3.371$+$02 & 8.158$+$06 & 2.085$-$04 & 102 & 229 & 4.240$+$02 & 4.366$+$05 & 1.177$-$05\\
  99 & 260 & 3.365$+$02 & 7.926$+$06 & 2.019$-$04 & 102 & 238 & 3.984$+$02 & 2.880$+$06 & 1.028$-$04\\
  99 & 263 & 3.354$+$02 & 7.866$+$06 & 1.326$-$04 & 102 & 244 & 3.878$+$02 & 4.462$+$06 & 1.509$-$04\\
  99 & 265 & 3.321$+$02 & 4.040$+$06 & 1.002$-$04 & 102 & 247 & 3.651$+$02 & 7.257$+$05 & 1.451$-$05\\
  99 & 266 & 3.301$+$02 & 3.155$+$08 & 2.577$-$03 & 102 & 249 & 3.595$+$02 & 8.818$+$07 & 1.708$-$03\\
  99 & 276 & 3.197$+$02 & 3.142$+$06 & 7.219$-$05 & 102 & 250 & 3.595$+$02 & 1.997$+$07 & 5.804$-$04\\
  99 & 280 & 3.127$+$02 & 1.838$+$07 & 1.347$-$04 & 102 & 251 & 3.588$+$02 & 3.406$+$06 & 3.287$-$05\\
  99 & 281 & 3.113$+$02 & 3.528$+$08 & 5.125$-$03 & 102 & 254 & 3.512$+$02 & 1.361$+$07 & 2.517$-$04\\
  99 & 282 & 3.080$+$02 & 5.299$+$08 & 7.534$-$03 & 102 & 255 & 3.507$+$02 & 3.410$+$06 & 9.434$-$05\\
  99 & 283 & 3.069$+$02 & 9.405$+$06 & 1.991$-$04 & 102 & 258 & 3.461$+$02 & 9.650$+$06 & 8.664$-$05\\
  99 & 284 & 3.023$+$02 & 3.771$+$08 & 2.583$-$03 & 102 & 259 & 3.455$+$02 & 5.674$+$07 & 1.523$-$03\\
  99 & 287 & 2.992$+$02 & 5.208$+$06 & 3.494$-$05 & 102 & 260 & 3.449$+$02 & 9.288$+$06 & 2.484$-$04\\
 100 & 196 & 5.595$+$02 & 3.389$+$06 & 3.181$-$04 & 102 & 263 & 3.436$+$02 & 1.687$+$07 & 2.987$-$04\\
 100 & 211 & 4.574$+$02 & 2.933$+$05 & 1.839$-$05 & 102 & 265 & 3.402$+$02 & 1.006$+$08 & 2.617$-$03\\
 100 & 214 & 4.351$+$02 & 3.598$+$05 & 2.043$-$05 & 102 & 266 & 3.381$+$02 & 1.285$+$07 & 1.101$-$04\\
 100 & 235 & 3.989$+$02 & 2.706$+$05 & 1.291$-$05 & 102 & 274 & 3.286$+$02 & 6.347$+$05 & 1.028$-$05\\
 100 & 239 & 3.862$+$02 & 1.044$+$06 & 4.670$-$05 & 102 & 276 & 3.271$+$02 & 3.328$+$07 & 8.011$-$04\\
 100 & 241 & 3.827$+$02 & 4.883$+$05 & 1.072$-$05 & 102 & 280 & 3.199$+$02 & 3.735$+$07 & 2.865$-$04\\
 100 & 242 & 3.832$+$02 & 7.647$+$05 & 1.684$-$05 & 102 & 281 & 3.184$+$02 & 2.296$+$07 & 3.489$-$04\\
 100 & 245 & 3.791$+$02 & 4.982$+$05 & 2.147$-$05 & 102 & 282 & 3.149$+$02 & 4.236$+$06 & 6.297$-$05\\
 100 & 249 & 3.527$+$02 & 4.671$+$06 & 1.743$-$04 & 102 & 283 & 3.137$+$02 & 3.877$+$06 & 8.582$-$05\\
 100 & 251 & 3.521$+$02 & 7.945$+$06 & 1.477$-$04 & 103 & 181 & 7.044$+$02 & 6.063$+$05 & 4.510$-$05\\
 100 & 254 & 3.447$+$02 & 1.185$+$07 & 4.222$-$04 & 103 & 182 & 7.032$+$02 & 9.031$+$04 & 1.339$-$05\\
 100 & 258 & 3.398$+$02 & 1.274$+$08 & 2.205$-$03 & 103 & 196 & 5.795$+$02 & 1.173$+$06 & 1.181$-$04\\
 100 & 263 & 3.375$+$02 & 2.960$+$06 & 1.011$-$04 & 103 & 210 & 4.733$+$02 & 4.725$+$06 & 1.587$-$04\\
 100 & 266 & 3.321$+$02 & 8.856$+$07 & 1.465$-$03 & 103 & 211 & 4.706$+$02 & 3.839$+$05 & 2.550$-$05\\
 100 & 274 & 3.230$+$02 & 1.365$+$06 & 4.268$-$05 & 103 & 214 & 4.472$+$02 & 5.180$+$07 & 3.106$-$03\\
 100 & 280 & 3.145$+$02 & 4.862$+$07 & 7.211$-$04 & 103 & 239 & 3.957$+$02 & 3.528$+$05 & 1.656$-$05\\
 100 & 281 & 3.131$+$02 & 2.133$+$07 & 6.268$-$04 & 103 & 242 & 3.925$+$02 & 8.155$+$05 & 1.884$-$05\\
 100 & 282 & 3.097$+$02 & 2.420$+$07 & 6.961$-$04 & 103 & 245 & 3.882$+$02 & 8.269$+$06 & 3.737$-$04\\
 100 & 284 & 3.040$+$02 & 7.372$+$08 & 1.022$-$02 & 103 & 249 & 3.606$+$02 & 4.326$+$07 & 1.687$-$03\\
 100 & 287 & 3.008$+$02 & 3.318$+$06 & 4.502$-$05 & 103 & 251 & 3.599$+$02 & 1.011$+$08 & 1.963$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 103 & 254 & 3.522$+$02 & 1.518$+$07 & 5.646$-$04 & 106 & 224 & 4.420$+$02 & 1.294$+$06 & 3.791$-$05\\
 103 & 258 & 3.471$+$02 & 4.202$+$06 & 7.590$-$05 & 106 & 225 & 4.401$+$02 & 4.777$+$05 & 2.081$-$05\\
 103 & 266 & 3.391$+$02 & 1.378$+$07 & 2.376$-$04 & 106 & 226 & 4.391$+$02 & 7.894$+$05 & 3.423$-$05\\
 103 & 274 & 3.296$+$02 & 1.317$+$08 & 4.290$-$03 & 106 & 232 & 4.278$+$02 & 1.510$+$06 & 2.071$-$05\\
 103 & 280 & 3.208$+$02 & 9.802$+$07 & 1.512$-$03 & 106 & 233 & 4.261$+$02 & 9.683$+$05 & 3.953$-$05\\
 103 & 281 & 3.192$+$02 & 3.774$+$07 & 1.153$-$03 & 106 & 235 & 4.175$+$02 & 6.304$+$05 & 1.648$-$05\\
 103 & 282 & 3.158$+$02 & 2.669$+$07 & 7.979$-$04 & 106 & 238 & 4.079$+$02 & 2.137$+$06 & 7.997$-$05\\
 103 & 284 & 3.098$+$02 & 3.457$+$07 & 4.975$-$04 & 106 & 244 & 3.968$+$02 & 1.753$+$06 & 6.209$-$05\\
 104 & 196 & 5.833$+$02 & 1.689$+$06 & 5.742$-$05 & 106 & 249 & 3.672$+$02 & 3.184$+$06 & 6.436$-$05\\
 104 & 197 & 5.719$+$02 & 1.402$+$07 & 6.874$-$04 & 106 & 250 & 3.673$+$02 & 2.499$+$07 & 7.581$-$04\\
 104 & 211 & 4.731$+$02 & 3.116$+$06 & 6.971$-$05 & 106 & 255 & 3.581$+$02 & 3.764$+$07 & 1.085$-$03\\
 104 & 212 & 4.701$+$02 & 1.627$+$06 & 5.390$-$05 & 106 & 258 & 3.533$+$02 & 3.818$+$07 & 3.572$-$04\\
 104 & 215 & 4.467$+$02 & 1.884$+$06 & 5.635$-$05 & 106 & 259 & 3.526$+$02 & 1.934$+$06 & 5.408$-$05\\
 104 & 218 & 4.447$+$02 & 1.573$+$07 & 6.216$-$04 & 106 & 260 & 3.520$+$02 & 4.361$+$07 & 1.215$-$03\\
 104 & 222 & 4.377$+$02 & 3.224$+$05 & 1.235$-$05 & 106 & 263 & 3.507$+$02 & 4.756$+$07 & 8.770$-$04\\
 104 & 223 & 4.371$+$02 & 1.292$+$06 & 4.935$-$05 & 106 & 266 & 3.450$+$02 & 1.015$+$08 & 9.051$-$04\\
 104 & 226 & 4.317$+$02 & 7.681$+$05 & 2.147$-$05 & 106 & 274 & 3.351$+$02 & 6.927$+$06 & 1.166$-$04\\
 104 & 237 & 4.050$+$02 & 4.003$+$06 & 1.313$-$04 & 106 & 276 & 3.335$+$02 & 2.663$+$07 & 6.663$-$04\\
 104 & 243 & 3.928$+$02 & 6.126$+$06 & 1.889$-$04 & 106 & 280 & 3.260$+$02 & 2.220$+$06 & 1.769$-$05\\
 104 & 245 & 3.899$+$02 & 8.070$+$05 & 1.226$-$05 & 106 & 281 & 3.244$+$02 & 1.712$+$07 & 2.702$-$04\\
 104 & 246 & 3.688$+$02 & 8.002$+$05 & 1.632$-$05 & 106 & 283 & 3.196$+$02 & 5.521$+$07 & 1.268$-$03\\
 104 & 250 & 3.621$+$02 & 7.994$+$07 & 1.571$-$03 & 106 & 287 & 3.113$+$02 & 6.006$+$06 & 4.363$-$05\\
 104 & 252 & 3.594$+$02 & 4.736$+$06 & 1.222$-$04 & 107 & 182 & 7.311$+$02 & 1.274$+$05 & 1.021$-$05\\
 104 & 254 & 3.536$+$02 & 1.298$+$07 & 1.622$-$04 & 107 & 196 & 5.983$+$02 & 4.494$+$06 & 2.412$-$04\\
 104 & 255 & 3.532$+$02 & 1.575$+$07 & 2.945$-$04 & 107 & 197 & 5.863$+$02 & 4.436$+$06 & 3.429$-$04\\
 104 & 257 & 3.495$+$02 & 7.601$+$06 & 1.856$-$04 & 107 & 210 & 4.857$+$02 & 6.363$+$06 & 1.125$-$04\\
 104 & 259 & 3.479$+$02 & 4.321$+$06 & 7.839$-$05 & 107 & 211 & 4.830$+$02 & 8.480$+$05 & 2.966$-$05\\
 104 & 260 & 3.472$+$02 & 1.091$+$07 & 1.971$-$04 & 107 & 212 & 4.798$+$02 & 2.971$+$06 & 1.538$-$04\\
 104 & 261 & 3.470$+$02 & 3.120$+$07 & 7.510$-$04 & 107 & 214 & 4.583$+$02 & 2.925$+$06 & 9.211$-$05\\
 104 & 263 & 3.460$+$02 & 5.801$+$06 & 6.940$-$05 & 107 & 215 & 4.554$+$02 & 2.360$+$07 & 1.101$-$03\\
 104 & 265 & 3.425$+$02 & 1.038$+$07 & 1.826$-$04 & 107 & 225 & 4.409$+$02 & 2.100$+$06 & 9.182$-$05\\
 104 & 267 & 3.403$+$02 & 1.556$+$08 & 3.600$-$03 & 107 & 234 & 4.249$+$02 & 7.616$+$05 & 2.061$-$05\\
 104 & 269 & 3.370$+$02 & 1.245$+$07 & 2.826$-$04 & 107 & 238 & 4.086$+$02 & 5.106$+$05 & 1.917$-$05\\
 104 & 274 & 3.308$+$02 & 2.220$+$06 & 2.428$-$05 & 107 & 239 & 4.044$+$02 & 5.040$+$05 & 1.235$-$05\\
 104 & 275 & 3.307$+$02 & 9.946$+$06 & 2.174$-$04 & 107 & 242 & 4.011$+$02 & 1.852$+$06 & 2.233$-$05\\
 104 & 278 & 3.267$+$02 & 3.940$+$06 & 8.405$-$05 & 107 & 244 & 3.975$+$02 & 9.435$+$06 & 3.352$-$04\\
 104 & 281 & 3.204$+$02 & 8.805$+$06 & 9.034$-$05 & 107 & 245 & 3.966$+$02 & 1.376$+$06 & 3.245$-$05\\
 104 & 283 & 3.157$+$02 & 1.571$+$07 & 2.348$-$04 & 107 & 249 & 3.678$+$02 & 4.143$+$07 & 8.401$-$04\\
 105 & 248 & 3.624$+$02 & 6.937$+$07 & 1.366$-$03 & 107 & 250 & 3.678$+$02 & 2.859$+$06 & 8.698$-$05\\
 105 & 253 & 3.551$+$02 & 1.010$+$07 & 1.637$-$04 & 107 & 251 & 3.671$+$02 & 7.490$+$06 & 7.566$-$05\\
 105 & 264 & 3.456$+$02 & 1.703$+$06 & 2.614$-$05 & 107 & 254 & 3.591$+$02 & 3.888$+$07 & 7.517$-$04\\
 105 & 271 & 3.339$+$02 & 1.280$+$06 & 1.834$-$05 & 107 & 255 & 3.586$+$02 & 1.127$+$07 & 3.261$-$04\\
 105 & 273 & 3.333$+$02 & 2.244$+$07 & 3.738$-$04 & 107 & 258 & 3.538$+$02 & 2.088$+$07 & 1.959$-$04\\
 106 & 196 & 5.968$+$02 & 2.110$+$06 & 1.126$-$04 & 107 & 259 & 3.531$+$02 & 1.350$+$07 & 3.786$-$04\\
 106 & 210 & 4.848$+$02 & 2.754$+$06 & 4.852$-$05 & 107 & 260 & 3.525$+$02 & 9.310$+$06 & 2.602$-$04\\
 106 & 211 & 4.820$+$02 & 9.654$+$06 & 3.363$-$04 & 107 & 263 & 3.512$+$02 & 4.138$+$07 & 7.653$-$04\\
 106 & 212 & 4.788$+$02 & 8.665$+$06 & 4.468$-$04 & 107 & 265 & 3.476$+$02 & 2.888$+$07 & 7.846$-$04\\
 106 & 213 & 4.607$+$02 & 7.460$+$05 & 3.561$-$05 & 107 & 266 & 3.455$+$02 & 1.835$+$07 & 1.641$-$04\\
 106 & 214 & 4.574$+$02 & 2.537$+$06 & 7.959$-$05 & 107 & 274 & 3.356$+$02 & 2.941$+$07 & 4.964$-$04\\
 106 & 215 & 4.546$+$02 & 1.394$+$07 & 6.476$-$04 & 107 & 276 & 3.340$+$02 & 6.537$+$07 & 1.640$-$03\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 107 & 281 & 3.249$+$02 & 3.245$+$07 & 5.134$-$04 & 109 & 244 & 3.996$+$02 & 2.122$+$06 & 3.809$-$05\\
 107 & 282 & 3.213$+$02 & 9.084$+$07 & 1.406$-$03 & 109 & 250 & 3.696$+$02 & 1.326$+$07 & 2.036$-$04\\
 107 & 283 & 3.201$+$02 & 1.992$+$07 & 4.589$-$04 & 109 & 252 & 3.668$+$02 & 5.836$+$07 & 1.177$-$03\\
 107 & 284 & 3.151$+$02 & 3.274$+$07 & 2.437$-$04 & 109 & 255 & 3.604$+$02 & 1.362$+$06 & 1.989$-$05\\
 108 & 183 & 7.335$+$02 & 1.280$+$05 & 1.032$-$05 & 109 & 259 & 3.548$+$02 & 3.602$+$06 & 5.099$-$05\\
 108 & 196 & 6.015$+$02 & 6.595$+$06 & 2.384$-$04 & 109 & 260 & 3.542$+$02 & 6.873$+$07 & 9.693$-$04\\
 108 & 197 & 5.893$+$02 & 6.105$+$06 & 3.179$-$04 & 109 & 261 & 3.539$+$02 & 1.468$+$07 & 2.757$-$04\\
 108 & 211 & 4.850$+$02 & 1.531$+$06 & 3.600$-$05 & 109 & 262 & 3.540$+$02 & 1.345$+$08 & 3.159$-$03\\
 108 & 214 & 4.601$+$02 & 1.954$+$06 & 4.136$-$05 & 109 & 265 & 3.492$+$02 & 2.208$+$07 & 3.028$-$04\\
 108 & 215 & 4.572$+$02 & 4.940$+$06 & 1.549$-$04 & 109 & 267 & 3.469$+$02 & 2.802$+$06 & 5.056$-$05\\
 108 & 218 & 4.551$+$02 & 1.576$+$07 & 6.527$-$04 & 109 & 269 & 3.435$+$02 & 7.777$+$05 & 1.376$-$05\\
 108 & 222 & 4.479$+$02 & 1.471$+$06 & 5.897$-$05 & 109 & 270 & 3.434$+$02 & 3.264$+$07 & 7.210$-$04\\
 108 & 223 & 4.472$+$02 & 3.265$+$05 & 1.305$-$05 & 109 & 272 & 3.399$+$02 & 1.388$+$06 & 3.006$-$05\\
 108 & 226 & 4.416$+$02 & 8.632$+$05 & 2.524$-$05 & 109 & 275 & 3.370$+$02 & 1.549$+$07 & 2.636$-$04\\
 108 & 233 & 4.285$+$02 & 6.211$+$05 & 1.709$-$05 & 109 & 276 & 3.355$+$02 & 1.290$+$06 & 1.633$-$05\\
 108 & 237 & 4.137$+$02 & 4.561$+$06 & 1.560$-$04 & 109 & 279 & 3.293$+$02 & 3.288$+$07 & 6.683$-$04\\
 108 & 238 & 4.101$+$02 & 1.286$+$06 & 3.242$-$05 & 109 & 283 & 3.214$+$02 & 1.865$+$07 & 2.166$-$04\\
 108 & 243 & 4.009$+$02 & 1.238$+$07 & 3.977$-$04 & 109 & 285 & 3.161$+$02 & 2.039$+$07 & 3.055$-$04\\
 108 & 245 & 3.980$+$02 & 4.506$+$06 & 7.133$-$05 & 110 & 197 & 5.932$+$02 & 1.236$+$06 & 6.517$-$05\\
 108 & 249 & 3.690$+$02 & 2.184$+$06 & 2.971$-$05 & 110 & 215 & 4.596$+$02 & 1.188$+$06 & 3.760$-$05\\
 108 & 250 & 3.690$+$02 & 2.585$+$07 & 5.278$-$04 & 110 & 218 & 4.574$+$02 & 1.955$+$06 & 8.175$-$05\\
 108 & 252 & 3.662$+$02 & 8.189$+$06 & 2.195$-$04 & 110 & 222 & 4.501$+$02 & 4.754$+$05 & 1.925$-$05\\
 108 & 254 & 3.602$+$02 & 1.182$+$06 & 1.533$-$05 & 110 & 225 & 4.448$+$02 & 7.066$+$05 & 2.096$-$05\\
 108 & 255 & 3.598$+$02 & 5.400$+$07 & 1.048$-$03 & 110 & 226 & 4.438$+$02 & 5.830$+$05 & 1.721$-$05\\
 108 & 257 & 3.560$+$02 & 4.058$+$06 & 1.028$-$04 & 110 & 237 & 4.156$+$02 & 3.070$+$06 & 1.060$-$04\\
 108 & 260 & 3.536$+$02 & 2.859$+$06 & 5.358$-$05 & 110 & 238 & 4.120$+$02 & 1.180$+$06 & 3.003$-$05\\
 108 & 261 & 3.534$+$02 & 3.483$+$07 & 8.692$-$04 & 110 & 239 & 4.076$+$02 & 2.324$+$06 & 3.858$-$05\\
 108 & 263 & 3.523$+$02 & 5.986$+$07 & 7.425$-$04 & 110 & 243 & 4.027$+$02 & 3.160$+$06 & 1.024$-$04\\
 108 & 265 & 3.486$+$02 & 9.758$+$06 & 1.778$-$04 & 110 & 245 & 3.997$+$02 & 4.995$+$06 & 7.976$-$05\\
 108 & 267 & 3.464$+$02 & 1.142$+$07 & 2.738$-$04 & 110 & 249 & 3.705$+$02 & 2.477$+$07 & 3.398$-$04\\
 108 & 269 & 3.430$+$02 & 1.250$+$07 & 2.940$-$04 & 110 & 250 & 3.705$+$02 & 1.138$+$07 & 2.342$-$04\\
 108 & 275 & 3.365$+$02 & 5.243$+$05 & 1.186$-$05 & 110 & 252 & 3.676$+$02 & 2.757$+$06 & 7.448$-$05\\
 108 & 276 & 3.350$+$02 & 4.976$+$06 & 8.371$-$05 & 110 & 254 & 3.617$+$02 & 4.947$+$07 & 6.468$-$04\\
 108 & 278 & 3.323$+$02 & 5.694$+$07 & 1.257$-$03 & 110 & 255 & 3.612$+$02 & 1.339$+$07 & 2.619$-$04\\
 108 & 281 & 3.258$+$02 & 2.525$+$07 & 2.679$-$04 & 110 & 257 & 3.574$+$02 & 2.848$+$07 & 7.272$-$04\\
 108 & 282 & 3.222$+$02 & 1.589$+$06 & 1.648$-$05 & 110 & 259 & 3.556$+$02 & 3.562$+$07 & 6.752$-$04\\
 108 & 283 & 3.210$+$02 & 2.083$+$07 & 3.216$-$04 & 110 & 261 & 3.547$+$02 & 9.185$+$07 & 2.310$-$03\\
 108 & 285 & 3.157$+$02 & 8.256$+$06 & 1.645$-$04 & 110 & 265 & 3.500$+$02 & 3.791$+$07 & 6.961$-$04\\
 109 & 184 & 7.323$+$02 & 1.739$+$05 & 1.398$-$05 & 110 & 267 & 3.477$+$02 & 7.367$+$06 & 1.780$-$04\\
 109 & 185 & 7.272$+$02 & 1.329$+$05 & 1.317$-$05 & 110 & 269 & 3.443$+$02 & 2.942$+$06 & 6.970$-$05\\
 109 & 190 & 6.617$+$02 & 1.471$+$05 & 1.207$-$05 & 110 & 274 & 3.378$+$02 & 7.890$+$06 & 8.998$-$05\\
 109 & 197 & 5.909$+$02 & 2.249$+$06 & 8.832$-$05 & 110 & 275 & 3.377$+$02 & 2.016$+$07 & 4.596$-$04\\
 109 & 212 & 4.829$+$02 & 3.214$+$06 & 8.426$-$05 & 110 & 278 & 3.335$+$02 & 6.017$+$06 & 1.338$-$04\\
 109 & 218 & 4.561$+$02 & 5.016$+$06 & 1.564$-$04 & 110 & 282 & 3.233$+$02 & 3.303$+$07 & 3.451$-$04\\
 109 & 219 & 4.559$+$02 & 8.659$+$06 & 3.372$-$04 & 111 & 196 & 6.069$+$02 & 1.245$+$07 & 1.376$-$03\\
 109 & 220 & 4.532$+$02 & 1.246$+$07 & 4.795$-$04 & 111 & 234 & 4.292$+$02 & 2.124$+$05 & 1.173$-$05\\
 109 & 222 & 4.488$+$02 & 8.124$+$05 & 2.453$-$05 & 111 & 239 & 4.083$+$02 & 1.341$+$06 & 6.701$-$05\\
 109 & 223 & 4.481$+$02 & 3.729$+$06 & 1.123$-$04 & 111 & 242 & 4.049$+$02 & 1.083$+$06 & 2.662$-$05\\
 109 & 226 & 4.425$+$02 & 6.316$+$05 & 1.390$-$05 & 111 & 245 & 4.004$+$02 & 8.663$+$05 & 4.164$-$05\\
 109 & 240 & 4.061$+$02 & 4.314$+$07 & 1.333$-$03 & 111 & 249 & 3.710$+$02 & 1.783$+$06 & 7.358$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 111 & 251 & 3.703$+$02 & 7.629$+$05 & 1.569$-$05 & 113 & 256 & 3.651$+$02 & 3.107$+$06 & 7.762$-$05\\
 111 & 254 & 3.622$+$02 & 1.147$+$07 & 4.511$-$04 & 113 & 259 & 3.613$+$02 & 1.153$+$07 & 1.693$-$04\\
 111 & 258 & 3.568$+$02 & 1.940$+$08 & 3.703$-$03 & 113 & 260 & 3.606$+$02 & 2.403$+$07 & 3.515$-$04\\
 111 & 263 & 3.542$+$02 & 1.184$+$06 & 4.454$-$05 & 113 & 261 & 3.604$+$02 & 2.111$+$07 & 4.111$-$04\\
 111 & 266 & 3.483$+$02 & 1.744$+$08 & 3.173$-$03 & 113 & 262 & 3.604$+$02 & 9.315$+$07 & 2.268$-$03\\
 111 & 274 & 3.383$+$02 & 1.540$+$07 & 5.285$-$04 & 113 & 265 & 3.555$+$02 & 4.670$+$06 & 6.637$-$05\\
 111 & 280 & 3.290$+$02 & 8.893$+$06 & 1.443$-$04 & 113 & 267 & 3.531$+$02 & 1.699$+$07 & 3.176$-$04\\
 111 & 281 & 3.274$+$02 & 1.126$+$08 & 3.618$-$03 & 113 & 269 & 3.496$+$02 & 1.004$+$07 & 1.841$-$04\\
 111 & 282 & 3.237$+$02 & 2.646$+$08 & 8.313$-$03 & 113 & 270 & 3.494$+$02 & 3.458$+$07 & 7.912$-$04\\
 111 & 284 & 3.175$+$02 & 1.864$+$08 & 2.818$-$03 & 113 & 272 & 3.459$+$02 & 1.697$+$06 & 3.805$-$05\\
 111 & 287 & 3.140$+$02 & 1.923$+$06 & 2.844$-$05 & 113 & 275 & 3.428$+$02 & 9.671$+$05 & 1.704$-$05\\
 112 & 196 & 6.103$+$02 & 3.691$+$06 & 2.061$-$04 & 113 & 276 & 3.413$+$02 & 1.368$+$07 & 1.792$-$04\\
 112 & 206 & 5.346$+$02 & 1.879$+$05 & 1.208$-$05 & 113 & 278 & 3.385$+$02 & 4.911$+$06 & 8.437$-$05\\
 112 & 211 & 4.908$+$02 & 2.854$+$05 & 1.030$-$05 & 113 & 279 & 3.349$+$02 & 1.577$+$06 & 3.315$-$05\\
 112 & 214 & 4.653$+$02 & 2.323$+$06 & 7.540$-$05 & 113 & 283 & 3.268$+$02 & 1.364$+$07 & 1.638$-$04\\
 112 & 215 & 4.624$+$02 & 5.834$+$06 & 2.805$-$04 & 113 & 285 & 3.213$+$02 & 4.018$+$07 & 6.217$-$04\\
 112 & 225 & 4.474$+$02 & 5.669$+$06 & 2.552$-$04 & 113 & 286 & 3.210$+$02 & 2.585$+$07 & 4.993$-$04\\
 112 & 229 & 4.419$+$02 & 4.425$+$05 & 1.296$-$05 & 114 & 205 & 5.479$+$02 & 2.788$+$05 & 1.673$-$05\\
 112 & 241 & 4.059$+$02 & 1.376$+$06 & 1.699$-$05 & 114 & 211 & 4.988$+$02 & 1.366$+$06 & 3.395$-$05\\
 112 & 242 & 4.064$+$02 & 2.691$+$07 & 3.332$-$04 & 114 & 218 & 4.672$+$02 & 3.553$+$07 & 1.550$-$03\\
 112 & 245 & 4.018$+$02 & 2.853$+$06 & 6.907$-$05 & 114 & 222 & 4.596$+$02 & 4.786$+$06 & 2.020$-$04\\
 112 & 249 & 3.723$+$02 & 6.930$+$06 & 1.440$-$04 & 114 & 223 & 4.589$+$02 & 1.160$+$06 & 4.881$-$05\\
 112 & 251 & 3.716$+$02 & 1.002$+$08 & 1.037$-$03 & 114 & 233 & 4.391$+$02 & 5.084$+$05 & 1.470$-$05\\
 112 & 254 & 3.634$+$02 & 3.310$+$07 & 6.552$-$04 & 114 & 237 & 4.236$+$02 & 3.375$+$06 & 1.211$-$04\\
 112 & 255 & 3.629$+$02 & 8.035$+$05 & 2.380$-$05 & 114 & 239 & 4.154$+$02 & 1.360$+$07 & 2.344$-$04\\
 112 & 259 & 3.573$+$02 & 3.398$+$08 & 9.756$-$03 & 114 & 243 & 4.103$+$02 & 5.866$+$06 & 1.974$-$04\\
 112 & 260 & 3.566$+$02 & 1.214$+$07 & 3.472$-$04 & 114 & 244 & 4.081$+$02 & 4.464$+$06 & 1.115$-$04\\
 112 & 265 & 3.516$+$02 & 5.205$+$06 & 1.447$-$04 & 114 & 245 & 4.072$+$02 & 4.949$+$06 & 8.201$-$05\\
 112 & 274 & 3.393$+$02 & 3.958$+$07 & 6.831$-$04 & 114 & 249 & 3.769$+$02 & 3.408$+$07 & 4.839$-$04\\
 112 & 276 & 3.377$+$02 & 3.522$+$06 & 9.034$-$05 & 114 & 250 & 3.769$+$02 & 7.736$+$06 & 1.648$-$04\\
 112 & 280 & 3.300$+$02 & 9.028$+$07 & 7.370$-$04 & 114 & 252 & 3.740$+$02 & 4.180$+$05 & 1.168$-$05\\
 112 & 281 & 3.284$+$02 & 4.240$+$07 & 6.854$-$04 & 114 & 257 & 3.633$+$02 & 3.797$+$07 & 1.002$-$03\\
 112 & 282 & 3.247$+$02 & 6.273$+$07 & 9.914$-$04 & 114 & 259 & 3.615$+$02 & 1.993$+$07 & 3.906$-$04\\
 112 & 283 & 3.235$+$02 & 1.766$+$07 & 4.156$-$04 & 114 & 261 & 3.606$+$02 & 1.771$+$08 & 4.603$-$03\\
 112 & 284 & 3.184$+$02 & 8.186$+$06 & 6.222$-$05 & 114 & 263 & 3.595$+$02 & 3.969$+$06 & 5.126$-$05\\
 113 & 197 & 6.092$+$02 & 4.867$+$05 & 2.031$-$05 & 114 & 265 & 3.557$+$02 & 1.135$+$07 & 2.154$-$04\\
 113 & 212 & 4.950$+$02 & 8.057$+$05 & 2.220$-$05 & 114 & 267 & 3.533$+$02 & 4.204$+$07 & 1.049$-$03\\
 113 & 218 & 4.669$+$02 & 6.708$+$05 & 2.192$-$05 & 114 & 269 & 3.498$+$02 & 2.246$+$07 & 5.493$-$04\\
 113 & 219 & 4.667$+$02 & 4.911$+$06 & 2.004$-$04 & 114 & 274 & 3.431$+$02 & 7.352$+$06 & 8.650$-$05\\
 113 & 222 & 4.592$+$02 & 1.081$+$06 & 3.418$-$05 & 114 & 275 & 3.430$+$02 & 1.978$+$07 & 4.652$-$04\\
 113 & 226 & 4.527$+$02 & 4.366$+$05 & 1.006$-$05 & 114 & 276 & 3.415$+$02 & 5.587$+$07 & 9.767$-$04\\
 113 & 227 & 4.518$+$02 & 5.644$+$05 & 2.159$-$05 & 114 & 278 & 3.387$+$02 & 5.649$+$07 & 1.295$-$03\\
 113 & 231 & 4.438$+$02 & 1.981$+$06 & 5.849$-$05 & 114 & 281 & 3.320$+$02 & 1.876$+$07 & 2.066$-$04\\
 113 & 237 & 4.234$+$02 & 1.194$+$06 & 3.208$-$05 & 114 & 282 & 3.282$+$02 & 2.005$+$06 & 2.158$-$05\\
 113 & 238 & 4.196$+$02 & 3.581$+$06 & 7.090$-$05 & 114 & 283 & 3.269$+$02 & 2.237$+$08 & 3.584$-$03\\
 113 & 240 & 4.147$+$02 & 3.491$+$06 & 1.125$-$04 & 114 & 285 & 3.214$+$02 & 2.909$+$07 & 6.007$-$04\\
 113 & 244 & 4.079$+$02 & 1.096$+$06 & 2.051$-$05 & 115 & 217 & 4.731$+$02 & 6.236$+$06 & 2.511$-$04\\
 113 & 250 & 3.767$+$02 & 1.058$+$07 & 1.688$-$04 & 115 & 219 & 4.713$+$02 & 3.405$+$06 & 1.134$-$04\\
 113 & 252 & 3.738$+$02 & 1.887$+$06 & 3.952$-$05 & 115 & 220 & 4.684$+$02 & 2.977$+$06 & 9.791$-$05\\
 113 & 255 & 3.671$+$02 & 8.458$+$06 & 1.282$-$04 & 115 & 223 & 4.630$+$02 & 8.472$+$05 & 2.178$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 115 & 227 & 4.561$+$02 & 3.434$+$06 & 1.071$-$04 & 117 & 243 & 4.223$+$02 & 3.588$+$06 & 9.592$-$05\\
 115 & 237 & 4.272$+$02 & 3.428$+$06 & 7.502$-$05 & 117 & 244 & 4.200$+$02 & 5.322$+$06 & 1.056$-$04\\
 115 & 240 & 4.183$+$02 & 1.310$+$06 & 3.435$-$05 & 117 & 250 & 3.870$+$02 & 2.877$+$06 & 4.846$-$05\\
 115 & 252 & 3.767$+$02 & 1.283$+$07 & 2.183$-$04 & 117 & 252 & 3.839$+$02 & 4.805$+$06 & 1.062$-$04\\
 115 & 253 & 3.727$+$02 & 9.872$+$05 & 2.466$-$05 & 117 & 255 & 3.769$+$02 & 1.829$+$06 & 2.922$-$05\\
 115 & 256 & 3.679$+$02 & 1.484$+$06 & 3.012$-$05 & 117 & 257 & 3.727$+$02 & 7.086$+$05 & 1.476$-$05\\
 115 & 261 & 3.631$+$02 & 9.303$+$05 & 1.472$-$05 & 117 & 259 & 3.708$+$02 & 2.193$+$06 & 3.390$-$05\\
 115 & 262 & 3.632$+$02 & 2.236$+$07 & 4.421$-$04 & 117 & 260 & 3.701$+$02 & 5.111$+$06 & 7.871$-$05\\
 115 & 264 & 3.622$+$02 & 2.784$+$08 & 6.574$-$03 & 117 & 261 & 3.699$+$02 & 3.419$+$06 & 7.012$-$05\\
 115 & 267 & 3.558$+$02 & 1.361$+$07 & 2.066$-$04 & 117 & 262 & 3.699$+$02 & 8.008$+$07 & 2.053$-$03\\
 115 & 270 & 3.520$+$02 & 7.467$+$06 & 1.387$-$04 & 117 & 265 & 3.647$+$02 & 8.719$+$06 & 1.304$-$04\\
 115 & 271 & 3.495$+$02 & 3.427$+$07 & 7.530$-$04 & 117 & 267 & 3.622$+$02 & 2.132$+$07 & 4.192$-$04\\
 115 & 272 & 3.484$+$02 & 2.889$+$07 & 5.259$-$04 & 117 & 269 & 3.585$+$02 & 2.712$+$06 & 5.225$-$05\\
 115 & 275 & 3.453$+$02 & 1.966$+$06 & 2.811$-$05 & 117 & 270 & 3.583$+$02 & 6.153$+$07 & 1.480$-$03\\
 115 & 278 & 3.410$+$02 & 6.186$+$06 & 8.624$-$05 & 117 & 272 & 3.546$+$02 & 1.264$+$07 & 2.978$-$04\\
 115 & 279 & 3.373$+$02 & 9.355$+$06 & 1.596$-$04 & 117 & 276 & 3.498$+$02 & 7.900$+$05 & 1.087$-$05\\
 115 & 285 & 3.235$+$02 & 3.961$+$07 & 4.970$-$04 & 117 & 278 & 3.468$+$02 & 2.650$+$07 & 4.780$-$04\\
 115 & 286 & 3.232$+$02 & 1.746$+$06 & 2.735$-$05 & 117 & 279 & 3.431$+$02 & 1.150$+$08 & 2.536$-$03\\
 116 & 197 & 6.192$+$02 & 3.625$+$05 & 1.563$-$05 & 117 & 283 & 3.345$+$02 & 5.684$+$06 & 7.151$-$05\\
 116 & 215 & 4.750$+$02 & 4.348$+$05 & 1.103$-$05 & 117 & 285 & 3.288$+$02 & 1.664$+$08 & 2.695$-$03\\
 116 & 219 & 4.725$+$02 & 7.867$+$05 & 3.291$-$05 & 117 & 286 & 3.285$+$02 & 3.457$+$06 & 6.992$-$05\\
 116 & 223 & 4.642$+$02 & 5.893$+$05 & 1.904$-$05 & 118 & 196 & 6.681$+$02 & 1.028$+$06 & 1.375$-$04\\
 116 & 231 & 4.491$+$02 & 6.418$+$05 & 1.940$-$05 & 118 & 214 & 4.982$+$02 & 8.084$+$05 & 6.015$-$05\\
 116 & 237 & 4.282$+$02 & 2.196$+$06 & 6.038$-$05 & 118 & 230 & 4.678$+$02 & 2.279$+$06 & 7.479$-$05\\
 116 & 238 & 4.243$+$02 & 5.620$+$05 & 1.138$-$05 & 118 & 239 & 4.351$+$02 & 1.547$+$07 & 8.783$-$04\\
 116 & 240 & 4.193$+$02 & 5.761$+$06 & 1.898$-$04 & 118 & 241 & 4.306$+$02 & 5.708$+$05 & 1.587$-$05\\
 116 & 250 & 3.805$+$02 & 1.034$+$07 & 1.684$-$04 & 118 & 242 & 4.313$+$02 & 7.963$+$06 & 2.221$-$04\\
 116 & 252 & 3.775$+$02 & 5.069$+$06 & 1.083$-$04 & 118 & 245 & 4.261$+$02 & 6.745$+$06 & 3.672$-$04\\
 116 & 255 & 3.707$+$02 & 2.004$+$07 & 3.096$-$04 & 118 & 249 & 3.930$+$02 & 1.036$+$07 & 4.797$-$04\\
 116 & 256 & 3.686$+$02 & 2.574$+$06 & 6.555$-$05 & 118 & 251 & 3.922$+$02 & 4.025$+$07 & 9.285$-$04\\
 116 & 257 & 3.666$+$02 & 1.327$+$07 & 2.675$-$04 & 118 & 254 & 3.831$+$02 & 1.006$+$07 & 4.425$-$04\\
 116 & 259 & 3.648$+$02 & 5.202$+$06 & 7.784$-$05 & 118 & 258 & 3.771$+$02 & 1.154$+$07 & 2.460$-$04\\
 116 & 261 & 3.639$+$02 & 3.965$+$06 & 7.871$-$05 & 118 & 263 & 3.742$+$02 & 2.485$+$07 & 1.043$-$03\\
 116 & 262 & 3.639$+$02 & 1.276$+$08 & 3.166$-$03 & 118 & 266 & 3.676$+$02 & 6.560$+$07 & 1.329$-$03\\
 116 & 265 & 3.589$+$02 & 9.595$+$06 & 1.389$-$04 & 118 & 274 & 3.565$+$02 & 2.144$+$08 & 8.167$-$03\\
 116 & 267 & 3.565$+$02 & 3.237$+$06 & 6.166$-$05 & 118 & 280 & 3.462$+$02 & 1.906$+$07 & 3.424$-$04\\
 116 & 269 & 3.529$+$02 & 1.225$+$07 & 2.287$-$04 & 118 & 281 & 3.444$+$02 & 6.182$+$05 & 2.199$-$05\\
 116 & 270 & 3.527$+$02 & 9.853$+$06 & 2.297$-$04 & 118 & 282 & 3.404$+$02 & 1.956$+$07 & 6.795$-$04\\
 116 & 272 & 3.491$+$02 & 9.560$+$06 & 2.183$-$04 & 118 & 284 & 3.335$+$02 & 6.001$+$07 & 1.001$-$03\\
 116 & 275 & 3.460$+$02 & 5.350$+$07 & 9.600$-$04 & 118 & 287 & 3.296$+$02 & 9.072$+$05 & 1.478$-$05\\
 116 & 276 & 3.444$+$02 & 4.033$+$06 & 5.379$-$05 & 119 & 197 & 6.600$+$02 & 2.394$+$05 & 2.345$-$05\\
 116 & 279 & 3.379$+$02 & 2.586$+$06 & 5.535$-$05 & 119 & 210 & 5.352$+$02 & 1.563$+$06 & 3.355$-$05\\
 116 & 283 & 3.296$+$02 & 2.248$+$06 & 2.746$-$05 & 119 & 214 & 5.021$+$02 & 6.008$+$05 & 2.270$-$05\\
 116 & 286 & 3.238$+$02 & 1.356$+$07 & 2.664$-$04 & 119 & 215 & 4.987$+$02 & 2.422$+$06 & 1.354$-$04\\
 117 & 185 & 7.977$+$02 & 1.733$+$05 & 2.067$-$05 & 119 & 224 & 4.836$+$02 & 2.917$+$05 & 1.023$-$05\\
 117 & 219 & 4.826$+$02 & 3.487$+$07 & 1.522$-$03 & 119 & 226 & 4.801$+$02 & 2.292$+$05 & 1.188$-$05\\
 117 & 220 & 4.796$+$02 & 1.229$+$06 & 5.296$-$05 & 119 & 229 & 4.750$+$02 & 1.072$+$06 & 3.627$-$05\\
 117 & 227 & 4.667$+$02 & 2.076$+$06 & 8.474$-$05 & 119 & 230 & 4.713$+$02 & 1.484$+$06 & 2.471$-$05\\
 117 & 238 & 4.325$+$02 & 4.257$+$06 & 8.952$-$05 & 119 & 234 & 4.623$+$02 & 4.743$+$05 & 1.519$-$05\\
 117 & 240 & 4.272$+$02 & 2.255$+$07 & 7.711$-$04 & 119 & 238 & 4.431$+$02 & 1.540$+$07 & 6.797$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 119 & 239 & 4.381$+$02 & 1.773$+$06 & 5.100$-$05 & 121 & 233 & 4.691$+$02 & 8.092$+$05 & 2.669$-$05\\
 119 & 242 & 4.342$+$02 & 2.916$+$06 & 4.122$-$05 & 121 & 237 & 4.514$+$02 & 1.065$+$07 & 4.340$-$04\\
 119 & 244 & 4.300$+$02 & 3.842$+$06 & 1.598$-$04 & 121 & 238 & 4.471$+$02 & 2.586$+$06 & 7.752$-$05\\
 119 & 245 & 4.290$+$02 & 1.399$+$07 & 3.860$-$04 & 121 & 239 & 4.420$+$02 & 1.275$+$06 & 2.490$-$05\\
 119 & 249 & 3.955$+$02 & 4.068$+$07 & 9.537$-$04 & 121 & 243 & 4.363$+$02 & 4.960$+$06 & 1.887$-$04\\
 119 & 250 & 3.955$+$02 & 4.830$+$05 & 1.699$-$05 & 121 & 244 & 4.338$+$02 & 1.394$+$07 & 3.932$-$04\\
 119 & 251 & 3.947$+$02 & 3.450$+$07 & 4.028$-$04 & 121 & 245 & 4.328$+$02 & 7.815$+$05 & 1.463$-$05\\
 119 & 254 & 3.855$+$02 & 1.044$+$07 & 2.324$-$04 & 121 & 249 & 3.987$+$02 & 1.310$+$07 & 2.081$-$04\\
 119 & 255 & 3.849$+$02 & 3.169$+$06 & 1.056$-$04 & 121 & 250 & 3.988$+$02 & 5.726$+$07 & 1.365$-$03\\
 119 & 258 & 3.793$+$02 & 9.424$+$06 & 1.017$-$04 & 121 & 252 & 3.954$+$02 & 3.150$+$07 & 9.846$-$04\\
 119 & 260 & 3.779$+$02 & 3.142$+$07 & 1.009$-$03 & 121 & 255 & 3.880$+$02 & 2.066$+$07 & 4.662$-$04\\
 119 & 263 & 3.764$+$02 & 4.142$+$07 & 8.797$-$04 & 121 & 259 & 3.815$+$02 & 4.989$+$05 & 1.089$-$05\\
 119 & 265 & 3.722$+$02 & 2.762$+$06 & 8.604$-$05 & 121 & 260 & 3.808$+$02 & 3.306$+$07 & 7.188$-$04\\
 119 & 266 & 3.698$+$02 & 1.155$+$07 & 1.184$-$04 & 121 & 261 & 3.805$+$02 & 1.633$+$06 & 4.726$-$05\\
 119 & 274 & 3.585$+$02 & 3.529$+$07 & 6.798$-$04 & 121 & 263 & 3.793$+$02 & 1.246$+$07 & 1.791$-$04\\
 119 & 276 & 3.567$+$02 & 2.677$+$08 & 7.660$-$03 & 121 & 265 & 3.751$+$02 & 9.825$+$06 & 2.072$-$04\\
 119 & 280 & 3.481$+$02 & 2.579$+$07 & 2.343$-$04 & 121 & 269 & 3.685$+$02 & 8.089$+$06 & 2.196$-$04\\
 119 & 281 & 3.463$+$02 & 1.352$+$07 & 2.430$-$04 & 121 & 275 & 3.610$+$02 & 4.694$+$07 & 1.223$-$03\\
 119 & 282 & 3.422$+$02 & 2.172$+$07 & 3.812$-$04 & 121 & 276 & 3.593$+$02 & 1.183$+$07 & 2.290$-$04\\
 119 & 283 & 3.408$+$02 & 3.937$+$06 & 1.028$-$04 & 121 & 278 & 3.562$+$02 & 1.689$+$08 & 4.284$-$03\\
 119 & 284 & 3.352$+$02 & 4.946$+$07 & 4.167$-$04 & 121 & 281 & 3.488$+$02 & 3.903$+$06 & 4.745$-$05\\
 120 & 218 & 4.946$+$02 & 4.791$+$05 & 1.406$-$05 & 121 & 282 & 3.446$+$02 & 3.946$+$07 & 4.683$-$04\\
 120 & 219 & 4.944$+$02 & 3.324$+$05 & 1.218$-$05 & 121 & 283 & 3.432$+$02 & 2.729$+$07 & 4.820$-$04\\
 120 & 227 & 4.777$+$02 & 1.059$+$06 & 3.623$-$05 & 122 & 196 & 7.133$+$02 & 8.326$+$06 & 4.234$-$04\\
 120 & 240 & 4.364$+$02 & 5.391$+$06 & 1.539$-$04 & 122 & 197 & 6.963$+$02 & 8.319$+$05 & 6.047$-$05\\
 120 & 243 & 4.313$+$02 & 9.819$+$05 & 2.190$-$05 & 122 & 211 & 5.552$+$02 & 1.588$+$06 & 4.892$-$05\\
 120 & 252 & 3.913$+$02 & 8.154$+$06 & 1.498$-$04 & 122 & 212 & 5.510$+$02 & 1.050$+$06 & 4.779$-$05\\
 120 & 253 & 3.870$+$02 & 1.975$+$07 & 5.320$-$04 & 122 & 214 & 5.228$+$02 & 2.502$+$06 & 6.836$-$05\\
 120 & 256 & 3.818$+$02 & 1.167$+$06 & 2.550$-$05 & 122 & 222 & 5.071$+$02 & 5.581$+$05 & 2.868$-$05\\
 120 & 262 & 3.768$+$02 & 4.187$+$06 & 8.911$-$05 & 122 & 223 & 5.062$+$02 & 5.435$+$05 & 2.784$-$05\\
 120 & 264 & 3.758$+$02 & 2.048$+$08 & 5.202$-$03 & 122 & 233 & 4.823$+$02 & 4.758$+$05 & 1.659$-$05\\
 120 & 267 & 3.688$+$02 & 4.917$+$06 & 8.020$-$05 & 122 & 234 & 4.798$+$02 & 9.908$+$05 & 2.280$-$05\\
 120 & 269 & 3.650$+$02 & 2.635$+$06 & 4.210$-$05 & 122 & 237 & 4.637$+$02 & 3.033$+$05 & 1.304$-$05\\
 120 & 270 & 3.648$+$02 & 3.882$+$07 & 7.744$-$04 & 122 & 238 & 4.592$+$02 & 7.884$+$05 & 2.492$-$05\\
 120 & 271 & 3.620$+$02 & 1.804$+$07 & 4.254$-$04 & 122 & 239 & 4.538$+$02 & 5.186$+$05 & 1.067$-$05\\
 120 & 272 & 3.609$+$02 & 2.635$+$07 & 5.145$-$04 & 122 & 243 & 4.477$+$02 & 1.111$+$06 & 4.451$-$05\\
 120 & 275 & 3.576$+$02 & 5.767$+$06 & 8.843$-$05 & 122 & 244 & 4.451$+$02 & 2.365$+$06 & 7.026$-$05\\
 120 & 278 & 3.529$+$02 & 2.482$+$06 & 3.707$-$05 & 122 & 247 & 4.155$+$02 & 6.210$+$05 & 1.072$-$05\\
 120 & 279 & 3.490$+$02 & 3.733$+$06 & 6.815$-$05 & 122 & 249 & 4.082$+$02 & 3.572$+$06 & 5.950$-$05\\
 120 & 285 & 3.342$+$02 & 8.309$+$06 & 1.113$-$04 & 122 & 250 & 4.083$+$02 & 4.421$+$06 & 1.105$-$04\\
 121 & 196 & 6.847$+$02 & 1.100$+$06 & 5.151$-$05 & 122 & 252 & 4.048$+$02 & 6.740$+$07 & 2.208$-$03\\
 121 & 211 & 5.377$+$02 & 1.800$+$06 & 5.202$-$05 & 122 & 254 & 3.976$+$02 & 1.226$+$06 & 1.936$-$05\\
 121 & 212 & 5.338$+$02 & 1.765$+$06 & 7.541$-$05 & 122 & 255 & 3.970$+$02 & 3.523$+$06 & 8.325$-$05\\
 121 & 213 & 5.114$+$02 & 6.782$+$05 & 2.658$-$05 & 122 & 257 & 3.924$+$02 & 5.042$+$05 & 1.552$-$05\\
 121 & 214 & 5.073$+$02 & 4.232$+$05 & 1.088$-$05 & 122 & 260 & 3.895$+$02 & 9.466$+$06 & 2.153$-$04\\
 121 & 215 & 5.038$+$02 & 3.719$+$05 & 1.415$-$05 & 122 & 261 & 3.892$+$02 & 7.481$+$06 & 2.265$-$04\\
 121 & 218 & 5.012$+$02 & 3.649$+$06 & 1.832$-$04 & 122 & 263 & 3.879$+$02 & 4.240$+$07 & 6.378$-$04\\
 121 & 222 & 4.924$+$02 & 6.597$+$05 & 3.198$-$05 & 122 & 265 & 3.835$+$02 & 2.330$+$06 & 5.137$-$05\\
 121 & 223 & 4.917$+$02 & 9.145$+$05 & 4.419$-$05 & 122 & 267 & 3.807$+$02 & 1.730$+$07 & 5.014$-$04\\
 121 & 229 & 4.796$+$02 & 8.605$+$05 & 1.979$-$05 & 122 & 269 & 3.767$+$02 & 3.424$+$06 & 9.712$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 122 & 274 & 3.689$+$02 & 1.192$+$06 & 1.621$-$05 & 124 & 249 & 4.132$+$02 & 2.247$+$07 & 5.753$-$04\\
 122 & 275 & 3.688$+$02 & 4.522$+$07 & 1.229$-$03 & 124 & 250 & 4.133$+$02 & 3.263$+$07 & 1.254$-$03\\
 122 & 276 & 3.670$+$02 & 1.437$+$06 & 2.902$-$05 & 124 & 251 & 4.124$+$02 & 6.527$+$06 & 8.320$-$05\\
 122 & 278 & 3.638$+$02 & 4.994$+$06 & 1.321$-$04 & 124 & 254 & 4.023$+$02 & 1.445$+$06 & 3.507$-$05\\
 122 & 281 & 3.560$+$02 & 3.952$+$06 & 5.007$-$05 & 124 & 258 & 3.956$+$02 & 4.324$+$07 & 5.074$-$04\\
 122 & 282 & 3.517$+$02 & 1.119$+$07 & 1.383$-$04 & 124 & 259 & 3.948$+$02 & 3.146$+$06 & 1.103$-$04\\
 122 & 283 & 3.503$+$02 & 6.180$+$06 & 1.137$-$04 & 124 & 260 & 3.940$+$02 & 5.490$+$07 & 1.917$-$03\\
 122 & 285 & 3.440$+$02 & 9.845$+$06 & 2.328$-$04 & 124 & 266 & 3.853$+$02 & 1.009$+$08 & 1.123$-$03\\
 123 & 197 & 7.029$+$02 & 2.676$+$06 & 1.487$-$04 & 124 & 274 & 3.730$+$02 & 3.758$+$06 & 7.838$-$05\\
 123 & 213 & 5.309$+$02 & 5.870$+$05 & 1.860$-$05 & 124 & 276 & 3.711$+$02 & 2.888$+$07 & 8.943$-$04\\
 123 & 215 & 5.228$+$02 & 7.938$+$05 & 2.439$-$05 & 124 & 281 & 3.598$+$02 & 1.211$+$07 & 2.351$-$04\\
 123 & 218 & 5.200$+$02 & 5.463$+$05 & 2.214$-$05 & 124 & 282 & 3.554$+$02 & 8.522$+$05 & 1.614$-$05\\
 123 & 219 & 5.197$+$02 & 3.176$+$06 & 1.608$-$04 & 124 & 283 & 3.539$+$02 & 3.381$+$07 & 9.525$-$04\\
 123 & 220 & 5.162$+$02 & 3.767$+$06 & 1.881$-$04 & 124 & 284 & 3.479$+$02 & 3.553$+$06 & 3.224$-$05\\
 123 & 227 & 5.013$+$02 & 3.053$+$05 & 1.438$-$05 & 125 & 196 & 7.332$+$02 & 8.184$+$06 & 4.398$-$04\\
 123 & 231 & 4.915$+$02 & 6.522$+$05 & 2.362$-$05 & 125 & 197 & 7.153$+$02 & 1.445$+$06 & 1.108$-$04\\
 123 & 233 & 4.855$+$02 & 5.935$+$05 & 1.573$-$05 & 125 & 211 & 5.672$+$02 & 4.062$+$05 & 1.306$-$05\\
 123 & 237 & 4.666$+$02 & 1.267$+$07 & 4.134$-$04 & 125 & 214 & 5.335$+$02 & 1.424$+$06 & 4.050$-$05\\
 123 & 238 & 4.620$+$02 & 5.642$+$05 & 1.354$-$05 & 125 & 215 & 5.296$+$02 & 4.548$+$05 & 1.913$-$05\\
 123 & 240 & 4.560$+$02 & 1.268$+$07 & 4.941$-$04 & 125 & 218 & 5.268$+$02 & 2.708$+$06 & 1.502$-$04\\
 123 & 243 & 4.504$+$02 & 1.903$+$07 & 5.789$-$04 & 125 & 222 & 5.171$+$02 & 4.504$+$05 & 2.407$-$05\\
 123 & 252 & 4.070$+$02 & 2.060$+$07 & 5.116$-$04 & 125 & 233 & 4.914$+$02 & 3.936$+$05 & 1.424$-$05\\
 123 & 255 & 3.991$+$02 & 1.116$+$06 & 1.998$-$05 & 125 & 234 & 4.888$+$02 & 5.690$+$05 & 1.359$-$05\\
 123 & 256 & 3.968$+$02 & 2.531$+$06 & 7.466$-$05 & 125 & 237 & 4.720$+$02 & 5.189$+$05 & 2.311$-$05\\
 123 & 259 & 3.923$+$02 & 2.824$+$06 & 4.888$-$05 & 125 & 238 & 4.674$+$02 & 3.593$+$06 & 1.177$-$04\\
 123 & 260 & 3.915$+$02 & 5.378$+$07 & 9.269$-$04 & 125 & 244 & 4.528$+$02 & 4.205$+$06 & 1.293$-$04\\
 123 & 262 & 3.913$+$02 & 9.776$+$06 & 2.805$-$04 & 125 & 247 & 4.222$+$02 & 9.395$+$05 & 1.674$-$05\\
 123 & 265 & 3.855$+$02 & 2.011$+$06 & 3.359$-$05 & 125 & 250 & 4.148$+$02 & 4.622$+$06 & 1.192$-$04\\
 123 & 267 & 3.827$+$02 & 8.271$+$06 & 1.816$-$04 & 125 & 252 & 4.112$+$02 & 2.830$+$07 & 9.562$-$04\\
 123 & 269 & 3.786$+$02 & 4.674$+$06 & 1.004$-$04 & 125 & 260 & 3.954$+$02 & 5.518$+$05 & 1.293$-$05\\
 123 & 270 & 3.784$+$02 & 1.857$+$07 & 4.982$-$04 & 125 & 263 & 3.938$+$02 & 4.103$+$07 & 6.357$-$04\\
 123 & 272 & 3.742$+$02 & 1.983$+$07 & 5.205$-$04 & 125 & 265 & 3.892$+$02 & 1.576$+$06 & 3.579$-$05\\
 123 & 275 & 3.706$+$02 & 2.825$+$06 & 5.818$-$05 & 125 & 267 & 3.863$+$02 & 5.028$+$06 & 1.500$-$04\\
 123 & 278 & 3.656$+$02 & 1.262$+$06 & 2.529$-$05 & 125 & 269 & 3.822$+$02 & 3.748$+$06 & 1.094$-$04\\
 123 & 279 & 3.614$+$02 & 2.424$+$08 & 5.934$-$03 & 125 & 274 & 3.742$+$02 & 2.241$+$06 & 3.136$-$05\\
 123 & 283 & 3.519$+$02 & 2.020$+$07 & 2.813$-$04 & 125 & 275 & 3.740$+$02 & 9.764$+$06 & 2.731$-$04\\
 123 & 285 & 3.456$+$02 & 1.345$+$07 & 2.407$-$04 & 125 & 276 & 3.722$+$02 & 4.861$+$06 & 1.010$-$04\\
 123 & 286 & 3.453$+$02 & 1.630$+$06 & 3.643$-$05 & 125 & 278 & 3.689$+$02 & 1.541$+$08 & 4.193$-$03\\
 124 & 197 & 7.110$+$02 & 2.804$+$05 & 3.188$-$05 & 125 & 281 & 3.609$+$02 & 1.858$+$06 & 2.419$-$05\\
 124 & 210 & 5.683$+$02 & 5.657$+$06 & 1.370$-$04 & 125 & 282 & 3.565$+$02 & 1.190$+$07 & 1.512$-$04\\
 124 & 211 & 5.645$+$02 & 4.179$+$05 & 1.997$-$05 & 125 & 283 & 3.550$+$02 & 1.361$+$07 & 2.571$-$04\\
 124 & 212 & 5.602$+$02 & 1.448$+$06 & 1.022$-$04 & 125 & 285 & 3.485$+$02 & 1.045$+$07 & 2.538$-$04\\
 124 & 213 & 5.355$+$02 & 1.990$+$05 & 1.284$-$05 & 126 & 196 & 7.387$+$02 & 6.931$+$05 & 1.134$-$04\\
 124 & 226 & 5.066$+$02 & 2.605$+$05 & 1.503$-$05 & 126 & 210 & 5.743$+$02 & 1.833$+$06 & 9.065$-$05\\
 124 & 233 & 4.893$+$02 & 4.846$+$05 & 2.610$-$05 & 126 & 211 & 5.705$+$02 & 2.252$+$06 & 2.198$-$04\\
 124 & 234 & 4.868$+$02 & 1.770$+$06 & 6.287$-$05 & 126 & 234 & 4.912$+$02 & 1.472$+$06 & 1.065$-$04\\
 124 & 239 & 4.600$+$02 & 2.758$+$06 & 8.746$-$05 & 126 & 239 & 4.639$+$02 & 2.715$+$05 & 1.752$-$05\\
 124 & 242 & 4.557$+$02 & 1.143$+$06 & 1.779$-$05 & 126 & 242 & 4.596$+$02 & 3.686$+$06 & 1.167$-$04\\
 124 & 244 & 4.511$+$02 & 2.618$+$05 & 1.198$-$05 & 126 & 245 & 4.538$+$02 & 2.674$+$05 & 1.651$-$05\\
 124 & 245 & 4.500$+$02 & 2.242$+$06 & 6.807$-$05 & 126 & 249 & 4.164$+$02 & 1.316$+$07 & 6.842$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 126 & 251 & 4.155$+$02 & 2.505$+$07 & 6.484$-$04 & 129 & 249 & 4.267$+$02 & 7.015$+$06 & 3.829$-$04\\
 126 & 254 & 4.053$+$02 & 3.569$+$06 & 1.758$-$04 & 129 & 251 & 4.258$+$02 & 1.575$+$07 & 4.281$-$04\\
 126 & 258 & 3.986$+$02 & 1.331$+$07 & 3.169$-$04 & 129 & 254 & 4.150$+$02 & 1.452$+$06 & 7.498$-$05\\
 126 & 263 & 3.953$+$02 & 7.371$+$07 & 3.454$-$03 & 129 & 258 & 4.080$+$02 & 4.294$+$06 & 1.071$-$04\\
 126 & 266 & 3.880$+$02 & 3.564$+$07 & 8.046$-$04 & 129 & 263 & 4.045$+$02 & 4.630$+$07 & 2.272$-$03\\
 126 & 274 & 3.756$+$02 & 8.794$+$05 & 3.720$-$05 & 129 & 266 & 3.969$+$02 & 7.927$+$06 & 1.872$-$04\\
 126 & 280 & 3.642$+$02 & 2.861$+$07 & 5.689$-$04 & 129 & 280 & 3.720$+$02 & 1.306$+$08 & 2.710$-$03\\
 126 & 281 & 3.623$+$02 & 5.110$+$06 & 2.011$-$04 & 129 & 281 & 3.700$+$02 & 5.810$+$07 & 2.385$-$03\\
 126 & 282 & 3.578$+$02 & 2.229$+$07 & 8.553$-$04 & 129 & 282 & 3.653$+$02 & 5.881$+$06 & 2.353$-$04\\
 126 & 284 & 3.502$+$02 & 3.881$+$06 & 7.135$-$05 & 129 & 284 & 3.574$+$02 & 1.044$+$06 & 1.999$-$05\\
 127 & 199 & 6.757$+$02 & 6.879$+$05 & 5.494$-$05 & 130 & 205 & 6.588$+$02 & 2.896$+$05 & 1.884$-$05\\
 127 & 202 & 6.592$+$02 & 2.042$+$05 & 1.330$-$05 & 130 & 206 & 6.535$+$02 & 4.506$+$05 & 2.163$-$05\\
 127 & 217 & 5.350$+$02 & 2.922$+$06 & 1.254$-$04 & 130 & 220 & 5.414$+$02 & 6.241$+$05 & 3.428$-$05\\
 127 & 219 & 5.327$+$02 & 1.099$+$06 & 3.895$-$05 & 130 & 222 & 5.352$+$02 & 3.338$+$06 & 1.433$-$04\\
 127 & 248 & 4.198$+$02 & 3.616$+$08 & 1.115$-$02 & 130 & 225 & 5.277$+$02 & 6.289$+$05 & 1.969$-$05\\
 127 & 253 & 4.100$+$02 & 8.620$+$06 & 2.173$-$04 & 130 & 240 & 4.756$+$02 & 2.840$+$05 & 1.203$-$05\\
 127 & 256 & 4.043$+$02 & 1.189$+$06 & 2.428$-$05 & 130 & 244 & 4.666$+$02 & 1.246$+$06 & 3.051$-$05\\
 127 & 262 & 3.986$+$02 & 3.097$+$06 & 6.147$-$05 & 130 & 256 & 4.115$+$02 & 2.720$+$08 & 8.630$-$03\\
 127 & 264 & 3.975$+$02 & 3.046$+$07 & 7.214$-$04 & 130 & 257 & 4.090$+$02 & 5.438$+$05 & 1.364$-$05\\
 127 & 271 & 3.821$+$02 & 5.190$+$05 & 1.136$-$05 & 130 & 259 & 4.067$+$02 & 3.144$+$06 & 5.848$-$05\\
 127 & 273 & 3.813$+$02 & 1.226$+$07 & 3.117$-$04 & 130 & 261 & 4.055$+$02 & 4.379$+$07 & 1.080$-$03\\
 128 & 202 & 6.632$+$02 & 1.953$+$05 & 1.545$-$05 & 130 & 269 & 3.920$+$02 & 2.838$+$06 & 6.536$-$05\\
 128 & 204 & 6.520$+$02 & 2.714$+$05 & 1.730$-$05 & 130 & 270 & 3.917$+$02 & 1.982$+$07 & 5.700$-$04\\
 128 & 205 & 6.443$+$02 & 2.036$+$05 & 1.014$-$05 & 130 & 272 & 3.873$+$02 & 6.716$+$07 & 1.888$-$03\\
 128 & 218 & 5.356$+$02 & 5.073$+$05 & 1.745$-$05 & 130 & 276 & 3.815$+$02 & 6.551$+$05 & 1.072$-$05\\
 128 & 219 & 5.353$+$02 & 3.252$+$05 & 1.397$-$05 & 130 & 278 & 3.781$+$02 & 7.057$+$05 & 1.512$-$05\\
 128 & 220 & 5.316$+$02 & 3.495$+$06 & 1.481$-$04 & 130 & 283 & 3.634$+$02 & 3.310$+$06 & 4.916$-$05\\
 128 & 240 & 4.680$+$02 & 5.213$+$05 & 1.712$-$05 & 130 & 285 & 3.567$+$02 & 1.662$+$06 & 3.170$-$05\\
 128 & 243 & 4.621$+$02 & 4.300$+$05 & 1.101$-$05 & 130 & 286 & 3.564$+$02 & 7.681$+$05 & 1.828$-$05\\
 128 & 253 & 4.116$+$02 & 2.575$+$08 & 7.847$-$03 & 131 & 178 & 1.095$+$03 & 4.902$+$04 & 1.323$-$05\\
 128 & 256 & 4.058$+$02 & 1.388$+$07 & 3.426$-$04 & 131 & 181 & 1.018$+$03 & 1.321$+$05 & 1.027$-$05\\
 128 & 261 & 4.000$+$02 & 4.494$+$06 & 8.624$-$05 & 131 & 183 & 1.011$+$03 & 9.217$+$04 & 2.119$-$05\\
 128 & 262 & 4.000$+$02 & 4.135$+$07 & 9.922$-$04 & 131 & 210 & 5.968$+$02 & 2.475$+$07 & 6.608$-$04\\
 128 & 264 & 3.989$+$02 & 1.184$+$07 & 3.388$-$04 & 131 & 211 & 5.927$+$02 & 4.384$+$06 & 2.308$-$04\\
 128 & 270 & 3.865$+$02 & 1.184$+$07 & 2.652$-$04 & 131 & 212 & 5.879$+$02 & 9.586$+$06 & 7.451$-$04\\
 128 & 271 & 3.835$+$02 & 3.934$+$07 & 1.041$-$03 & 131 & 213 & 5.608$+$02 & 2.086$+$06 & 1.476$-$04\\
 128 & 272 & 3.822$+$02 & 5.226$+$06 & 1.145$-$04 & 131 & 224 & 5.334$+$02 & 4.573$+$05 & 1.950$-$05\\
 128 & 285 & 3.524$+$02 & 1.797$+$06 & 2.676$-$05 & 131 & 229 & 5.229$+$02 & 4.631$+$05 & 1.898$-$05\\
 129 & 181 & 1.010$+$03 & 7.782$+$04 & 1.190$-$05 & 131 & 232 & 5.128$+$02 & 3.516$+$06 & 6.932$-$05\\
 129 & 182 & 1.008$+$03 & 1.191$+$05 & 3.625$-$05 & 131 & 233 & 5.103$+$02 & 2.729$+$05 & 1.598$-$05\\
 129 & 210 & 5.940$+$02 & 4.826$+$06 & 2.553$-$04 & 131 & 234 & 5.075$+$02 & 9.094$+$05 & 3.512$-$05\\
 129 & 211 & 5.899$+$02 & 1.430$+$07 & 1.492$-$03 & 131 & 235 & 4.981$+$02 & 3.061$+$05 & 1.139$-$05\\
 129 & 224 & 5.311$+$02 & 1.462$+$06 & 1.237$-$04 & 131 & 238 & 4.845$+$02 & 2.604$+$07 & 1.375$-$03\\
 129 & 229 & 5.207$+$02 & 1.938$+$05 & 1.576$-$05 & 131 & 239 & 4.785$+$02 & 2.085$+$07 & 7.156$-$04\\
 129 & 232 & 5.107$+$02 & 5.817$+$05 & 2.275$-$05 & 131 & 242 & 4.739$+$02 & 7.842$+$06 & 1.320$-$04\\
 129 & 235 & 4.961$+$02 & 2.701$+$05 & 1.993$-$05 & 131 & 244 & 4.689$+$02 & 9.408$+$06 & 4.652$-$04\\
 129 & 239 & 4.767$+$02 & 1.858$+$07 & 1.266$-$03 & 131 & 245 & 4.677$+$02 & 5.844$+$06 & 1.916$-$04\\
 129 & 241 & 4.714$+$02 & 1.725$+$06 & 5.748$-$05 & 131 & 249 & 4.281$+$02 & 1.254$+$07 & 3.447$-$04\\
 129 & 242 & 4.721$+$02 & 4.525$+$07 & 1.512$-$03 & 131 & 250 & 4.282$+$02 & 1.423$+$07 & 5.867$-$04\\
 129 & 245 & 4.659$+$02 & 4.758$+$06 & 3.097$-$04 & 131 & 251 & 4.272$+$02 & 2.974$+$06 & 4.068$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 131 & 258 & 4.093$+$02 & 4.351$+$06 & 5.463$-$05 & 134 & 224 & 5.402$+$02 & 1.667$+$06 & 4.862$-$05\\
 131 & 259 & 4.084$+$02 & 8.591$+$05 & 3.223$-$05 & 134 & 226 & 5.359$+$02 & 8.545$+$05 & 3.679$-$05\\
 131 & 260 & 4.076$+$02 & 3.542$+$07 & 1.323$-$03 & 134 & 231 & 5.235$+$02 & 1.072$+$06 & 5.873$-$05\\
 131 & 263 & 4.058$+$02 & 4.696$+$06 & 1.160$-$04 & 134 & 233 & 5.166$+$02 & 6.900$+$05 & 2.761$-$05\\
 131 & 265 & 4.010$+$02 & 4.102$+$05 & 1.483$-$05 & 134 & 237 & 4.953$+$02 & 2.836$+$07 & 1.391$-$03\\
 131 & 266 & 3.982$+$02 & 1.002$+$07 & 1.191$-$04 & 134 & 238 & 4.902$+$02 & 8.040$+$06 & 2.896$-$04\\
 131 & 276 & 3.830$+$02 & 1.071$+$06 & 3.534$-$05 & 134 & 239 & 4.840$+$02 & 1.264$+$06 & 2.961$-$05\\
 131 & 280 & 3.731$+$02 & 3.231$+$07 & 3.373$-$04 & 134 & 243 & 4.771$+$02 & 8.732$+$06 & 3.974$-$04\\
 131 & 281 & 3.711$+$02 & 5.703$+$07 & 1.177$-$03 & 134 & 244 & 4.742$+$02 & 3.558$+$06 & 1.199$-$04\\
 131 & 282 & 3.664$+$02 & 7.049$+$07 & 1.418$-$03 & 134 & 245 & 4.730$+$02 & 4.738$+$05 & 1.059$-$05\\
 131 & 283 & 3.648$+$02 & 1.251$+$08 & 3.743$-$03 & 134 & 250 & 4.326$+$02 & 5.669$+$06 & 1.591$-$04\\
 132 & 206 & 6.591$+$02 & 2.121$+$05 & 1.382$-$05 & 134 & 252 & 4.287$+$02 & 3.772$+$07 & 1.386$-$03\\
 132 & 207 & 6.556$+$02 & 7.737$+$05 & 3.324$-$05 & 134 & 255 & 4.200$+$02 & 1.402$+$06 & 3.706$-$05\\
 132 & 214 & 5.568$+$02 & 4.374$+$05 & 1.355$-$05 & 134 & 260 & 4.116$+$02 & 1.058$+$07 & 2.688$-$04\\
 132 & 222 & 5.390$+$02 & 6.448$+$05 & 3.744$-$05 & 134 & 275 & 3.885$+$02 & 4.878$+$05 & 1.472$-$05\\
 132 & 225 & 5.314$+$02 & 4.018$+$06 & 1.701$-$04 & 134 & 281 & 3.744$+$02 & 2.164$+$07 & 3.031$-$04\\
 132 & 245 & 4.683$+$02 & 1.849$+$06 & 4.052$-$05 & 134 & 282 & 3.696$+$02 & 9.620$+$06 & 1.313$-$04\\
 132 & 257 & 4.112$+$02 & 1.708$+$08 & 5.774$-$03 & 134 & 283 & 3.680$+$02 & 7.022$+$07 & 1.426$-$03\\
 132 & 259 & 4.089$+$02 & 2.617$+$07 & 6.559$-$04 & 134 & 285 & 3.611$+$02 & 2.518$+$08 & 6.562$-$03\\
 132 & 260 & 4.080$+$02 & 8.306$+$05 & 2.073$-$05 & 135 & 197 & 7.701$+$02 & 1.058$+$07 & 7.056$-$04\\
 132 & 261 & 4.077$+$02 & 5.193$+$07 & 1.726$-$03 & 135 & 215 & 5.590$+$02 & 1.044$+$06 & 3.670$-$05\\
 132 & 265 & 4.015$+$02 & 3.164$+$06 & 7.645$-$05 & 135 & 219 & 5.556$+$02 & 4.626$+$06 & 2.676$-$04\\
 132 & 267 & 3.984$+$02 & 6.547$+$06 & 2.078$-$04 & 135 & 227 & 5.346$+$02 & 1.954$+$05 & 1.046$-$05\\
 132 & 269 & 3.940$+$02 & 7.932$+$07 & 2.461$-$03 & 135 & 237 & 4.953$+$02 & 3.185$+$06 & 1.171$-$04\\
 132 & 274 & 3.855$+$02 & 6.796$+$05 & 1.010$-$05 & 135 & 240 & 4.834$+$02 & 6.196$+$05 & 2.713$-$05\\
 132 & 275 & 3.854$+$02 & 4.198$+$07 & 1.246$-$03 & 135 & 243 & 4.771$+$02 & 1.869$+$06 & 6.379$-$05\\
 133 & 196 & 7.912$+$02 & 8.859$+$06 & 1.663$-$03 & 135 & 246 & 4.422$+$02 & 1.854$+$06 & 4.075$-$05\\
 133 & 210 & 6.056$+$02 & 1.715$+$06 & 9.432$-$05 & 135 & 250 & 4.326$+$02 & 9.421$+$05 & 1.982$-$05\\
 133 & 214 & 5.635$+$02 & 1.257$+$05 & 1.197$-$05 & 135 & 256 & 4.173$+$02 & 1.404$+$06 & 4.582$-$05\\
 133 & 235 & 5.042$+$02 & 2.685$+$05 & 2.046$-$05 & 135 & 260 & 4.115$+$02 & 4.524$+$06 & 8.616$-$05\\
 133 & 239 & 4.841$+$02 & 2.355$+$05 & 1.655$-$05 & 135 & 262 & 4.113$+$02 & 1.556$+$06 & 4.933$-$05\\
 133 & 241 & 4.786$+$02 & 1.247$+$06 & 4.282$-$05 & 135 & 265 & 4.049$+$02 & 4.336$+$06 & 7.991$-$05\\
 133 & 247 & 4.409$+$02 & 4.372$+$05 & 2.548$-$05 & 135 & 267 & 4.018$+$02 & 7.274$+$05 & 1.760$-$05\\
 133 & 249 & 4.326$+$02 & 2.671$+$06 & 1.499$-$04 & 135 & 269 & 3.973$+$02 & 2.906$+$06 & 6.874$-$05\\
 133 & 251 & 4.317$+$02 & 1.767$+$06 & 4.937$-$05 & 135 & 270 & 3.970$+$02 & 3.230$+$07 & 9.540$-$04\\
 133 & 254 & 4.207$+$02 & 7.215$+$07 & 3.828$-$03 & 135 & 272 & 3.924$+$02 & 2.234$+$07 & 6.446$-$04\\
 133 & 258 & 4.134$+$02 & 7.792$+$06 & 1.996$-$04 & 135 & 275 & 3.885$+$02 & 6.462$+$05 & 1.462$-$05\\
 133 & 263 & 4.099$+$02 & 3.567$+$06 & 1.797$-$04 & 135 & 276 & 3.865$+$02 & 8.766$+$05 & 1.473$-$05\\
 133 & 274 & 3.887$+$02 & 2.885$+$07 & 1.307$-$03 & 135 & 278 & 3.830$+$02 & 1.661$+$06 & 3.653$-$05\\
 133 & 280 & 3.765$+$02 & 8.051$+$06 & 1.711$-$04 & 135 & 279 & 3.784$+$02 & 9.124$+$07 & 2.448$-$03\\
 133 & 282 & 3.696$+$02 & 1.545$+$07 & 6.328$-$04 & 135 & 283 & 3.680$+$02 & 3.983$+$06 & 6.064$-$05\\
 133 & 284 & 3.616$+$02 & 4.508$+$06 & 8.834$-$05 & 135 & 285 & 3.610$+$02 & 2.162$+$07 & 4.224$-$04\\
 133 & 287 & 3.570$+$02 & 2.538$+$06 & 4.851$-$05 & 135 & 286 & 3.608$+$02 & 1.060$+$07 & 2.584$-$04\\
 134 & 178 & 1.125$+$03 & 9.887$+$04 & 1.876$-$05 & 136 & 217 & 5.686$+$02 & 1.730$+$06 & 1.006$-$04\\
 134 & 184 & 1.029$+$03 & 5.190$+$04 & 1.099$-$05 & 136 & 222 & 5.551$+$02 & 7.643$+$05 & 2.824$-$05\\
 134 & 211 & 6.012$+$02 & 1.281$+$07 & 4.626$-$04 & 136 & 253 & 4.295$+$02 & 6.731$+$07 & 2.233$-$03\\
 134 & 212 & 5.963$+$02 & 2.007$+$07 & 1.070$-$03 & 136 & 269 & 4.025$+$02 & 5.227$+$05 & 1.016$-$05\\
 134 & 213 & 5.684$+$02 & 5.254$+$06 & 2.545$-$04 & 136 & 270 & 4.023$+$02 & 4.474$+$07 & 1.086$-$03\\
 134 & 215 & 5.591$+$02 & 2.904$+$05 & 1.361$-$05 & 136 & 271 & 3.990$+$02 & 1.021$+$07 & 2.923$-$04\\
 134 & 223 & 5.442$+$02 & 8.426$+$05 & 4.988$-$05 & 136 & 272 & 3.976$+$02 & 3.201$+$07 & 7.588$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 136 & 275 & 3.935$+$02 & 7.406$+$05 & 1.376$-$05 & 140 & 253 & 4.596$+$02 & 3.691$+$06 & 1.403$-$04\\
 136 & 279 & 3.832$+$02 & 1.010$+$07 & 2.223$-$04 & 140 & 256 & 4.524$+$02 & 1.142$+$06 & 3.503$-$05\\
 136 & 285 & 3.654$+$02 & 3.111$+$06 & 4.982$-$05 & 140 & 257 & 4.494$+$02 & 2.961$+$06 & 7.173$-$05\\
 137 & 196 & 8.437$+$02 & 1.747$+$06 & 1.865$-$04 & 140 & 261 & 4.453$+$02 & 1.020$+$06 & 2.425$-$05\\
 137 & 197 & 8.201$+$02 & 1.013$+$07 & 1.532$-$03 & 140 & 262 & 4.453$+$02 & 8.193$+$05 & 2.436$-$05\\
 137 & 210 & 6.359$+$02 & 4.578$+$05 & 1.388$-$05 & 140 & 267 & 4.342$+$02 & 1.121$+$06 & 2.536$-$05\\
 137 & 211 & 6.312$+$02 & 6.558$+$05 & 3.916$-$05 & 140 & 269 & 4.289$+$02 & 9.499$+$05 & 2.096$-$05\\
 137 & 212 & 6.258$+$02 & 4.957$+$05 & 4.365$-$05 & 140 & 270 & 4.286$+$02 & 5.872$+$05 & 1.617$-$05\\
 137 & 224 & 5.643$+$02 & 3.937$+$05 & 1.880$-$05 & 140 & 271 & 4.248$+$02 & 5.426$+$05 & 1.762$-$05\\
 137 & 235 & 5.250$+$02 & 1.118$+$06 & 4.618$-$05 & 140 & 275 & 4.187$+$02 & 8.397$+$06 & 1.766$-$04\\
 137 & 241 & 4.974$+$02 & 1.261$+$06 & 2.338$-$05 & 140 & 286 & 3.867$+$02 & 4.470$+$06 & 1.002$-$04\\
 137 & 246 & 4.582$+$02 & 2.497$+$05 & 1.179$-$05 & 141 & 196 & 9.605$+$02 & 2.039$+$05 & 1.880$-$05\\
 137 & 250 & 4.479$+$02 & 9.283$+$06 & 4.188$-$04 & 141 & 197 & 9.300$+$02 & 2.237$+$05 & 2.900$-$05\\
 137 & 254 & 4.350$+$02 & 3.065$+$06 & 8.696$-$05 & 141 & 218 & 6.347$+$02 & 2.498$+$05 & 2.011$-$05\\
 137 & 255 & 4.344$+$02 & 1.097$+$08 & 4.654$-$03 & 141 & 237 & 5.569$+$02 & 1.630$+$05 & 1.010$-$05\\
 137 & 258 & 4.273$+$02 & 2.684$+$06 & 3.672$-$05 & 141 & 239 & 5.426$+$02 & 3.770$+$05 & 1.110$-$05\\
 137 & 260 & 4.254$+$02 & 3.460$+$05 & 1.408$-$05 & 141 & 243 & 5.340$+$02 & 3.903$+$05 & 2.224$-$05\\
 137 & 265 & 4.183$+$02 & 1.204$+$06 & 4.735$-$05 & 141 & 250 & 4.788$+$02 & 4.099$+$05 & 1.409$-$05\\
 137 & 274 & 4.010$+$02 & 1.569$+$06 & 3.781$-$05 & 141 & 252 & 4.740$+$02 & 9.961$+$05 & 4.475$-$05\\
 137 & 276 & 3.988$+$02 & 1.253$+$07 & 4.480$-$04 & 141 & 255 & 4.634$+$02 & 8.729$+$05 & 2.810$-$05\\
 137 & 280 & 3.880$+$02 & 9.332$+$05 & 1.053$-$05 & 141 & 260 & 4.532$+$02 & 1.221$+$06 & 3.758$-$05\\
 137 & 281 & 3.858$+$02 & 1.438$+$07 & 3.210$-$04 & 141 & 261 & 4.528$+$02 & 6.601$+$05 & 2.705$-$05\\
 137 & 282 & 3.807$+$02 & 3.614$+$06 & 7.853$-$05 & 141 & 263 & 4.510$+$02 & 8.132$+$05 & 1.653$-$05\\
 137 & 283 & 3.790$+$02 & 2.765$+$06 & 8.931$-$05 & 141 & 267 & 4.414$+$02 & 2.500$+$06 & 9.736$-$05\\
 137 & 284 & 3.721$+$02 & 5.681$+$06 & 5.897$-$05 & 141 & 269 & 4.359$+$02 & 1.248$+$06 & 4.742$-$05\\
 138 & 197 & 8.353$+$02 & 1.187$+$06 & 9.308$-$05 & 141 & 278 & 4.188$+$02 & 8.556$+$05 & 3.000$-$05\\
 138 & 219 & 5.887$+$02 & 3.183$+$05 & 2.068$-$05 & 141 & 281 & 4.085$+$02 & 4.129$+$07 & 6.888$-$04\\
 138 & 225 & 5.683$+$02 & 9.791$+$05 & 3.555$-$05 & 141 & 282 & 4.028$+$02 & 5.484$+$07 & 8.894$-$04\\
 138 & 240 & 5.083$+$02 & 2.901$+$05 & 1.405$-$05 & 141 & 285 & 3.927$+$02 & 1.378$+$06 & 4.247$-$05\\
 138 & 255 & 4.386$+$02 & 1.977$+$06 & 4.276$-$05 & 142 & 196 & 9.907$+$02 & 1.610$+$05 & 2.369$-$05\\
 138 & 256 & 4.358$+$02 & 5.357$+$06 & 1.906$-$04 & 142 & 197 & 9.583$+$02 & 1.493$+$05 & 3.083$-$05\\
 138 & 257 & 4.330$+$02 & 4.185$+$05 & 1.176$-$05 & 142 & 215 & 6.520$+$02 & 1.056$+$05 & 1.009$-$05\\
 138 & 261 & 4.291$+$02 & 1.032$+$06 & 2.849$-$05 & 142 & 242 & 5.460$+$02 & 6.477$+$05 & 1.448$-$05\\
 138 & 262 & 4.292$+$02 & 2.780$+$06 & 9.595$-$05 & 142 & 250 & 4.862$+$02 & 4.841$+$05 & 2.574$-$05\\
 138 & 265 & 4.222$+$02 & 1.337$+$06 & 2.680$-$05 & 142 & 254 & 4.711$+$02 & 4.645$+$06 & 1.545$-$04\\
 138 & 267 & 4.188$+$02 & 8.815$+$06 & 2.318$-$04 & 142 & 258 & 4.620$+$02 & 1.139$+$06 & 1.822$-$05\\
 138 & 269 & 4.139$+$02 & 6.991$+$06 & 1.796$-$04 & 142 & 259 & 4.609$+$02 & 3.332$+$05 & 1.592$-$05\\
 138 & 270 & 4.136$+$02 & 1.442$+$07 & 4.624$-$04 & 142 & 263 & 4.576$+$02 & 7.395$+$05 & 2.322$-$05\\
 138 & 272 & 4.087$+$02 & 3.119$+$06 & 9.764$-$05 & 142 & 265 & 4.515$+$02 & 2.123$+$06 & 9.732$-$05\\
 138 & 275 & 4.044$+$02 & 1.238$+$07 & 3.036$-$04 & 142 & 276 & 4.288$+$02 & 1.366$+$06 & 5.650$-$05\\
 138 & 278 & 3.985$+$02 & 5.980$+$06 & 1.423$-$04 & 142 & 280 & 4.165$+$02 & 1.204$+$07 & 1.566$-$04\\
 138 & 279 & 3.935$+$02 & 3.652$+$06 & 1.060$-$04 & 142 & 281 & 4.139$+$02 & 5.047$+$06 & 1.296$-$04\\
 138 & 286 & 3.745$+$02 & 7.291$+$06 & 1.916$-$04 & 142 & 282 & 4.080$+$02 & 1.630$+$07 & 4.069$-$04\\
 139 & 217 & 5.995$+$02 & 7.753$+$05 & 4.177$-$05 & 142 & 283 & 4.061$+$02 & 3.124$+$05 & 1.159$-$05\\
 139 & 248 & 4.585$+$02 & 3.580$+$07 & 1.316$-$03 & 142 & 284 & 3.982$+$02 & 9.518$+$07 & 1.131$-$03\\
 139 & 253 & 4.469$+$02 & 4.327$+$06 & 1.295$-$04 & 143 & 253 & 4.776$+$02 & 7.383$+$05 & 3.029$-$05\\
 139 & 256 & 4.400$+$02 & 2.087$+$06 & 5.049$-$05 & 143 & 257 & 4.665$+$02 & 7.021$+$05 & 1.833$-$05\\
 139 & 264 & 4.320$+$02 & 3.315$+$06 & 9.273$-$05 & 143 & 262 & 4.621$+$02 & 1.592$+$06 & 5.099$-$05\\
 139 & 272 & 4.125$+$02 & 5.496$+$06 & 1.168$-$04 & 143 & 267 & 4.502$+$02 & 1.593$+$06 & 3.871$-$05\\
 139 & 273 & 4.129$+$02 & 6.466$+$06 & 1.928$-$04 & 143 & 270 & 4.442$+$02 & 1.058$+$06 & 3.128$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 143 & 271 & 4.401$+$02 & 1.227$+$06 & 4.278$-$05 & 145 & 260 & 4.791$+$02 & 1.331$+$07 & 4.582$-$04\\
 143 & 272 & 4.385$+$02 & 1.775$+$06 & 5.117$-$05 & 145 & 261 & 4.787$+$02 & 4.807$+$05 & 2.202$-$05\\
 143 & 275 & 4.336$+$02 & 5.015$+$06 & 1.131$-$04 & 145 & 263 & 4.768$+$02 & 2.156$+$07 & 4.897$-$04\\
 143 & 278 & 4.267$+$02 & 1.099$+$06 & 2.400$-$05 & 145 & 269 & 4.599$+$02 & 5.918$+$05 & 2.502$-$05\\
 143 & 286 & 3.993$+$02 & 1.923$+$08 & 4.597$-$03 & 145 & 275 & 4.482$+$02 & 2.152$+$06 & 8.640$-$05\\
 144 & 190 & 1.228$+$03 & 3.674$+$04 & 1.038$-$05 & 145 & 276 & 4.456$+$02 & 4.998$+$06 & 1.488$-$04\\
 144 & 197 & 1.005$+$03 & 5.641$+$05 & 6.402$-$05 & 145 & 278 & 4.409$+$02 & 3.078$+$07 & 1.196$-$03\\
 144 & 212 & 7.278$+$02 & 4.704$+$06 & 2.802$-$04 & 145 & 281 & 4.295$+$02 & 7.032$+$05 & 1.296$-$05\\
 144 & 213 & 6.867$+$02 & 3.901$+$05 & 2.068$-$05 & 145 & 282 & 4.232$+$02 & 9.936$+$05 & 1.778$-$05\\
 144 & 219 & 6.681$+$02 & 9.338$+$05 & 7.812$-$05 & 145 & 283 & 4.211$+$02 & 1.487$+$07 & 3.954$-$04\\
 144 & 220 & 6.624$+$02 & 2.892$+$05 & 2.378$-$05 & 145 & 285 & 4.120$+$02 & 4.331$+$06 & 1.470$-$04\\
 144 & 223 & 6.517$+$02 & 1.897$+$06 & 1.208$-$04 & 146 & 192 & 1.306$+$03 & 3.589$+$04 & 1.377$-$05\\
 144 & 227 & 6.380$+$02 & 2.567$+$05 & 1.958$-$05 & 146 & 210 & 7.723$+$02 & 1.191$+$06 & 5.323$-$05\\
 144 & 231 & 6.222$+$02 & 1.139$+$06 & 6.611$-$05 & 146 & 211 & 7.653$+$02 & 1.591$+$06 & 1.397$-$04\\
 144 & 237 & 5.828$+$02 & 1.238$+$07 & 6.305$-$04 & 146 & 212 & 7.574$+$02 & 1.471$+$05 & 1.898$-$05\\
 144 & 238 & 5.757$+$02 & 4.336$+$05 & 1.616$-$05 & 146 & 214 & 7.051$+$02 & 3.239$+$05 & 2.415$-$05\\
 144 & 240 & 5.664$+$02 & 6.948$+$06 & 4.177$-$04 & 146 & 215 & 6.984$+$02 & 1.117$+$06 & 1.226$-$04\\
 144 & 243 & 5.578$+$02 & 8.442$+$05 & 3.938$-$05 & 146 & 224 & 6.692$+$02 & 2.260$+$05 & 1.517$-$05\\
 144 & 250 & 4.979$+$02 & 1.185$+$07 & 3.304$-$04 & 146 & 229 & 6.528$+$02 & 5.568$+$05 & 3.558$-$05\\
 144 & 252 & 4.927$+$02 & 2.354$+$07 & 8.567$-$04 & 146 & 232 & 6.372$+$02 & 1.264$+$06 & 3.847$-$05\\
 144 & 255 & 4.812$+$02 & 5.037$+$06 & 1.311$-$04 & 146 & 233 & 6.334$+$02 & 2.773$+$05 & 2.502$-$05\\
 144 & 260 & 4.702$+$02 & 2.276$+$07 & 5.658$-$04 & 146 & 238 & 5.941$+$02 & 1.354$+$06 & 1.074$-$04\\
 144 & 262 & 4.699$+$02 & 1.162$+$06 & 4.810$-$05 & 146 & 239 & 5.851$+$02 & 7.395$+$06 & 3.795$-$04\\
 144 & 265 & 4.615$+$02 & 5.962$+$05 & 1.428$-$05 & 146 & 242 & 5.782$+$02 & 5.804$+$06 & 1.455$-$04\\
 144 & 267 & 4.575$+$02 & 1.248$+$06 & 3.915$-$05 & 146 & 244 & 5.708$+$02 & 8.432$+$06 & 6.178$-$04\\
 144 & 270 & 4.513$+$02 & 2.796$+$06 & 1.067$-$04 & 146 & 245 & 5.690$+$02 & 2.404$+$05 & 1.167$-$05\\
 144 & 272 & 4.455$+$02 & 7.479$+$05 & 2.781$-$05 & 146 & 249 & 5.115$+$02 & 4.015$+$06 & 1.575$-$04\\
 144 & 278 & 4.333$+$02 & 2.715$+$06 & 7.642$-$05 & 146 & 250 & 5.116$+$02 & 4.682$+$06 & 2.755$-$04\\
 144 & 279 & 4.274$+$02 & 3.852$+$07 & 1.319$-$03 & 146 & 251 & 5.101$+$02 & 1.420$+$07 & 2.771$-$04\\
 144 & 285 & 4.055$+$02 & 3.006$+$07 & 7.407$-$04 & 146 & 258 & 4.848$+$02 & 1.333$+$07 & 2.349$-$04\\
 145 & 193 & 1.284$+$03 & 4.297$+$04 & 1.416$-$05 & 146 & 260 & 4.824$+$02 & 2.682$+$06 & 1.404$-$04\\
 145 & 211 & 7.571$+$02 & 2.178$+$06 & 1.248$-$04 & 146 & 263 & 4.800$+$02 & 2.300$+$07 & 7.945$-$04\\
 145 & 212 & 7.494$+$02 & 1.617$+$06 & 1.362$-$04 & 146 & 265 & 4.732$+$02 & 7.742$+$05 & 3.899$-$05\\
 145 & 215 & 6.916$+$02 & 2.912$+$05 & 2.088$-$05 & 146 & 266 & 4.693$+$02 & 1.228$+$07 & 2.027$-$04\\
 145 & 218 & 6.867$+$02 & 1.578$+$06 & 1.487$-$04 & 146 & 274 & 4.512$+$02 & 4.481$+$06 & 1.368$-$04\\
 145 & 224 & 6.630$+$02 & 8.529$+$05 & 3.747$-$05 & 146 & 276 & 4.484$+$02 & 2.252$+$07 & 1.018$-$03\\
 145 & 226 & 6.564$+$02 & 6.146$+$05 & 3.970$-$05 & 146 & 280 & 4.349$+$02 & 2.007$+$06 & 2.845$-$05\\
 145 & 231 & 6.379$+$02 & 5.012$+$05 & 4.077$-$05 & 146 & 281 & 4.321$+$02 & 7.072$+$06 & 1.980$-$04\\
 145 & 233 & 6.277$+$02 & 3.552$+$05 & 2.099$-$05 & 146 & 282 & 4.257$+$02 & 1.658$+$06 & 4.505$-$05\\
 145 & 237 & 5.966$+$02 & 4.999$+$05 & 3.556$-$05 & 146 & 283 & 4.236$+$02 & 5.082$+$06 & 2.051$-$04\\
 145 & 238 & 5.891$+$02 & 9.363$+$06 & 4.871$-$04 & 146 & 284 & 4.150$+$02 & 1.036$+$06 & 1.338$-$05\\
 145 & 239 & 5.802$+$02 & 2.260$+$06 & 7.604$-$05 & 147 & 191 & 1.315$+$03 & 2.228$+$04 & 1.155$-$05\\
 145 & 243 & 5.704$+$02 & 7.632$+$06 & 4.963$-$04 & 147 & 210 & 7.747$+$02 & 1.360$+$06 & 1.223$-$04\\
 145 & 244 & 5.662$+$02 & 8.317$+$05 & 3.997$-$05 & 147 & 211 & 7.677$+$02 & 2.452$+$05 & 4.333$-$05\\
 145 & 245 & 5.644$+$02 & 3.265$+$05 & 1.040$-$05 & 147 & 214 & 7.072$+$02 & 6.951$+$05 & 1.042$-$04\\
 145 & 249 & 5.078$+$02 & 1.430$+$07 & 3.685$-$04 & 147 & 229 & 6.545$+$02 & 9.516$+$04 & 1.222$-$05\\
 145 & 250 & 5.079$+$02 & 8.176$+$06 & 3.162$-$04 & 147 & 230 & 6.476$+$02 & 4.628$+$05 & 2.910$-$05\\
 145 & 252 & 5.025$+$02 & 3.802$+$06 & 1.919$-$04 & 147 & 232 & 6.388$+$02 & 1.244$+$06 & 7.610$-$05\\
 145 & 254 & 4.914$+$02 & 1.067$+$06 & 2.575$-$05 & 147 & 239 & 5.865$+$02 & 1.505$+$06 & 1.552$-$04\\
 145 & 259 & 4.803$+$02 & 6.403$+$05 & 2.214$-$05 & 147 & 241 & 5.784$+$02 & 2.858$+$05 & 1.434$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 147 & 242 & 5.796$+$02 & 7.845$+$06 & 3.951$-$04 & 150 & 224 & 6.838$+$02 & 2.004$+$06 & 9.367$-$05\\
 147 & 245 & 5.703$+$02 & 7.514$+$06 & 7.327$-$04 & 150 & 226 & 6.768$+$02 & 2.770$+$05 & 1.903$-$05\\
 147 & 249 & 5.125$+$02 & 4.092$+$06 & 3.224$-$04 & 150 & 229 & 6.667$+$02 & 2.306$+$05 & 1.025$-$05\\
 147 & 251 & 5.112$+$02 & 6.497$+$06 & 2.545$-$04 & 150 & 233 & 6.464$+$02 & 2.103$+$05 & 1.318$-$05\\
 147 & 258 & 4.858$+$02 & 2.430$+$07 & 8.597$-$04 & 150 & 237 & 6.134$+$02 & 7.140$+$06 & 5.370$-$04\\
 147 & 263 & 4.809$+$02 & 4.792$+$06 & 3.323$-$04 & 150 & 238 & 6.055$+$02 & 1.874$+$06 & 1.030$-$04\\
 147 & 266 & 4.702$+$02 & 1.404$+$07 & 4.654$-$04 & 150 & 239 & 5.962$+$02 & 8.523$+$05 & 3.028$-$05\\
 147 & 274 & 4.520$+$02 & 1.718$+$07 & 1.053$-$03 & 150 & 243 & 5.857$+$02 & 4.379$+$06 & 3.003$-$04\\
 147 & 280 & 4.357$+$02 & 7.066$+$06 & 2.011$-$04 & 150 & 244 & 5.813$+$02 & 4.453$+$06 & 2.257$-$04\\
 147 & 281 & 4.329$+$02 & 2.917$+$06 & 1.639$-$04 & 150 & 245 & 5.795$+$02 & 7.289$+$05 & 2.446$-$05\\
 147 & 282 & 4.265$+$02 & 1.091$+$06 & 5.947$-$05 & 150 & 249 & 5.200$+$02 & 5.280$+$06 & 1.427$-$04\\
 147 & 284 & 4.157$+$02 & 9.691$+$05 & 2.511$-$05 & 150 & 250 & 5.200$+$02 & 1.927$+$07 & 7.812$-$04\\
 148 & 248 & 5.145$+$02 & 8.876$+$05 & 4.109$-$05 & 150 & 252 & 5.144$+$02 & 4.160$+$06 & 2.200$-$04\\
 148 & 256 & 4.914$+$02 & 4.114$+$05 & 1.241$-$05 & 150 & 254 & 5.028$+$02 & 1.636$+$06 & 4.132$-$05\\
 148 & 264 & 4.813$+$02 & 2.304$+$06 & 8.002$-$05 & 150 & 255 & 5.019$+$02 & 3.788$+$06 & 1.430$-$04\\
 148 & 270 & 4.634$+$02 & 2.807$+$06 & 7.531$-$05 & 150 & 257 & 4.945$+$02 & 2.106$+$05 & 1.029$-$05\\
 148 & 272 & 4.572$+$02 & 4.487$+$06 & 1.172$-$04 & 150 & 260 & 4.899$+$02 & 1.447$+$06 & 5.206$-$05\\
 148 & 273 & 4.578$+$02 & 6.018$+$06 & 2.206$-$04 & 150 & 261 & 4.895$+$02 & 1.286$+$06 & 6.156$-$05\\
 148 & 279 & 4.382$+$02 & 4.342$+$05 & 1.042$-$05 & 150 & 269 & 4.698$+$02 & 1.545$+$06 & 6.819$-$05\\
 148 & 286 & 4.148$+$02 & 3.130$+$06 & 6.727$-$05 & 150 & 275 & 4.576$+$02 & 2.402$+$06 & 1.005$-$04\\
 149 & 197 & 1.076$+$03 & 1.597$+$06 & 2.081$-$04 & 150 & 276 & 4.549$+$02 & 5.361$+$06 & 1.663$-$04\\
 149 & 213 & 7.195$+$02 & 1.450$+$06 & 8.441$-$05 & 150 & 278 & 4.500$+$02 & 4.932$+$06 & 1.996$-$04\\
 149 & 219 & 6.991$+$02 & 1.421$+$06 & 1.301$-$04 & 150 & 281 & 4.381$+$02 & 7.950$+$05 & 1.525$-$05\\
 149 & 220 & 6.928$+$02 & 8.680$+$05 & 7.806$-$05 & 150 & 282 & 4.316$+$02 & 4.678$+$06 & 8.708$-$05\\
 149 & 227 & 6.662$+$02 & 8.166$+$05 & 6.792$-$05 & 150 & 283 & 4.294$+$02 & 6.237$+$05 & 1.724$-$05\\
 149 & 237 & 6.062$+$02 & 8.125$+$05 & 4.477$-$05 & 150 & 285 & 4.200$+$02 & 4.461$+$06 & 1.573$-$04\\
 149 & 240 & 5.885$+$02 & 5.808$+$06 & 3.769$-$04 & 151 & 197 & 1.118$+$03 & 9.083$+$05 & 1.278$-$04\\
 149 & 243 & 5.792$+$02 & 3.408$+$05 & 1.714$-$05 & 151 & 212 & 7.857$+$02 & 1.185$+$06 & 8.225$-$05\\
 149 & 250 & 5.149$+$02 & 8.066$+$06 & 2.404$-$04 & 151 & 213 & 7.380$+$02 & 1.833$+$06 & 1.123$-$04\\
 149 & 252 & 5.094$+$02 & 1.804$+$07 & 7.015$-$04 & 151 & 218 & 7.172$+$02 & 2.964$+$05 & 2.286$-$05\\
 149 & 255 & 4.971$+$02 & 5.573$+$06 & 1.548$-$04 & 151 & 219 & 7.166$+$02 & 7.302$+$06 & 7.027$-$04\\
 149 & 260 & 4.854$+$02 & 4.595$+$06 & 1.217$-$04 & 151 & 220 & 7.100$+$02 & 3.751$+$05 & 3.544$-$05\\
 149 & 261 & 4.849$+$02 & 1.861$+$06 & 6.559$-$05 & 151 & 227 & 6.821$+$02 & 6.358$+$05 & 5.544$-$05\\
 149 & 262 & 4.850$+$02 & 8.650$+$05 & 3.812$-$05 & 151 & 231 & 6.641$+$02 & 6.203$+$05 & 4.101$-$05\\
 149 & 267 & 4.718$+$02 & 2.222$+$07 & 7.416$-$04 & 151 & 237 & 6.194$+$02 & 3.054$+$06 & 1.756$-$04\\
 149 & 269 & 4.656$+$02 & 4.633$+$06 & 1.506$-$04 & 151 & 238 & 6.113$+$02 & 5.758$+$05 & 2.420$-$05\\
 149 & 270 & 4.653$+$02 & 6.863$+$06 & 2.784$-$04 & 151 & 240 & 6.009$+$02 & 5.291$+$06 & 3.580$-$04\\
 149 & 272 & 4.590$+$02 & 3.499$+$06 & 1.382$-$04 & 151 & 243 & 5.912$+$02 & 3.192$+$06 & 1.673$-$04\\
 149 & 278 & 4.461$+$02 & 2.792$+$06 & 8.330$-$05 & 151 & 252 & 5.186$+$02 & 1.546$+$07 & 6.236$-$04\\
 149 & 279 & 4.399$+$02 & 4.876$+$05 & 1.768$-$05 & 151 & 255 & 5.059$+$02 & 5.970$+$06 & 1.718$-$04\\
 149 & 283 & 4.259$+$02 & 8.908$+$05 & 1.817$-$05 & 151 & 260 & 4.937$+$02 & 5.258$+$05 & 1.441$-$05\\
 149 & 285 & 4.166$+$02 & 1.035$+$06 & 2.693$-$05 & 151 & 261 & 4.933$+$02 & 2.270$+$06 & 8.283$-$05\\
 150 & 196 & 1.142$+$03 & 2.350$+$05 & 3.063$-$05 & 151 & 267 & 4.798$+$02 & 8.223$+$06 & 2.837$-$04\\
 150 & 197 & 1.099$+$03 & 2.753$+$05 & 4.986$-$05 & 151 & 269 & 4.733$+$02 & 3.502$+$06 & 1.176$-$04\\
 150 & 211 & 7.845$+$02 & 1.472$+$06 & 9.056$-$05 & 151 & 270 & 4.730$+$02 & 2.995$+$05 & 1.256$-$05\\
 150 & 212 & 7.761$+$02 & 1.372$+$05 & 1.239$-$05 & 151 & 275 & 4.609$+$02 & 1.431$+$06 & 4.559$-$05\\
 150 & 213 & 7.296$+$02 & 6.110$+$05 & 4.875$-$05 & 151 & 276 & 4.582$+$02 & 2.274$+$06 & 5.367$-$05\\
 150 & 215 & 7.143$+$02 & 4.855$+$05 & 3.714$-$05 & 151 & 278 & 4.532$+$02 & 3.660$+$06 & 1.127$-$04\\
 150 & 218 & 7.091$+$02 & 6.667$+$06 & 6.701$-$04 & 151 & 279 & 4.468$+$02 & 2.025$+$07 & 7.575$-$04\\
 150 & 222 & 6.916$+$02 & 1.360$+$05 & 1.301$-$05 & 151 & 285 & 4.228$+$02 & 1.379$+$06 & 3.696$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 151 & 286 & 4.224$+$02 & 3.937$+$05 & 1.317$-$05 & 153 & 283 & 4.404$+$02 & 9.162$+$05 & 2.664$-$05\\
 152 & 192 & 1.419$+$03 & 2.474$+$04 & 1.120$-$05 & 154 & 191 & 1.484$+$03 & 2.104$+$04 & 1.389$-$05\\
 152 & 196 & 1.181$+$03 & 1.842$+$05 & 3.852$-$05 & 154 & 210 & 8.302$+$02 & 1.424$+$06 & 1.472$-$04\\
 152 & 210 & 8.103$+$02 & 1.453$+$06 & 7.150$-$05 & 154 & 214 & 7.531$+$02 & 2.920$+$06 & 4.967$-$04\\
 152 & 211 & 8.027$+$02 & 6.077$+$05 & 5.869$-$05 & 154 & 224 & 7.123$+$02 & 6.691$+$04 & 1.018$-$05\\
 152 & 214 & 7.367$+$02 & 6.123$+$05 & 4.982$-$05 & 154 & 232 & 6.761$+$02 & 1.530$+$06 & 1.049$-$04\\
 152 & 215 & 7.293$+$02 & 4.401$+$06 & 5.265$-$04 & 154 & 235 & 6.508$+$02 & 1.194$+$05 & 1.517$-$05\\
 152 & 224 & 6.976$+$02 & 7.308$+$05 & 5.331$-$05 & 154 & 239 & 6.177$+$02 & 9.010$+$06 & 1.031$-$03\\
 152 & 225 & 6.928$+$02 & 2.067$+$05 & 2.231$-$05 & 154 & 242 & 6.101$+$02 & 4.547$+$06 & 2.537$-$04\\
 152 & 229 & 6.798$+$02 & 3.742$+$05 & 2.592$-$05 & 154 & 245 & 5.998$+$02 & 3.945$+$06 & 4.256$-$04\\
 152 & 232 & 6.628$+$02 & 1.542$+$06 & 5.077$-$05 & 154 & 249 & 5.363$+$02 & 3.504$+$06 & 3.021$-$04\\
 152 & 238 & 6.163$+$02 & 9.757$+$06 & 8.334$-$04 & 154 & 251 & 5.348$+$02 & 7.781$+$06 & 3.336$-$04\\
 152 & 239 & 6.066$+$02 & 8.768$+$05 & 4.837$-$05 & 154 & 254 & 5.180$+$02 & 3.104$+$06 & 2.498$-$04\\
 152 & 242 & 5.993$+$02 & 2.900$+$06 & 7.807$-$05 & 154 & 258 & 5.070$+$02 & 2.024$+$06 & 7.800$-$05\\
 152 & 244 & 5.913$+$02 & 3.368$+$06 & 2.648$-$04 & 154 & 263 & 5.018$+$02 & 5.755$+$05 & 4.345$-$05\\
 152 & 245 & 5.893$+$02 & 4.787$+$06 & 2.493$-$04 & 154 & 274 & 4.704$+$02 & 6.959$+$06 & 4.617$-$04\\
 152 & 249 & 5.279$+$02 & 1.168$+$07 & 4.880$-$04 & 154 & 280 & 4.527$+$02 & 5.940$+$05 & 1.825$-$05\\
 152 & 250 & 5.280$+$02 & 5.904$+$06 & 3.701$-$04 & 154 & 281 & 4.497$+$02 & 3.017$+$06 & 1.829$-$04\\
 152 & 251 & 5.265$+$02 & 5.378$+$06 & 1.117$-$04 & 155 & 202 & 1.009$+$03 & 1.499$+$05 & 2.744$-$05\\
 152 & 254 & 5.102$+$02 & 5.680$+$06 & 2.216$-$04 & 155 & 217 & 7.444$+$02 & 4.098$+$06 & 4.085$-$04\\
 152 & 255 & 5.092$+$02 & 2.287$+$05 & 1.334$-$05 & 155 & 220 & 7.328$+$02 & 5.301$+$05 & 4.268$-$05\\
 152 & 259 & 4.982$+$02 & 1.208$+$06 & 6.742$-$05 & 155 & 227 & 7.031$+$02 & 5.536$+$05 & 4.103$-$05\\
 152 & 260 & 4.970$+$02 & 2.968$+$05 & 1.648$-$05 & 155 & 240 & 6.171$+$02 & 1.733$+$07 & 9.893$-$04\\
 152 & 263 & 4.944$+$02 & 1.048$+$06 & 3.839$-$05 & 155 & 243 & 6.069$+$02 & 1.337$+$06 & 5.906$-$05\\
 152 & 265 & 4.873$+$02 & 9.757$+$05 & 5.210$-$05 & 155 & 252 & 5.307$+$02 & 8.260$+$06 & 2.790$-$04\\
 152 & 274 & 4.639$+$02 & 3.767$+$06 & 1.215$-$04 & 155 & 253 & 5.227$+$02 & 1.647$+$06 & 8.094$-$05\\
 152 & 276 & 4.610$+$02 & 5.598$+$06 & 2.675$-$04 & 155 & 262 & 5.042$+$02 & 4.286$+$06 & 1.634$-$04\\
 152 & 281 & 4.438$+$02 & 4.383$+$05 & 1.294$-$05 & 155 & 264 & 5.025$+$02 & 4.602$+$07 & 2.090$-$03\\
 152 & 283 & 4.348$+$02 & 4.990$+$06 & 2.121$-$04 & 155 & 270 & 4.830$+$02 & 8.714$+$05 & 3.047$-$05\\
 152 & 284 & 4.258$+$02 & 3.332$+$06 & 4.527$-$05 & 155 & 271 & 4.782$+$02 & 3.522$+$06 & 1.449$-$04\\
 153 & 196 & 1.223$+$03 & 2.247$+$06 & 3.358$-$04 & 155 & 279 & 4.557$+$02 & 2.431$+$06 & 7.568$-$05\\
 153 & 197 & 1.174$+$03 & 1.105$+$05 & 2.282$-$05 & 155 & 285 & 4.308$+$02 & 1.921$+$06 & 4.277$-$05\\
 153 & 218 & 7.395$+$02 & 2.629$+$05 & 2.873$-$05 & 156 & 204 & 1.048$+$03 & 1.485$+$05 & 3.055$-$05\\
 153 & 225 & 7.070$+$02 & 2.411$+$05 & 1.807$-$05 & 156 & 219 & 7.760$+$02 & 4.593$+$05 & 5.183$-$05\\
 153 & 244 & 6.016$+$02 & 1.678$+$06 & 9.105$-$05 & 156 & 220 & 7.682$+$02 & 2.217$+$06 & 2.451$-$04\\
 153 & 247 & 5.488$+$02 & 7.101$+$05 & 2.137$-$05 & 156 & 222 & 7.556$+$02 & 1.984$+$05 & 1.699$-$05\\
 153 & 250 & 5.362$+$02 & 7.506$+$05 & 3.235$-$05 & 156 & 231 & 7.147$+$02 & 2.086$+$05 & 1.597$-$05\\
 153 & 254 & 5.178$+$02 & 1.560$+$07 & 4.180$-$04 & 156 & 237 & 6.632$+$02 & 1.309$+$06 & 8.634$-$05\\
 153 & 255 & 5.169$+$02 & 1.155$+$06 & 4.625$-$05 & 156 & 240 & 6.420$+$02 & 7.974$+$05 & 6.159$-$05\\
 153 & 257 & 5.091$+$02 & 8.510$+$05 & 4.409$-$05 & 156 & 243 & 6.310$+$02 & 1.110$+$07 & 6.628$-$04\\
 153 & 259 & 5.055$+$02 & 3.953$+$06 & 1.515$-$04 & 156 & 244 & 6.259$+$02 & 1.926$+$06 & 8.485$-$05\\
 153 & 261 & 5.038$+$02 & 3.976$+$06 & 2.017$-$04 & 156 & 250 & 5.554$+$02 & 4.544$+$06 & 1.576$-$04\\
 153 & 263 & 5.016$+$02 & 8.434$+$05 & 2.121$-$05 & 156 & 257 & 5.264$+$02 & 4.960$+$05 & 2.060$-$05\\
 153 & 265 & 4.942$+$02 & 2.193$+$07 & 8.031$-$04 & 156 & 260 & 5.212$+$02 & 1.387$+$06 & 4.235$-$05\\
 153 & 267 & 4.896$+$02 & 3.430$+$05 & 1.644$-$05 & 156 & 261 & 5.207$+$02 & 5.181$+$06 & 2.106$-$04\\
 153 & 269 & 4.830$+$02 & 1.676$+$06 & 7.812$-$05 & 156 & 262 & 5.208$+$02 & 3.161$+$07 & 1.607$-$03\\
 153 & 274 & 4.703$+$02 & 2.105$+$06 & 4.653$-$05 & 156 & 270 & 4.981$+$02 & 5.551$+$05 & 2.581$-$05\\
 153 & 275 & 4.701$+$02 & 1.179$+$06 & 5.207$-$05 & 156 & 272 & 4.910$+$02 & 4.264$+$06 & 1.926$-$04\\
 153 & 278 & 4.620$+$02 & 1.242$+$06 & 5.302$-$05 & 156 & 275 & 4.848$+$02 & 5.749$+$05 & 2.026$-$05\\
 153 & 281 & 4.495$+$02 & 1.651$+$06 & 3.335$-$05 & 156 & 278 & 4.762$+$02 & 4.441$+$05 & 1.510$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 156 & 279 & 4.691$+$02 & 4.697$+$06 & 1.937$-$04 & 159 & 241 & 6.457$+$02 & 3.084$+$06 & 9.639$-$05\\
 156 & 283 & 4.532$+$02 & 1.202$+$06 & 2.778$-$05 & 159 & 244 & 6.378$+$02 & 2.893$+$05 & 2.647$-$05\\
 156 & 286 & 4.424$+$02 & 9.163$+$05 & 3.360$-$05 & 159 & 245 & 6.356$+$02 & 1.938$+$06 & 1.174$-$04\\
 157 & 196 & 1.374$+$03 & 7.581$+$04 & 1.430$-$05 & 159 & 247 & 5.788$+$02 & 5.457$+$05 & 2.741$-$05\\
 157 & 197 & 1.312$+$03 & 8.579$+$05 & 2.215$-$04 & 159 & 249 & 5.647$+$02 & 8.074$+$05 & 3.860$-$05\\
 157 & 218 & 7.922$+$02 & 3.853$+$05 & 4.833$-$05 & 159 & 251 & 5.630$+$02 & 6.351$+$06 & 1.509$-$04\\
 157 & 235 & 6.909$+$02 & 3.835$+$06 & 1.829$-$04 & 159 & 254 & 5.445$+$02 & 2.134$+$07 & 9.484$-$04\\
 157 & 237 & 6.746$+$02 & 6.965$+$05 & 6.336$-$05 & 159 & 255 & 5.434$+$02 & 9.200$+$06 & 6.109$-$04\\
 157 & 243 & 6.413$+$02 & 9.682$+$05 & 7.958$-$05 & 159 & 258 & 5.323$+$02 & 1.877$+$06 & 3.987$-$05\\
 157 & 244 & 6.360$+$02 & 1.762$+$05 & 1.068$-$05 & 159 & 259 & 5.309$+$02 & 2.375$+$06 & 1.505$-$04\\
 157 & 246 & 5.798$+$02 & 6.258$+$05 & 3.154$-$05 & 159 & 260 & 5.294$+$02 & 8.512$+$05 & 5.365$-$05\\
 157 & 249 & 5.632$+$02 & 2.122$+$06 & 6.728$-$05 & 159 & 263 & 5.265$+$02 & 8.655$+$05 & 3.597$-$05\\
 157 & 250 & 5.634$+$02 & 3.871$+$05 & 1.842$-$05 & 159 & 265 & 5.184$+$02 & 3.566$+$05 & 2.155$-$05\\
 157 & 252 & 5.568$+$02 & 2.152$+$06 & 1.333$-$04 & 159 & 266 & 5.137$+$02 & 9.576$+$05 & 1.894$-$05\\
 157 & 254 & 5.431$+$02 & 2.740$+$06 & 8.079$-$05 & 159 & 274 & 4.921$+$02 & 1.997$+$06 & 7.249$-$05\\
 157 & 255 & 5.421$+$02 & 3.011$+$07 & 1.326$-$03 & 159 & 276 & 4.888$+$02 & 2.101$+$06 & 1.129$-$04\\
 157 & 259 & 5.296$+$02 & 2.417$+$05 & 1.017$-$05 & 159 & 280 & 4.728$+$02 & 5.885$+$06 & 9.860$-$05\\
 157 & 260 & 5.282$+$02 & 2.686$+$06 & 1.123$-$04 & 159 & 284 & 4.494$+$02 & 1.592$+$07 & 2.411$-$04\\
 157 & 263 & 5.253$+$02 & 1.014$+$06 & 2.798$-$05 & 160 & 196 & 1.432$+$03 & 1.715$+$04 & 1.054$-$05\\
 157 & 265 & 5.172$+$02 & 8.859$+$05 & 3.553$-$05 & 160 & 224 & 7.781$+$02 & 3.882$+$05 & 7.047$-$05\\
 157 & 267 & 5.122$+$02 & 2.755$+$05 & 1.445$-$05 & 160 & 235 & 7.052$+$02 & 7.871$+$05 & 1.174$-$04\\
 157 & 269 & 5.049$+$02 & 2.557$+$05 & 1.303$-$05 & 160 & 245 & 6.458$+$02 & 2.172$+$05 & 2.716$-$05\\
 157 & 274 & 4.910$+$02 & 1.268$+$06 & 3.056$-$05 & 160 & 249 & 5.727$+$02 & 2.343$+$06 & 2.304$-$04\\
 157 & 276 & 4.877$+$02 & 2.589$+$06 & 9.233$-$05 & 160 & 251 & 5.710$+$02 & 1.349$+$06 & 6.593$-$05\\
 157 & 278 & 4.820$+$02 & 1.232$+$06 & 5.722$-$05 & 160 & 254 & 5.519$+$02 & 1.048$+$06 & 9.577$-$05\\
 157 & 281 & 4.685$+$02 & 1.426$+$07 & 3.128$-$04 & 160 & 258 & 5.395$+$02 & 8.818$+$06 & 3.847$-$04\\
 157 & 282 & 4.610$+$02 & 1.817$+$07 & 3.859$-$04 & 160 & 266 & 5.204$+$02 & 1.502$+$07 & 6.099$-$04\\
 157 & 285 & 4.478$+$02 & 1.093$+$06 & 4.381$-$05 & 160 & 274 & 4.982$+$02 & 5.099$+$05 & 3.795$-$05\\
 158 & 197 & 1.315$+$03 & 8.185$+$04 & 1.592$-$05 & 160 & 280 & 4.784$+$02 & 7.372$+$05 & 2.529$-$05\\
 158 & 243 & 6.419$+$02 & 2.568$+$05 & 1.586$-$05 & 160 & 281 & 4.750$+$02 & 1.338$+$07 & 9.054$-$04\\
 158 & 250 & 5.638$+$02 & 3.764$+$05 & 1.345$-$05 & 160 & 282 & 4.673$+$02 & 4.324$+$07 & 2.831$-$03\\
 158 & 256 & 5.382$+$02 & 2.352$+$06 & 1.277$-$04 & 160 & 284 & 4.545$+$02 & 1.414$+$07 & 4.377$-$04\\
 158 & 259 & 5.300$+$02 & 9.683$+$05 & 3.059$-$05 & 160 & 287 & 4.474$+$02 & 1.694$+$06 & 5.083$-$05\\
 158 & 261 & 5.281$+$02 & 3.800$+$05 & 1.589$-$05 & 161 & 205 & 1.089$+$03 & 1.244$+$05 & 2.949$-$05\\
 158 & 262 & 5.282$+$02 & 7.771$+$05 & 4.062$-$05 & 161 & 222 & 7.880$+$02 & 2.102$+$06 & 2.610$-$04\\
 158 & 265 & 5.177$+$02 & 1.157$+$06 & 3.485$-$05 & 161 & 223 & 7.860$+$02 & 1.630$+$05 & 2.013$-$05\\
 158 & 267 & 5.126$+$02 & 2.468$+$06 & 9.724$-$05 & 161 & 225 & 7.719$+$02 & 1.297$+$05 & 1.159$-$05\\
 158 & 269 & 5.053$+$02 & 6.247$+$06 & 2.391$-$04 & 161 & 237 & 6.880$+$02 & 1.250$+$05 & 1.183$-$05\\
 158 & 270 & 5.049$+$02 & 2.005$+$06 & 9.576$-$05 & 161 & 238 & 6.781$+$02 & 1.298$+$06 & 8.948$-$05\\
 158 & 275 & 4.912$+$02 & 1.599$+$07 & 5.784$-$04 & 161 & 239 & 6.664$+$02 & 3.705$+$05 & 1.645$-$05\\
 158 & 278 & 4.824$+$02 & 2.183$+$06 & 7.617$-$05 & 161 & 243 & 6.534$+$02 & 1.484$+$06 & 1.266$-$04\\
 158 & 279 & 4.751$+$02 & 2.682$+$05 & 1.135$-$05 & 161 & 244 & 6.480$+$02 & 7.843$+$06 & 4.936$-$04\\
 158 & 286 & 4.477$+$02 & 1.369$+$06 & 5.140$-$05 & 161 & 245 & 6.456$+$02 & 1.972$+$06 & 8.216$-$05\\
 159 & 196 & 1.382$+$03 & 7.478$+$05 & 2.143$-$04 & 161 & 249 & 5.726$+$02 & 5.179$+$06 & 1.697$-$04\\
 159 & 197 & 1.320$+$03 & 7.308$+$04 & 2.864$-$05 & 161 & 250 & 5.727$+$02 & 5.790$+$05 & 2.847$-$05\\
 159 & 214 & 8.104$+$02 & 1.047$+$05 & 1.031$-$05 & 161 & 254 & 5.518$+$02 & 3.534$+$05 & 1.076$-$05\\
 159 & 215 & 8.015$+$02 & 1.501$+$05 & 2.168$-$05 & 161 & 257 & 5.419$+$02 & 2.356$+$06 & 1.383$-$04\\
 159 & 225 & 7.576$+$02 & 2.174$+$05 & 2.807$-$05 & 161 & 259 & 5.379$+$02 & 5.222$+$06 & 2.265$-$04\\
 159 & 235 & 6.930$+$02 & 7.530$+$05 & 5.422$-$05 & 161 & 260 & 5.364$+$02 & 7.208$+$05 & 3.109$-$05\\
 159 & 238 & 6.670$+$02 & 3.573$+$05 & 3.575$-$05 & 161 & 261 & 5.359$+$02 & 1.562$+$07 & 8.966$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 161 & 263 & 5.334$+$02 & 5.327$+$05 & 1.515$-$05 & 164 & 282 & 4.766$+$02 & 9.892$+$05 & 3.368$-$05\\
 161 & 265 & 5.251$+$02 & 6.031$+$05 & 2.493$-$05 & 164 & 284 & 4.632$+$02 & 4.385$+$07 & 7.053$-$04\\
 161 & 267 & 5.199$+$02 & 2.883$+$06 & 1.558$-$04 & 165 & 253 & 5.725$+$02 & 1.836$+$06 & 1.083$-$04\\
 161 & 275 & 4.979$+$02 & 2.280$+$06 & 1.130$-$04 & 165 & 262 & 5.505$+$02 & 4.020$+$05 & 1.826$-$05\\
 161 & 278 & 4.889$+$02 & 2.855$+$06 & 1.364$-$04 & 165 & 264 & 5.483$+$02 & 1.039$+$06 & 5.619$-$05\\
 161 & 282 & 4.672$+$02 & 1.312$+$06 & 2.864$-$05 & 165 & 267 & 5.336$+$02 & 6.293$+$05 & 2.149$-$05\\
 162 & 206 & 1.108$+$03 & 6.501$+$04 & 1.794$-$05 & 165 & 270 & 5.252$+$02 & 5.138$+$06 & 2.125$-$04\\
 162 & 207 & 1.098$+$03 & 7.190$+$04 & 1.299$-$05 & 165 & 271 & 5.195$+$02 & 1.060$+$06 & 5.149$-$05\\
 162 & 214 & 8.464$+$02 & 1.630$+$05 & 1.750$-$05 & 165 & 272 & 5.173$+$02 & 5.224$+$06 & 2.096$-$04\\
 162 & 225 & 7.889$+$02 & 1.404$+$06 & 1.965$-$04 & 165 & 278 & 5.010$+$02 & 4.343$+$05 & 1.307$-$05\\
 162 & 235 & 7.192$+$02 & 1.790$+$05 & 1.388$-$05 & 165 & 286 & 4.636$+$02 & 4.617$+$06 & 1.488$-$04\\
 162 & 238 & 6.912$+$02 & 9.318$+$04 & 1.001$-$05 & 166 & 196 & 1.549$+$03 & 9.936$+$04 & 3.576$-$05\\
 162 & 239 & 6.791$+$02 & 1.799$+$06 & 1.244$-$04 & 166 & 212 & 9.450$+$02 & 5.333$+$04 & 1.071$-$05\\
 162 & 244 & 6.599$+$02 & 1.602$+$06 & 1.569$-$04 & 166 & 225 & 8.051$+$02 & 1.731$+$05 & 2.523$-$05\\
 162 & 245 & 6.575$+$02 & 6.504$+$06 & 4.215$-$04 & 166 & 235 & 7.326$+$02 & 1.695$+$05 & 1.364$-$05\\
 162 & 249 & 5.819$+$02 & 3.153$+$05 & 1.601$-$05 & 166 & 238 & 7.036$+$02 & 3.714$+$05 & 4.134$-$05\\
 162 & 250 & 5.820$+$02 & 2.423$+$05 & 1.846$-$05 & 166 & 241 & 6.799$+$02 & 1.807$+$06 & 6.261$-$05\\
 162 & 251 & 5.802$+$02 & 4.154$+$06 & 1.048$-$04 & 166 & 244 & 6.712$+$02 & 1.457$+$05 & 1.476$-$05\\
 162 & 254 & 5.605$+$02 & 5.918$+$05 & 2.787$-$05 & 166 & 245 & 6.687$+$02 & 1.932$+$06 & 1.295$-$04\\
 162 & 255 & 5.594$+$02 & 9.033$+$05 & 6.356$-$05 & 166 & 246 & 6.089$+$02 & 2.865$+$05 & 2.389$-$05\\
 162 & 258 & 5.476$+$02 & 4.319$+$06 & 9.709$-$05 & 166 & 250 & 5.908$+$02 & 1.102$+$06 & 8.646$-$05\\
 162 & 259 & 5.461$+$02 & 9.512$+$06 & 6.379$-$04 & 166 & 254 & 5.686$+$02 & 5.044$+$06 & 2.445$-$04\\
 162 & 265 & 5.329$+$02 & 1.107$+$07 & 7.071$-$04 & 166 & 258 & 5.554$+$02 & 8.110$+$06 & 1.875$-$04\\
 162 & 266 & 5.280$+$02 & 2.831$+$06 & 5.915$-$05 & 166 & 259 & 5.538$+$02 & 4.584$+$06 & 3.161$-$04\\
 162 & 274 & 5.052$+$02 & 1.440$+$06 & 5.508$-$05 & 166 & 260 & 5.522$+$02 & 5.957$+$05 & 4.085$-$05\\
 162 & 276 & 5.017$+$02 & 1.340$+$06 & 7.586$-$05 & 166 & 263 & 5.491$+$02 & 1.041$+$06 & 4.706$-$05\\
 162 & 281 & 4.813$+$02 & 1.682$+$06 & 5.842$-$05 & 166 & 265 & 5.403$+$02 & 3.303$+$06 & 2.168$-$04\\
 162 & 283 & 4.708$+$02 & 1.730$+$06 & 8.627$-$05 & 166 & 266 & 5.351$+$02 & 1.357$+$07 & 2.913$-$04\\
 163 & 211 & 9.450$+$02 & 5.680$+$04 & 1.521$-$05 & 166 & 274 & 5.117$+$02 & 4.109$+$05 & 1.613$-$05\\
 163 & 235 & 7.253$+$02 & 2.146$+$05 & 3.385$-$05 & 166 & 276 & 5.081$+$02 & 4.744$+$05 & 2.755$-$05\\
 163 & 242 & 6.752$+$02 & 4.872$+$05 & 3.330$-$05 & 166 & 281 & 4.873$+$02 & 1.048$+$07 & 3.730$-$04\\
 163 & 258 & 5.512$+$02 & 2.494$+$06 & 1.136$-$04 & 166 & 282 & 4.792$+$02 & 2.016$+$06 & 6.940$-$05\\
 163 & 266 & 5.313$+$02 & 1.706$+$06 & 7.218$-$05 & 166 & 283 & 4.765$+$02 & 5.570$+$06 & 2.844$-$04\\
 163 & 274 & 5.082$+$02 & 2.709$+$05 & 2.098$-$05 & 166 & 284 & 4.657$+$02 & 1.284$+$07 & 2.088$-$04\\
 163 & 280 & 4.876$+$02 & 2.290$+$06 & 8.162$-$05 & 166 & 287 & 4.582$+$02 & 1.727$+$06 & 2.718$-$05\\
 163 & 281 & 4.841$+$02 & 1.230$+$07 & 8.645$-$04 & 167 & 235 & 7.431$+$02 & 3.218$+$05 & 1.776$-$05\\
 163 & 282 & 4.761$+$02 & 1.144$+$07 & 7.771$-$04 & 167 & 247 & 6.132$+$02 & 1.009$+$06 & 3.793$-$05\\
 163 & 284 & 4.628$+$02 & 1.345$+$06 & 4.319$-$05 & 167 & 254 & 5.749$+$02 & 2.932$+$06 & 9.685$-$05\\
 164 & 196 & 1.522$+$03 & 6.013$+$04 & 2.089$-$05 & 167 & 261 & 5.576$+$02 & 3.240$+$05 & 2.013$-$05\\
 164 & 224 & 8.041$+$02 & 1.549$+$05 & 1.501$-$05 & 167 & 265 & 5.459$+$02 & 2.169$+$06 & 9.690$-$05\\
 164 & 235 & 7.265$+$02 & 3.154$+$05 & 2.496$-$05 & 167 & 267 & 5.403$+$02 & 5.036$+$06 & 2.939$-$04\\
 164 & 247 & 6.019$+$02 & 4.414$+$05 & 2.398$-$05 & 167 & 269 & 5.322$+$02 & 1.907$+$05 & 1.079$-$05\\
 164 & 255 & 5.638$+$02 & 1.864$+$05 & 1.332$-$05 & 167 & 274 & 5.168$+$02 & 9.660$+$05 & 2.579$-$05\\
 164 & 258 & 5.518$+$02 & 8.505$+$06 & 1.941$-$04 & 167 & 278 & 5.069$+$02 & 9.068$+$05 & 4.657$-$05\\
 164 & 260 & 5.487$+$02 & 1.163$+$06 & 7.873$-$05 & 167 & 281 & 4.919$+$02 & 2.020$+$06 & 4.886$-$05\\
 164 & 263 & 5.456$+$02 & 3.043$+$05 & 1.358$-$05 & 167 & 282 & 4.836$+$02 & 5.572$+$06 & 1.303$-$04\\
 164 & 265 & 5.369$+$02 & 4.884$+$06 & 3.166$-$04 & 167 & 285 & 4.692$+$02 & 1.566$+$06 & 6.888$-$05\\
 164 & 266 & 5.319$+$02 & 9.373$+$06 & 1.988$-$04 & 168 & 211 & 9.797$+$02 & 1.509$+$05 & 4.342$-$05\\
 164 & 276 & 5.052$+$02 & 7.345$+$05 & 4.215$-$05 & 168 & 235 & 7.456$+$02 & 8.876$+$04 & 1.479$-$05\\
 164 & 280 & 4.881$+$02 & 2.886$+$06 & 5.153$-$05 & 168 & 239 & 7.026$+$02 & 2.249$+$05 & 3.328$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 168 & 241 & 6.911$+$02 & 1.378$+$06 & 9.868$-$05 & 170 & 278 & 5.222$+$02 & 7.043$+$06 & 3.840$-$04\\
 168 & 242 & 6.927$+$02 & 1.124$+$06 & 8.084$-$05 & 170 & 281 & 5.064$+$02 & 1.202$+$06 & 3.080$-$05\\
 168 & 247 & 6.150$+$02 & 1.716$+$05 & 1.946$-$05 & 170 & 282 & 4.976$+$02 & 1.136$+$07 & 2.813$-$04\\
 168 & 249 & 5.991$+$02 & 2.638$+$05 & 2.839$-$05 & 170 & 283 & 4.948$+$02 & 5.481$+$06 & 2.011$-$04\\
 168 & 251 & 5.973$+$02 & 2.811$+$05 & 1.503$-$05 & 170 & 285 & 4.823$+$02 & 1.615$+$07 & 7.510$-$04\\
 168 & 254 & 5.764$+$02 & 1.692$+$05 & 1.686$-$05 & 171 & 197 & 1.687$+$03 & 6.082$+$04 & 1.947$-$05\\
 168 & 258 & 5.628$+$02 & 6.793$+$06 & 3.226$-$04 & 171 & 219 & 9.140$+$02 & 9.303$+$04 & 1.456$-$05\\
 168 & 266 & 5.420$+$02 & 8.495$+$06 & 3.742$-$04 & 171 & 243 & 7.194$+$02 & 6.256$+$05 & 4.853$-$05\\
 168 & 280 & 4.967$+$02 & 2.042$+$07 & 7.552$-$04 & 171 & 246 & 6.429$+$02 & 2.386$+$06 & 1.109$-$04\\
 168 & 281 & 4.930$+$02 & 1.907$+$07 & 1.390$-$03 & 171 & 250 & 6.227$+$02 & 2.948$+$05 & 1.286$-$05\\
 168 & 282 & 4.847$+$02 & 6.184$+$06 & 4.356$-$04 & 171 & 255 & 5.968$+$02 & 1.172$+$06 & 4.694$-$05\\
 168 & 284 & 4.709$+$02 & 5.801$+$07 & 1.929$-$03 & 171 & 256 & 5.916$+$02 & 2.167$+$05 & 1.421$-$05\\
 169 & 212 & 1.010$+$03 & 1.056$+$05 & 2.424$-$05 & 171 & 262 & 5.795$+$02 & 6.681$+$05 & 4.204$-$05\\
 169 & 213 & 9.328$+$02 & 7.889$+$04 & 1.544$-$05 & 171 & 267 & 5.608$+$02 & 7.466$+$05 & 3.521$-$05\\
 169 & 226 & 8.483$+$02 & 7.911$+$04 & 1.280$-$05 & 171 & 270 & 5.516$+$02 & 1.560$+$07 & 8.897$-$04\\
 169 & 238 & 7.392$+$02 & 3.575$+$05 & 4.393$-$05 & 171 & 272 & 5.428$+$02 & 1.278$+$07 & 7.060$-$04\\
 169 & 239 & 7.253$+$02 & 1.535$+$05 & 1.210$-$05 & 171 & 279 & 5.163$+$02 & 9.088$+$06 & 4.539$-$04\\
 169 & 241 & 7.131$+$02 & 3.125$+$05 & 1.191$-$05 & 171 & 283 & 4.971$+$02 & 3.860$+$05 & 1.073$-$05\\
 169 & 242 & 7.148$+$02 & 3.049$+$05 & 1.168$-$05 & 172 & 197 & 1.753$+$03 & 4.458$+$04 & 2.054$-$05\\
 169 & 244 & 7.035$+$02 & 1.748$+$05 & 1.945$-$05 & 172 & 212 & 1.054$+$03 & 2.326$+$05 & 3.871$-$05\\
 169 & 247 & 6.323$+$02 & 8.208$+$05 & 4.920$-$05 & 172 & 231 & 8.458$+$02 & 3.545$+$05 & 5.070$-$05\\
 169 & 249 & 6.155$+$02 & 2.188$+$05 & 1.243$-$05 & 172 & 237 & 7.746$+$02 & 7.468$+$05 & 8.957$-$05\\
 169 & 250 & 6.157$+$02 & 5.686$+$05 & 4.847$-$05 & 172 & 238 & 7.621$+$02 & 2.546$+$05 & 2.217$-$05\\
 169 & 255 & 5.903$+$02 & 9.775$+$05 & 7.661$-$05 & 172 & 243 & 7.310$+$02 & 4.683$+$05 & 5.003$-$05\\
 169 & 259 & 5.756$+$02 & 3.055$+$06 & 2.276$-$04 & 172 & 246 & 6.522$+$02 & 2.250$+$05 & 1.435$-$05\\
 169 & 260 & 5.739$+$02 & 4.454$+$06 & 3.299$-$04 & 172 & 260 & 5.876$+$02 & 3.707$+$06 & 1.919$-$04\\
 169 & 265 & 5.610$+$02 & 2.369$+$07 & 1.677$-$03 & 172 & 263 & 5.840$+$02 & 1.405$+$06 & 4.790$-$05\\
 169 & 276 & 5.265$+$02 & 3.138$+$05 & 1.956$-$05 & 172 & 267 & 5.679$+$02 & 1.347$+$06 & 8.681$-$05\\
 169 & 280 & 5.079$+$02 & 7.031$+$06 & 1.360$-$04 & 172 & 269 & 5.589$+$02 & 3.534$+$06 & 2.207$-$04\\
 169 & 281 & 5.041$+$02 & 7.018$+$05 & 2.674$-$05 & 172 & 275 & 5.417$+$02 & 4.929$+$06 & 2.891$-$04\\
 169 & 282 & 4.954$+$02 & 1.282$+$07 & 4.718$-$04 & 172 & 278 & 5.311$+$02 & 1.036$+$06 & 5.839$-$05\\
 169 & 283 & 4.926$+$02 & 1.135$+$07 & 6.193$-$04 & 172 & 281 & 5.147$+$02 & 4.490$+$06 & 1.189$-$04\\
 169 & 284 & 4.810$+$02 & 1.835$+$07 & 3.182$-$04 & 172 & 282 & 5.056$+$02 & 8.365$+$05 & 2.137$-$05\\
 170 & 197 & 1.660$+$03 & 1.317$+$05 & 5.441$-$05 & 172 & 283 & 5.027$+$02 & 9.023$+$06 & 3.418$-$04\\
 170 & 212 & 1.019$+$03 & 1.300$+$05 & 2.025$-$05 & 172 & 285 & 4.898$+$02 & 3.498$+$07 & 1.678$-$03\\
 170 & 224 & 8.659$+$02 & 1.892$+$05 & 1.418$-$05 & 173 & 211 & 1.079$+$03 & 8.146$+$04 & 2.842$-$05\\
 170 & 231 & 8.236$+$02 & 2.111$+$05 & 2.863$-$05 & 173 & 224 & 8.970$+$02 & 1.119$+$05 & 2.701$-$05\\
 170 & 237 & 7.560$+$02 & 4.503$+$05 & 5.145$-$05 & 173 & 229 & 8.678$+$02 & 9.578$+$04 & 2.163$-$05\\
 170 & 238 & 7.440$+$02 & 2.172$+$05 & 1.802$-$05 & 173 & 232 & 8.404$+$02 & 2.190$+$05 & 2.319$-$05\\
 170 & 243 & 7.144$+$02 & 8.755$+$05 & 8.932$-$05 & 173 & 239 & 7.520$+$02 & 4.780$+$05 & 8.106$-$05\\
 170 & 244 & 7.079$+$02 & 6.856$+$05 & 5.150$-$05 & 173 & 241 & 7.389$+$02 & 8.360$+$05 & 6.842$-$05\\
 170 & 246 & 6.389$+$02 & 7.612$+$05 & 4.659$-$05 & 173 & 242 & 7.408$+$02 & 9.532$+$05 & 7.842$-$05\\
 170 & 255 & 5.934$+$02 & 3.031$+$05 & 1.601$-$05 & 173 & 245 & 7.256$+$02 & 3.301$+$05 & 5.212$-$05\\
 170 & 260 & 5.768$+$02 & 8.818$+$05 & 4.398$-$05 & 173 & 251 & 6.326$+$02 & 9.731$+$05 & 5.839$-$05\\
 170 & 261 & 5.762$+$02 & 2.136$+$05 & 1.418$-$05 & 173 & 254 & 6.092$+$02 & 9.826$+$04 & 1.094$-$05\\
 170 & 263 & 5.734$+$02 & 1.248$+$06 & 4.101$-$05 & 173 & 258 & 5.941$+$02 & 2.527$+$06 & 1.337$-$04\\
 170 & 267 & 5.578$+$02 & 5.839$+$06 & 3.632$-$04 & 173 & 263 & 5.869$+$02 & 3.271$+$06 & 3.378$-$04\\
 170 & 269 & 5.492$+$02 & 8.827$+$06 & 5.321$-$04 & 173 & 280 & 5.209$+$02 & 1.709$+$07 & 6.953$-$04\\
 170 & 275 & 5.325$+$02 & 7.854$+$06 & 4.452$-$04 & 173 & 281 & 5.169$+$02 & 2.783$+$06 & 2.229$-$04\\
 170 & 276 & 5.289$+$02 & 2.696$+$05 & 1.131$-$05 & 173 & 282 & 5.078$+$02 & 1.079$+$07 & 8.343$-$04\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 173 & 284 & 4.926$+$02 & 1.929$+$07 & 7.017$-$04 & 176 & 280 & 5.449$+$02 & 1.050$+$06 & 2.336$-$05\\
 174 & 212 & 1.062$+$03 & 8.776$+$04 & 2.228$-$05 & 176 & 281 & 5.405$+$02 & 1.316$+$06 & 5.765$-$05\\
 174 & 213 & 9.771$+$02 & 4.769$+$04 & 1.024$-$05 & 176 & 282 & 5.305$+$02 & 1.774$+$06 & 7.483$-$05\\
 174 & 232 & 8.401$+$02 & 2.284$+$05 & 1.208$-$05 & 176 & 283 & 5.273$+$02 & 3.016$+$06 & 1.886$-$04\\
 174 & 238 & 7.667$+$02 & 3.829$+$05 & 5.061$-$05 & 177 & 255 & 6.491$+$02 & 3.261$+$05 & 1.545$-$05\\
 174 & 239 & 7.518$+$02 & 4.582$+$05 & 3.883$-$05 & 177 & 262 & 6.286$+$02 & 1.929$+$05 & 1.428$-$05\\
 174 & 244 & 7.284$+$02 & 6.660$+$05 & 7.946$-$05 & 177 & 267 & 6.067$+$02 & 1.906$+$05 & 1.052$-$05\\
 174 & 245 & 7.254$+$02 & 2.914$+$05 & 2.299$-$05 & 177 & 270 & 5.959$+$02 & 3.703$+$06 & 2.464$-$04\\
 174 & 247 & 6.523$+$02 & 5.263$+$05 & 3.358$-$05 & 177 & 272 & 5.857$+$02 & 4.247$+$06 & 2.730$-$04\\
 174 & 249 & 6.345$+$02 & 1.825$+$05 & 1.102$-$05 & 177 & 275 & 5.769$+$02 & 4.116$+$05 & 2.054$-$05\\
 174 & 251 & 6.325$+$02 & 5.246$+$05 & 1.573$-$05 & 177 & 285 & 5.184$+$02 & 1.133$+$06 & 4.563$-$05\\
 174 & 254 & 6.091$+$02 & 6.678$+$05 & 3.714$-$05 & 179 & 197 & 2.685$+$03 & 3.902$+$04 & 4.219$-$05\\
 174 & 255 & 6.078$+$02 & 1.665$+$05 & 1.383$-$05 & 179 & 235 & 9.453$+$02 & 2.951$+$05 & 2.636$-$05\\
 174 & 258 & 5.940$+$02 & 1.947$+$06 & 5.148$-$05 & 179 & 246 & 7.489$+$02 & 9.112$+$05 & 7.662$-$05\\
 174 & 260 & 5.903$+$02 & 3.441$+$06 & 2.697$-$04 & 179 & 252 & 7.110$+$02 & 1.266$+$05 & 1.280$-$05\\
 174 & 265 & 5.767$+$02 & 5.822$+$06 & 4.355$-$04 & 179 & 254 & 6.889$+$02 & 2.895$+$05 & 1.373$-$05\\
 174 & 274 & 5.443$+$02 & 2.510$+$05 & 1.115$-$05 & 179 & 260 & 6.650$+$02 & 3.874$+$05 & 2.568$-$05\\
 174 & 276 & 5.403$+$02 & 3.037$+$05 & 1.993$-$05 & 179 & 261 & 6.642$+$02 & 7.711$+$05 & 6.800$-$05\\
 174 & 280 & 5.208$+$02 & 1.399$+$06 & 2.844$-$05 & 179 & 267 & 6.399$+$02 & 4.517$+$06 & 3.697$-$04\\
 174 & 281 & 5.168$+$02 & 7.725$+$06 & 3.093$-$04 & 179 & 269 & 6.285$+$02 & 4.095$+$06 & 3.233$-$04\\
 174 & 282 & 5.076$+$02 & 2.767$+$06 & 1.069$-$04 & 179 & 274 & 6.072$+$02 & 3.425$+$05 & 1.262$-$05\\
 174 & 283 & 5.047$+$02 & 1.219$+$07 & 6.982$-$04 & 179 & 275 & 6.068$+$02 & 2.598$+$06 & 1.912$-$04\\
 174 & 284 & 4.925$+$02 & 1.113$+$07 & 2.024$-$04 & 179 & 281 & 5.731$+$02 & 1.185$+$06 & 3.890$-$05\\
 175 & 244 & 7.404$+$02 & 1.704$+$05 & 1.400$-$05 & 179 & 282 & 5.619$+$02 & 6.016$+$05 & 1.898$-$05\\
 175 & 247 & 6.620$+$02 & 7.156$+$05 & 3.134$-$05 & 180 & 196 & 2.973$+$03 & 2.533$+$04 & 3.357$-$05\\
 175 & 252 & 6.352$+$02 & 2.520$+$05 & 2.032$-$05 & 180 & 235 & 9.470$+$02 & 1.282$+$05 & 1.723$-$05\\
 175 & 255 & 6.161$+$02 & 4.486$+$05 & 2.553$-$05 & 180 & 241 & 8.608$+$02 & 8.777$+$05 & 4.875$-$05\\
 175 & 260 & 5.982$+$02 & 2.155$+$05 & 1.156$-$05 & 180 & 247 & 7.458$+$02 & 4.275$+$05 & 3.565$-$05\\
 175 & 261 & 5.976$+$02 & 1.791$+$06 & 1.278$-$04 & 180 & 258 & 6.704$+$02 & 3.476$+$05 & 1.171$-$05\\
 175 & 265 & 5.842$+$02 & 3.078$+$06 & 1.575$-$04 & 180 & 259 & 6.681$+$02 & 9.269$+$05 & 9.305$-$05\\
 175 & 267 & 5.778$+$02 & 2.119$+$07 & 1.414$-$03 & 180 & 263 & 6.613$+$02 & 2.110$+$05 & 1.383$-$05\\
 175 & 269 & 5.685$+$02 & 7.403$+$05 & 4.783$-$05 & 180 & 265 & 6.485$+$02 & 4.430$+$06 & 4.190$-$04\\
 175 & 275 & 5.507$+$02 & 4.111$+$06 & 2.492$-$04 & 180 & 274 & 6.079$+$02 & 6.128$+$05 & 3.395$-$05\\
 175 & 276 & 5.468$+$02 & 4.934$+$05 & 2.212$-$05 & 180 & 280 & 5.787$+$02 & 1.345$+$06 & 3.377$-$05\\
 175 & 278 & 5.397$+$02 & 5.268$+$05 & 3.067$-$05 & 180 & 281 & 5.737$+$02 & 9.363$+$05 & 4.620$-$05\\
 175 & 281 & 5.228$+$02 & 1.624$+$06 & 4.437$-$05 & 180 & 284 & 5.440$+$02 & 5.455$+$06 & 1.210$-$04\\
 175 & 282 & 5.135$+$02 & 7.074$+$05 & 1.864$-$05 & 186 & 257 & 7.377$+$02 & 1.923$+$05 & 1.569$-$05\\
 175 & 285 & 4.972$+$02 & 1.106$+$06 & 5.462$-$05 & 186 & 262 & 7.267$+$02 & 2.851$+$05 & 2.822$-$05\\
 176 & 213 & 1.066$+$03 & 1.890$+$05 & 4.826$-$05 & 186 & 267 & 6.976$+$02 & 1.690$+$05 & 1.233$-$05\\
 176 & 224 & 9.706$+$02 & 4.254$+$05 & 6.008$-$05 & 186 & 269 & 6.841$+$02 & 7.709$+$05 & 5.409$-$05\\
 176 & 232 & 9.047$+$02 & 9.291$+$05 & 5.699$-$05 & 186 & 270 & 6.834$+$02 & 9.480$+$05 & 8.296$-$05\\
 176 & 233 & 8.970$+$02 & 1.830$+$05 & 3.310$-$05 & 186 & 286 & 5.826$+$02 & 3.853$+$07 & 2.451$-$03\\
 176 & 234 & 8.884$+$02 & 1.581$+$05 & 1.870$-$05 & 187 & 264 & 7.250$+$02 & 1.339$+$05 & 1.267$-$05\\
 176 & 249 & 6.707$+$02 & 4.574$+$05 & 3.084$-$05 & 187 & 270 & 6.852$+$02 & 4.797$+$05 & 3.376$-$05\\
 176 & 250 & 6.708$+$02 & 6.034$+$05 & 6.106$-$05 & 187 & 271 & 6.755$+$02 & 2.600$+$05 & 2.135$-$05\\
 176 & 258 & 6.255$+$02 & 4.291$+$06 & 1.258$-$04 & 187 & 286 & 5.839$+$02 & 3.761$+$06 & 1.922$-$04\\
 176 & 259 & 6.235$+$02 & 1.853$+$05 & 1.620$-$05 & 194 & 247 & 9.273$+$02 & 9.817$+$05 & 8.436$-$05\\
 176 & 260 & 6.215$+$02 & 7.263$+$06 & 6.309$-$04 & 194 & 259 & 8.102$+$02 & 1.757$+$05 & 1.729$-$05\\
 176 & 263 & 6.175$+$02 & 1.036$+$07 & 5.921$-$04 & 194 & 261 & 8.056$+$02 & 3.326$+$05 & 4.315$-$05\\
 176 & 266 & 6.000$+$02 & 9.833$+$06 & 2.653$-$04 & 194 & 265 & 7.815$+$02 & 1.814$+$05 & 1.662$-$05\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{2}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)                       
for electric dipole (E1) transitions in Co XI with f $\ge$ 10$^{-5}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                                                      
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E1}}_{ji}$  & f$^{{\rm E1}}_{ij}$ \\            
\hline                                                                                                                                                          
 194 & 267 & 7.701$+$02 & 3.364$+$05 & 3.989$-$05 & 203 & 235 & 1.912$+$03 & 4.250$+$04 & 2.330$-$05\\
 194 & 269 & 7.537$+$02 & 5.529$+$05 & 6.279$-$05 & 203 & 246 & 1.249$+$03 & 2.315$+$05 & 8.128$-$05\\
 194 & 275 & 7.228$+$02 & 2.644$+$06 & 2.761$-$04 & 203 & 247 & 1.238$+$03 & 5.546$+$04 & 1.274$-$05\\
 194 & 278 & 7.039$+$02 & 4.368$+$05 & 4.326$-$05 & 203 & 250 & 1.176$+$03 & 3.947$+$04 & 1.227$-$05\\
 195 & 246 & 9.505$+$02 & 8.243$+$05 & 8.373$-$05 & 203 & 255 & 1.087$+$03 & 5.619$+$05 & 1.492$-$04\\
 195 & 262 & 8.182$+$02 & 3.415$+$05 & 4.284$-$05 & 203 & 276 & 8.882$+$02 & 5.691$+$04 & 1.010$-$05\\
 195 & 269 & 7.646$+$02 & 3.001$+$05 & 2.630$-$05 & 203 & 281 & 8.264$+$02 & 2.859$+$05 & 2.927$-$05\\
 195 & 270 & 7.636$+$02 & 8.776$+$05 & 9.590$-$05 & 203 & 282 & 8.033$+$02 & 2.687$+$05 & 2.600$-$05\\
 195 & 272 & 7.469$+$02 & 1.271$+$06 & 1.329$-$04 & 203 & 283 & 7.959$+$02 & 2.940$+$05 & 4.188$-$05\\
 195 & 275 & 7.328$+$02 & 2.418$+$05 & 1.947$-$05 & 203 & 287 & 7.461$+$02 & 9.159$+$05 & 3.822$-$05\\
 195 & 286 & 6.400$+$02 & 2.905$+$06 & 2.229$-$04 & 208 & 287 & 8.208$+$02 & 8.529$+$05 & 8.616$-$05\\
 196 & 208 & 3.139$+$03 & 2.940$+$04 & 2.171$-$05 & 209 & 287 & 8.651$+$02 & 2.152$+$06 & 1.207$-$04\\
 197 & 209 & 2.883$+$03 & 3.276$+$04 & 2.722$-$05 & 213 & 268 & 1.350$+$03 & 1.182$+$05 & 2.153$-$05\\
 198 & 246 & 1.141$+$03 & 5.517$+$04 & 1.615$-$05 & 216 & 267 & 1.432$+$03 & 4.917$+$04 & 2.017$-$05\\
 198 & 247 & 1.131$+$03 & 1.836$+$05 & 3.524$-$05 & 221 & 265 & 1.550$+$03 & 2.787$+$04 & 1.506$-$05\\
 198 & 265 & 9.218$+$02 & 1.737$+$05 & 3.319$-$05 & 224 & 268 & 1.541$+$03 & 3.566$+$06 & 1.269$-$03\\
 198 & 284 & 7.240$+$02 & 7.496$+$05 & 2.945$-$05 & 224 & 277 & 1.331$+$03 & 1.545$+$06 & 2.050$-$04\\
 200 & 246 & 1.191$+$03 & 1.592$+$05 & 3.387$-$05 & 232 & 277 & 1.478$+$03 & 7.805$+$04 & 2.558$-$05\\
 200 & 267 & 9.372$+$02 & 9.330$+$04 & 1.638$-$05 & 235 & 268 & 1.937$+$03 & 4.010$+$06 & 2.256$-$03\\
 200 & 269 & 9.130$+$02 & 1.266$+$05 & 2.110$-$05 & 235 & 277 & 1.616$+$03 & 2.046$+$06 & 4.007$-$04\\
 200 & 275 & 8.680$+$02 & 1.442$+$05 & 2.172$-$05 & 241 & 268 & 2.437$+$03 & 4.940$+$05 & 8.794$-$04\\
 200 & 285 & 7.420$+$02 & 1.190$+$05 & 1.310$-$05 & 241 & 277 & 1.950$+$03 & 3.726$+$06 & 2.123$-$03\\
 201 & 241 & 1.517$+$03 & 9.662$+$04 & 3.335$-$05 & 242 & 268 & 2.417$+$03 & 2.032$+$04 & 3.558$-$05\\
 201 & 247 & 1.193$+$03 & 3.714$+$05 & 1.585$-$04 & 242 & 277 & 1.937$+$03 & 1.499$+$05 & 8.429$-$05\\
 201 & 254 & 1.056$+$03 & 6.200$+$05 & 2.073$-$04 & 246 & 268 & 4.189$+$03 & 1.032$+$05 & 1.810$-$04\\
 201 & 274 & 8.754$+$02 & 1.000$+$05 & 2.298$-$05 & 247 & 268 & 4.324$+$03 & 4.019$+$03 & 1.127$-$05\\
 201 & 281 & 8.062$+$02 & 6.698$+$04 & 1.305$-$05 & 247 & 277 & 2.996$+$03 & 5.007$+$05 & 3.369$-$04\\
 201 & 282 & 7.842$+$02 & 1.580$+$05 & 2.913$-$05 & 268 & 287 & 3.321$+$03 & 3.430$+$04 & 2.836$-$05\\
 201 & 284 & 7.487$+$02 & 6.651$+$05 & 5.590$-$05 & 277 & 287 & 5.036$+$03 & 2.005$+$04 & 7.623$-$05\\
 201 & 287 & 7.297$+$02 & 2.474$+$05 & 1.975$-$05 &     &     &            &            &           \\

\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*} 

%\end{document}
\newpage                                                                                                                                                        
\clearpage  
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                      
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline 
   1 &  36 & 1.315$+$02 & 8.328$+$03 & 4.316$-$08 &   1 & 135 & 9.657$+$01 & 9.555$+$04 & 2.672$-$07\\
   1 &  37 & 1.308$+$02 & 5.474$+$03 & 2.107$-$08 &   1 & 137 & 9.583$+$01 & 1.212$+$06 & 1.669$-$06\\
   1 &  39 & 1.261$+$02 & 6.000$+$04 & 2.862$-$07 &   1 & 138 & 9.563$+$01 & 7.588$+$04 & 2.081$-$07\\
   1 &  40 & 1.259$+$02 & 3.542$+$04 & 4.209$-$08 &   1 & 141 & 9.453$+$01 & 9.530$+$05 & 1.915$-$06\\
   1 &  41 & 1.258$+$02 & 1.915$+$04 & 6.815$-$08 &   1 & 142 & 9.425$+$01 & 3.136$+$05 & 4.175$-$07\\
   1 &  43 & 1.243$+$02 & 2.574$+$06 & 1.192$-$05 &   1 & 144 & 9.382$+$01 & 4.729$+$05 & 1.248$-$06\\
   1 &  44 & 1.236$+$02 & 2.488$+$06 & 8.547$-$06 &   1 & 145 & 9.347$+$01 & 1.872$+$04 & 3.679$-$08\\
   1 &  45 & 1.228$+$02 & 1.998$+$06 & 4.519$-$06 &   1 & 146 & 9.335$+$01 & 1.016$+$04 & 1.327$-$08\\
   1 &  46 & 1.221$+$02 & 2.327$+$04 & 7.797$-$08 &   1 & 149 & 9.324$+$01 & 1.900$+$06 & 4.952$-$06\\
   1 &  47 & 1.207$+$02 & 3.406$+$06 & 3.720$-$06 &   1 & 150 & 9.307$+$01 & 2.303$+$05 & 4.485$-$07\\
   1 &  48 & 1.193$+$02 & 9.177$+$05 & 1.959$-$06 &   1 & 151 & 9.294$+$01 & 9.268$+$05 & 2.400$-$06\\
   1 &  55 & 1.162$+$02 & 3.746$+$04 & 1.137$-$07 &   1 & 152 & 9.282$+$01 & 5.740$+$04 & 7.415$-$08\\
   1 &  56 & 1.156$+$02 & 1.540$+$05 & 6.163$-$07 &   1 & 153 & 9.257$+$01 & 4.736$+$05 & 9.127$-$07\\
   1 &  59 & 1.141$+$02 & 3.577$+$03 & 1.396$-$08 &   1 & 156 & 9.202$+$01 & 8.854$+$04 & 2.248$-$07\\
   1 &  60 & 1.121$+$02 & 6.951$+$05 & 1.309$-$06 &   1 & 157 & 9.181$+$01 & 3.241$+$05 & 6.143$-$07\\
   1 &  61 & 1.118$+$02 & 8.251$+$05 & 2.320$-$06 &   1 & 158 & 9.180$+$01 & 2.377$+$05 & 6.005$-$07\\
   1 &  63 & 1.110$+$02 & 1.747$+$04 & 6.449$-$08 &   1 & 159 & 9.177$+$01 & 3.483$+$05 & 4.398$-$07\\
   1 &  68 & 1.103$+$02 & 6.348$+$03 & 1.738$-$08 &   1 & 160 & 9.156$+$01 & 7.627$+$04 & 4.793$-$08\\
   1 &  69 & 1.102$+$02 & 6.903$+$03 & 1.257$-$08 &   1 & 161 & 9.157$+$01 & 1.088$+$05 & 2.052$-$07\\
   1 &  70 & 1.101$+$02 & 5.689$+$03 & 2.068$-$08 &   1 & 162 & 9.133$+$01 & 1.110$+$04 & 1.388$-$08\\
   1 &  75 & 1.091$+$02 & 4.038$+$03 & 1.442$-$08 &   1 & 164 & 9.122$+$01 & 1.925$+$05 & 2.401$-$07\\
   1 &  77 & 1.072$+$02 & 8.581$+$04 & 2.958$-$07 &   1 & 166 & 9.112$+$01 & 4.044$+$04 & 5.034$-$08\\
   1 &  79 & 1.068$+$02 & 1.429$+$05 & 4.886$-$07 &   1 & 167 & 9.096$+$01 & 1.341$+$04 & 2.495$-$08\\
   1 &  81 & 1.063$+$02 & 1.410$+$05 & 2.389$-$07 &   1 & 169 & 9.056$+$01 & 2.400$+$05 & 2.951$-$07\\
   1 &  82 & 1.063$+$02 & 3.477$+$04 & 8.838$-$08 &   1 & 170 & 9.048$+$01 & 1.777$+$06 & 3.271$-$06\\
   1 &  84 & 1.061$+$02 & 2.014$+$06 & 1.699$-$06 &   1 & 171 & 9.040$+$01 & 7.632$+$05 & 1.870$-$06\\
   1 &  85 & 1.060$+$02 & 8.797$+$05 & 1.481$-$06 &   1 & 172 & 9.022$+$01 & 5.610$+$05 & 1.027$-$06\\
   1 &  96 & 1.028$+$02 & 3.948$+$03 & 1.250$-$08 &   1 & 174 & 9.016$+$01 & 1.864$+$05 & 2.272$-$07\\
   1 &  99 & 1.019$+$02 & 2.586$+$04 & 4.025$-$08 &   1 & 177 & 8.932$+$01 & 7.152$+$04 & 1.711$-$07\\
   1 & 100 & 1.017$+$02 & 1.756$+$04 & 1.361$-$08 &   1 & 179 & 8.864$+$01 & 2.625$+$05 & 4.639$-$07\\
   1 & 102 & 1.012$+$02 & 3.025$+$04 & 4.640$-$08 &   1 & 180 & 8.862$+$01 & 5.827$+$05 & 6.862$-$07\\
   1 & 103 & 1.011$+$02 & 1.842$+$04 & 1.410$-$08 &   1 & 186 & 8.764$+$01 & 1.422$+$05 & 3.274$-$07\\
   1 & 104 & 1.009$+$02 & 6.686$+$04 & 1.532$-$07 &   1 & 194 & 8.661$+$01 & 4.498$+$04 & 7.588$-$08\\
   1 & 109 & 1.004$+$02 & 2.922$+$04 & 8.828$-$08 &   1 & 195 & 8.647$+$01 & 1.037$+$05 & 2.325$-$07\\
   1 & 110 & 1.003$+$02 & 1.034$+$05 & 2.339$-$07 &   1 & 198 & 8.518$+$01 & 9.791$+$05 & 1.065$-$06\\
   1 & 111 & 1.003$+$02 & 2.147$+$05 & 1.618$-$07 &   1 & 200 & 8.491$+$01 & 1.498$+$06 & 2.430$-$06\\
   1 & 112 & 1.002$+$02 & 1.051$+$04 & 1.581$-$08 &   1 & 201 & 8.485$+$01 & 2.270$+$04 & 1.225$-$08\\
   1 & 113 & 9.987$+$01 & 7.661$+$04 & 2.291$-$07 &   1 & 203 & 8.463$+$01 & 1.977$+$05 & 2.122$-$07\\
   1 & 114 & 9.986$+$01 & 6.632$+$03 & 1.487$-$08 &   1 & 209 & 8.333$+$01 & 8.111$+$04 & 8.443$-$08\\
   1 & 116 & 9.961$+$01 & 3.481$+$04 & 1.036$-$07 &   1 & 216 & 8.233$+$01 & 1.992$+$06 & 3.036$-$06\\
   1 & 117 & 9.917$+$01 & 6.245$+$04 & 1.841$-$07 &   1 & 221 & 8.210$+$01 & 8.277$+$05 & 8.364$-$07\\
   1 & 118 & 9.878$+$01 & 4.742$+$04 & 3.469$-$08 &   1 & 228 & 8.171$+$01 & 4.439$+$06 & 8.887$-$06\\
   1 & 121 & 9.843$+$01 & 1.128$+$04 & 2.458$-$08 &   1 & 236 & 8.085$+$01 & 4.146$+$05 & 6.095$-$07\\
   1 & 124 & 9.758$+$01 & 1.846$+$04 & 2.636$-$08 &   1 & 268 & 7.779$+$01 & 3.601$+$05 & 3.267$-$07\\
   1 & 125 & 9.750$+$01 & 9.283$+$03 & 1.985$-$08 &   1 & 277 & 7.717$+$01 & 1.548$+$05 & 6.910$-$08\\
   1 & 126 & 9.741$+$01 & 6.755$+$04 & 4.804$-$08 &   2 &  37 & 1.342$+$02 & 1.480$+$03 & 1.199$-$08\\
   1 & 130 & 9.689$+$01 & 1.661$+$04 & 4.675$-$08 &   2 &  41 & 1.289$+$02 & 1.380$+$04 & 1.032$-$07\\
   1 & 132 & 9.676$+$01 & 1.613$+$04 & 3.396$-$08 &   2 &  42 & 1.289$+$02 & 1.406$+$04 & 7.002$-$08\\
   1 & 133 & 9.656$+$01 & 1.554$+$06 & 1.086$-$06 &   2 &  44 & 1.266$+$02 & 6.125$+$04 & 4.416$-$07\\
   1 & 134 & 9.657$+$01 & 5.430$+$03 & 1.139$-$08 &   2 &  45 & 1.258$+$02 & 3.586$+$05 & 1.702$-$06\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
   2 &  46 & 1.250$+$02 & 2.123$+$06 & 1.492$-$05 &   2 & 200 & 8.632$+$01 & 4.744$+$05 & 1.590$-$06\\
   2 &  48 & 1.221$+$02 & 2.168$+$06 & 9.694$-$06 &   2 & 203 & 8.603$+$01 & 1.420$+$05 & 3.151$-$07\\
   2 &  55 & 1.188$+$02 & 3.273$+$05 & 2.079$-$06 &   2 & 209 & 8.469$+$01 & 3.719$+$04 & 7.997$-$08\\
   2 &  60 & 1.146$+$02 & 6.848$+$05 & 2.694$-$06 &   2 & 216 & 8.366$+$01 & 2.544$+$04 & 8.008$-$08\\
   2 &  61 & 1.143$+$02 & 3.617$+$05 & 2.124$-$06 &   2 & 221 & 8.342$+$01 & 9.355$+$05 & 1.952$-$06\\
   2 &  66 & 1.130$+$02 & 3.203$+$03 & 1.227$-$08 &   2 & 236 & 8.213$+$01 & 4.251$+$06 & 1.289$-$05\\
   2 &  69 & 1.126$+$02 & 4.083$+$03 & 1.552$-$08 &   2 & 268 & 7.897$+$01 & 2.017$+$04 & 3.772$-$08\\
   2 &  73 & 1.119$+$02 & 3.655$+$03 & 2.060$-$08 &   3 &  25 & 4.043$+$02 & 2.342$+$02 & 1.148$-$08\\
   2 &  81 & 1.085$+$02 & 1.892$+$05 & 6.683$-$07 &   3 &  26 & 3.954$+$02 & 3.570$+$02 & 2.510$-$08\\
   2 &  82 & 1.085$+$02 & 1.527$+$05 & 8.088$-$07 &   3 &  31 & 2.995$+$02 & 5.924$+$02 & 1.594$-$08\\
   2 &  85 & 1.082$+$02 & 9.888$+$05 & 3.469$-$06 &   3 & 196 & 1.177$+$02 & 1.409$+$06 & 5.852$-$06\\
   2 &  88 & 1.074$+$02 & 3.532$+$04 & 1.832$-$07 &   3 & 197 & 1.172$+$02 & 1.446$+$06 & 8.935$-$06\\
   2 &  89 & 1.069$+$02 & 4.049$+$03 & 2.079$-$08 &   3 & 212 & 1.122$+$02 & 7.016$+$03 & 3.975$-$08\\
   2 &  95 & 1.049$+$02 & 4.330$+$03 & 2.143$-$08 &   3 & 213 & 1.112$+$02 & 8.644$+$03 & 4.808$-$08\\
   2 &  99 & 1.039$+$02 & 5.436$+$04 & 1.761$-$07 &   3 & 214 & 1.110$+$02 & 8.945$+$03 & 3.306$-$08\\
   2 & 102 & 1.032$+$02 & 2.907$+$04 & 9.278$-$08 &   3 & 215 & 1.108$+$02 & 3.567$+$03 & 1.971$-$08\\
   2 & 106 & 1.026$+$02 & 9.066$+$03 & 2.858$-$08 &   3 & 224 & 1.101$+$02 & 1.047$+$04 & 3.804$-$08\\
   2 & 107 & 1.025$+$02 & 4.170$+$04 & 1.314$-$07 &   3 & 235 & 1.085$+$02 & 1.074$+$04 & 3.790$-$08\\
   2 & 108 & 1.024$+$02 & 6.002$+$04 & 2.831$-$07 &   3 & 238 & 1.078$+$02 & 2.130$+$03 & 1.114$-$08\\
   2 & 110 & 1.023$+$02 & 1.158$+$05 & 5.448$-$07 &   3 & 245 & 1.070$+$02 & 2.930$+$03 & 1.006$-$08\\
   2 & 112 & 1.022$+$02 & 3.695$+$03 & 1.156$-$08 &   3 & 246 & 1.053$+$02 & 2.700$+$05 & 1.347$-$06\\
   2 & 114 & 1.018$+$02 & 8.630$+$03 & 4.024$-$08 &   3 & 247 & 1.052$+$02 & 2.715$+$05 & 9.018$-$07\\
   2 & 119 & 1.005$+$02 & 1.442$+$04 & 4.370$-$08 &   3 & 249 & 1.048$+$02 & 1.007$+$04 & 3.313$-$08\\
   2 & 122 & 9.975$+$01 & 4.388$+$04 & 1.964$-$07 &   3 & 250 & 1.048$+$02 & 2.424$+$04 & 1.197$-$07\\
   2 & 124 & 9.945$+$01 & 5.902$+$03 & 1.750$-$08 &   3 & 254 & 1.041$+$02 & 2.474$+$05 & 8.033$-$07\\
   2 & 125 & 9.937$+$01 & 8.159$+$04 & 3.624$-$07 &   3 & 255 & 1.040$+$02 & 2.514$+$05 & 1.223$-$06\\
   2 & 132 & 9.860$+$01 & 1.062$+$04 & 4.644$-$08 &   3 & 265 & 1.031$+$02 & 7.082$+$03 & 3.384$-$08\\
   2 & 137 & 9.764$+$01 & 5.386$+$05 & 1.540$-$06 &   3 & 282 & 1.006$+$02 & 1.370$+$04 & 4.158$-$08\\
   2 & 141 & 9.628$+$01 & 3.430$+$04 & 1.430$-$07 &   3 & 283 & 1.005$+$02 & 7.696$+$03 & 3.497$-$08\\
   2 & 142 & 9.599$+$01 & 3.215$+$05 & 8.883$-$07 &   4 & 204 & 1.315$+$02 & 4.117$+$03 & 1.778$-$08\\
   2 & 145 & 9.519$+$01 & 3.909$+$04 & 1.593$-$07 &   4 & 210 & 1.283$+$02 & 1.080$+$06 & 8.890$-$07\\
   2 & 146 & 9.506$+$01 & 4.038$+$03 & 1.094$-$08 &   4 & 211 & 1.281$+$02 & 2.302$+$04 & 3.777$-$08\\
   2 & 150 & 9.477$+$01 & 1.310$+$04 & 5.291$-$08 &   4 & 212 & 1.279$+$02 & 6.320$+$05 & 1.550$-$06\\
   2 & 152 & 9.451$+$01 & 6.507$+$04 & 1.743$-$07 &   4 & 213 & 1.266$+$02 & 8.913$+$05 & 2.141$-$06\\
   2 & 153 & 9.425$+$01 & 1.490$+$06 & 5.953$-$06 &   4 & 214 & 1.263$+$02 & 1.865$+$05 & 2.974$-$07\\
   2 & 157 & 9.346$+$01 & 8.555$+$04 & 3.361$-$07 &   4 & 215 & 1.261$+$02 & 6.828$+$05 & 1.628$-$06\\
   2 & 159 & 9.342$+$01 & 4.963$+$05 & 1.299$-$06 &   4 & 218 & 1.259$+$02 & 6.570$+$05 & 2.083$-$06\\
   2 & 161 & 9.321$+$01 & 2.738$+$05 & 1.070$-$06 &   4 & 219 & 1.259$+$02 & 1.318$+$06 & 5.225$-$06\\
   2 & 162 & 9.297$+$01 & 4.604$+$04 & 1.193$-$07 &   4 & 220 & 1.257$+$02 & 5.005$+$05 & 1.977$-$06\\
   2 & 164 & 9.285$+$01 & 4.074$+$05 & 1.053$-$06 &   4 & 222 & 1.254$+$02 & 4.377$+$05 & 1.376$-$06\\
   2 & 166 & 9.275$+$01 & 2.356$+$04 & 6.077$-$08 &   4 & 223 & 1.253$+$02 & 8.195$+$04 & 2.573$-$07\\
   2 & 167 & 9.258$+$01 & 5.726$+$05 & 2.208$-$06 &   4 & 224 & 1.251$+$02 & 3.375$+$04 & 5.281$-$08\\
   2 & 169 & 9.216$+$01 & 3.442$+$05 & 8.766$-$07 &   4 & 225 & 1.250$+$02 & 5.700$+$04 & 1.335$-$07\\
   2 & 170 & 9.209$+$01 & 4.869$+$04 & 1.857$-$07 &   4 & 230 & 1.243$+$02 & 5.302$+$04 & 4.093$-$08\\
   2 & 174 & 9.175$+$01 & 9.383$+$04 & 2.368$-$07 &   4 & 232 & 1.240$+$02 & 1.171$+$06 & 8.993$-$07\\
   2 & 175 & 9.157$+$01 & 1.095$+$06 & 4.128$-$06 &   4 & 234 & 1.237$+$02 & 8.512$+$03 & 1.301$-$08\\
   2 & 179 & 9.018$+$01 & 6.366$+$05 & 2.328$-$06 &   4 & 237 & 1.226$+$02 & 6.227$+$05 & 1.869$-$06\\
   2 & 180 & 9.016$+$01 & 7.498$+$05 & 1.828$-$06 &   4 & 238 & 1.222$+$02 & 3.400$+$04 & 7.615$-$08\\
   2 & 194 & 8.808$+$01 & 2.200$+$04 & 7.675$-$08 &   4 & 239 & 1.218$+$02 & 5.929$+$05 & 8.797$-$07\\
   2 & 198 & 8.660$+$01 & 7.846$+$05 & 1.764$-$06 &   4 & 240 & 1.218$+$02 & 1.278$+$04 & 4.737$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
   4 & 241 & 1.215$+$02 & 2.570$+$04 & 1.896$-$08 &   5 & 264 & 1.166$+$02 & 3.714$+$04 & 1.135$-$07\\
   4 & 242 & 1.215$+$02 & 5.222$+$05 & 3.855$-$07 &   5 & 271 & 1.152$+$02 & 4.229$+$04 & 1.263$-$07\\
   4 & 243 & 1.214$+$02 & 4.033$+$03 & 1.188$-$08 &   5 & 272 & 1.151$+$02 & 8.225$+$03 & 2.042$-$08\\
   4 & 244 & 1.212$+$02 & 4.813$+$05 & 1.060$-$06 &   5 & 275 & 1.148$+$02 & 7.152$+$03 & 1.412$-$08\\
   4 & 245 & 1.211$+$02 & 5.621$+$05 & 8.243$-$07 &   5 & 276 & 1.146$+$02 & 1.276$+$04 & 1.884$-$08\\
   4 & 246 & 1.190$+$02 & 5.538$+$03 & 1.176$-$08 &   5 & 278 & 1.143$+$02 & 8.516$+$03 & 1.667$-$08\\
   4 & 249 & 1.183$+$02 & 1.698$+$05 & 2.375$-$07 &   5 & 279 & 1.139$+$02 & 5.494$+$03 & 1.335$-$08\\
   4 & 250 & 1.183$+$02 & 6.763$+$04 & 1.419$-$07 &   5 & 281 & 1.135$+$02 & 2.129$+$05 & 2.056$-$07\\
   4 & 251 & 1.182$+$02 & 4.936$+$04 & 3.448$-$08 &   5 & 282 & 1.131$+$02 & 1.170$+$05 & 1.121$-$07\\
   4 & 252 & 1.180$+$02 & 1.384$+$05 & 3.854$-$07 &   5 & 283 & 1.129$+$02 & 4.135$+$05 & 5.927$-$07\\
   4 & 260 & 1.167$+$02 & 3.002$+$04 & 6.127$-$08 &   5 & 285 & 1.122$+$02 & 6.196$+$05 & 1.170$-$06\\
   4 & 262 & 1.167$+$02 & 2.230$+$04 & 7.582$-$08 &   6 & 196 & 1.353$+$02 & 6.444$+$03 & 1.769$-$08\\
   4 & 267 & 1.159$+$02 & 7.995$+$03 & 2.146$-$08 &   6 & 205 & 1.314$+$02 & 4.275$+$03 & 2.213$-$08\\
   4 & 270 & 1.155$+$02 & 1.070$+$04 & 3.564$-$08 &   6 & 207 & 1.311$+$02 & 5.669$+$03 & 1.460$-$08\\
   4 & 272 & 1.151$+$02 & 1.858$+$04 & 6.148$-$08 &   6 & 210 & 1.286$+$02 & 3.887$+$05 & 4.817$-$07\\
   4 & 278 & 1.143$+$02 & 4.823$+$04 & 1.259$-$07 &   6 & 211 & 1.284$+$02 & 3.582$+$05 & 8.850$-$07\\
   4 & 280 & 1.137$+$02 & 2.699$+$05 & 1.743$-$07 &   6 & 212 & 1.281$+$02 & 1.535$+$05 & 5.670$-$07\\
   4 & 281 & 1.135$+$02 & 2.597$+$05 & 3.343$-$07 &   6 & 213 & 1.268$+$02 & 4.553$+$05 & 1.647$-$06\\
   4 & 282 & 1.130$+$02 & 4.571$+$05 & 5.837$-$07 &   6 & 214 & 1.266$+$02 & 6.766$+$05 & 1.625$-$06\\
   4 & 283 & 1.129$+$02 & 1.669$+$05 & 3.188$-$07 &   6 & 215 & 1.263$+$02 & 2.785$+$05 & 9.997$-$07\\
   4 & 285 & 1.122$+$02 & 1.189$+$05 & 2.993$-$07 &   6 & 218 & 1.262$+$02 & 6.750$+$05 & 3.223$-$06\\
   5 & 202 & 1.319$+$02 & 2.644$+$03 & 1.035$-$08 &   6 & 222 & 1.256$+$02 & 9.957$+$05 & 4.711$-$06\\
   5 & 211 & 1.282$+$02 & 7.379$+$05 & 9.084$-$07 &   6 & 223 & 1.256$+$02 & 7.529$+$04 & 3.560$-$07\\
   5 & 212 & 1.279$+$02 & 8.613$+$05 & 1.585$-$06 &   6 & 224 & 1.254$+$02 & 4.896$+$05 & 1.153$-$06\\
   5 & 213 & 1.266$+$02 & 1.240$+$06 & 2.235$-$06 &   6 & 225 & 1.252$+$02 & 5.041$+$05 & 1.777$-$06\\
   5 & 214 & 1.263$+$02 & 1.293$+$04 & 1.547$-$08 &   6 & 226 & 1.251$+$02 & 1.103$+$04 & 3.884$-$08\\
   5 & 215 & 1.261$+$02 & 9.623$+$04 & 1.721$-$07 &   6 & 230 & 1.245$+$02 & 3.155$+$04 & 3.666$-$08\\
   5 & 217 & 1.261$+$02 & 1.725$+$06 & 6.167$-$06 &   6 & 232 & 1.242$+$02 & 5.364$+$05 & 6.201$-$07\\
   5 & 218 & 1.260$+$02 & 4.626$+$05 & 1.101$-$06 &   6 & 233 & 1.240$+$02 & 4.729$+$03 & 1.636$-$08\\
   5 & 219 & 1.259$+$02 & 7.322$+$05 & 2.177$-$06 &   6 & 235 & 1.233$+$02 & 7.712$+$04 & 1.758$-$07\\
   5 & 220 & 1.258$+$02 & 1.136$+$06 & 3.366$-$06 &   6 & 237 & 1.228$+$02 & 1.283$+$05 & 5.799$-$07\\
   5 & 222 & 1.254$+$02 & 5.404$+$04 & 1.274$-$07 &   6 & 238 & 1.224$+$02 & 7.365$+$05 & 2.484$-$06\\
   5 & 224 & 1.252$+$02 & 6.637$+$05 & 7.792$-$07 &   6 & 239 & 1.221$+$02 & 6.925$+$04 & 1.547$-$07\\
   5 & 227 & 1.248$+$02 & 1.400$+$04 & 4.090$-$08 &   6 & 241 & 1.217$+$02 & 8.359$+$04 & 9.282$-$08\\
   5 & 231 & 1.242$+$02 & 8.347$+$04 & 1.931$-$07 &   6 & 242 & 1.218$+$02 & 1.275$+$06 & 1.417$-$06\\
   5 & 233 & 1.238$+$02 & 3.968$+$04 & 6.841$-$08 &   6 & 243 & 1.216$+$02 & 1.181$+$04 & 5.237$-$08\\
   5 & 235 & 1.231$+$02 & 1.785$+$05 & 2.027$-$07 &   6 & 244 & 1.214$+$02 & 3.402$+$04 & 1.128$-$07\\
   5 & 237 & 1.226$+$02 & 7.128$+$05 & 1.605$-$06 &   6 & 245 & 1.213$+$02 & 2.823$+$05 & 6.232$-$07\\
   5 & 238 & 1.222$+$02 & 4.330$+$05 & 7.277$-$07 &   6 & 250 & 1.185$+$02 & 1.096$+$05 & 3.463$-$07\\
   5 & 239 & 1.219$+$02 & 1.128$+$05 & 1.256$-$07 &   6 & 251 & 1.184$+$02 & 1.769$+$05 & 1.860$-$07\\
   5 & 240 & 1.218$+$02 & 6.594$+$04 & 1.834$-$07 &   6 & 252 & 1.182$+$02 & 1.676$+$04 & 7.022$-$08\\
   5 & 243 & 1.214$+$02 & 7.037$+$05 & 1.555$-$06 &   6 & 257 & 1.171$+$02 & 4.453$+$03 & 1.832$-$08\\
   5 & 244 & 1.212$+$02 & 3.807$+$05 & 6.292$-$07 &   6 & 258 & 1.170$+$02 & 4.314$+$04 & 4.428$-$08\\
   5 & 245 & 1.212$+$02 & 5.841$+$04 & 6.427$-$08 &   6 & 259 & 1.169$+$02 & 3.997$+$03 & 1.229$-$08\\
   5 & 246 & 1.190$+$02 & 2.154$+$04 & 3.431$-$08 &   6 & 260 & 1.169$+$02 & 2.630$+$04 & 8.081$-$08\\
   5 & 250 & 1.183$+$02 & 9.026$+$04 & 1.421$-$07 &   6 & 261 & 1.168$+$02 & 1.719$+$04 & 7.038$-$08\\
   5 & 252 & 1.180$+$02 & 3.229$+$05 & 6.744$-$07 &   6 & 263 & 1.167$+$02 & 7.640$+$04 & 1.561$-$07\\
   5 & 253 & 1.176$+$02 & 3.420$+$03 & 1.064$-$08 &   6 & 267 & 1.161$+$02 & 5.507$+$03 & 2.225$-$08\\
   5 & 255 & 1.174$+$02 & 6.878$+$03 & 1.065$-$08 &   6 & 269 & 1.157$+$02 & 1.109$+$04 & 4.451$-$08\\
   5 & 263 & 1.166$+$02 & 6.426$+$04 & 6.543$-$08 &   6 & 274 & 1.149$+$02 & 3.354$+$04 & 6.644$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
   6 & 275 & 1.149$+$02 & 1.054$+$04 & 4.177$-$08 &   8 & 255 & 1.221$+$02 & 3.200$+$04 & 4.294$-$08\\
   6 & 276 & 1.148$+$02 & 5.789$+$04 & 1.715$-$07 &   8 & 256 & 1.219$+$02 & 1.184$+$04 & 2.639$-$08\\
   6 & 278 & 1.144$+$02 & 8.153$+$03 & 3.202$-$08 &   8 & 257 & 1.217$+$02 & 7.153$+$03 & 1.271$-$08\\
   6 & 280 & 1.139$+$02 & 8.160$+$05 & 7.930$-$07 &   8 & 260 & 1.214$+$02 & 2.212$+$05 & 2.934$-$07\\
   6 & 281 & 1.137$+$02 & 8.725$+$04 & 1.690$-$07 &   8 & 261 & 1.214$+$02 & 6.101$+$04 & 1.078$-$07\\
   6 & 282 & 1.132$+$02 & 1.022$+$05 & 1.965$-$07 &   8 & 262 & 1.214$+$02 & 4.656$+$05 & 1.029$-$06\\
   6 & 283 & 1.131$+$02 & 1.938$+$05 & 5.571$-$07 &   8 & 264 & 1.213$+$02 & 2.088$+$06 & 5.525$-$06\\
   6 & 284 & 1.125$+$02 & 2.485$+$04 & 2.356$-$08 &   8 & 269 & 1.202$+$02 & 7.376$+$03 & 1.277$-$08\\
   7 & 196 & 1.357$+$02 & 2.859$+$03 & 1.578$-$08 &   8 & 270 & 1.201$+$02 & 9.204$+$04 & 1.991$-$07\\
   7 & 206 & 1.315$+$02 & 3.890$+$03 & 3.027$-$08 &   8 & 271 & 1.198$+$02 & 5.629$+$04 & 1.454$-$07\\
   7 & 207 & 1.314$+$02 & 2.675$+$03 & 1.385$-$08 &   8 & 273 & 1.197$+$02 & 1.680$+$05 & 5.055$-$07\\
   7 & 211 & 1.287$+$02 & 2.799$+$05 & 1.390$-$06 &   8 & 279 & 1.184$+$02 & 7.558$+$04 & 1.587$-$07\\
   7 & 212 & 1.285$+$02 & 1.149$+$04 & 8.532$-$08 &   8 & 285 & 1.166$+$02 & 1.510$+$05 & 2.462$-$07\\
   7 & 213 & 1.271$+$02 & 8.737$+$04 & 6.351$-$07 &   8 & 286 & 1.166$+$02 & 1.461$+$04 & 2.977$-$08\\
   7 & 214 & 1.269$+$02 & 3.970$+$05 & 1.916$-$06 &   9 & 196 & 1.419$+$02 & 8.864$+$04 & 5.354$-$07\\
   7 & 215 & 1.267$+$02 & 4.292$+$05 & 3.097$-$06 &   9 & 197 & 1.412$+$02 & 3.273$+$04 & 2.937$-$07\\
   7 & 224 & 1.257$+$02 & 5.570$+$05 & 2.638$-$06 &   9 & 211 & 1.343$+$02 & 2.911$+$03 & 1.575$-$08\\
   7 & 225 & 1.255$+$02 & 1.087$+$06 & 7.702$-$06 &   9 & 212 & 1.341$+$02 & 1.972$+$03 & 1.595$-$08\\
   7 & 235 & 1.236$+$02 & 1.063$+$05 & 4.870$-$07 &   9 & 213 & 1.326$+$02 & 1.109$+$04 & 8.769$-$08\\
   7 & 238 & 1.228$+$02 & 3.030$+$05 & 2.054$-$06 &   9 & 214 & 1.323$+$02 & 9.627$+$03 & 5.055$-$08\\
   7 & 239 & 1.224$+$02 & 8.430$+$05 & 3.785$-$06 &   9 & 215 & 1.321$+$02 & 2.199$+$03 & 1.726$-$08\\
   7 & 244 & 1.217$+$02 & 7.244$+$03 & 4.828$-$08 &   9 & 224 & 1.310$+$02 & 4.180$+$04 & 2.152$-$07\\
   7 & 249 & 1.188$+$02 & 7.544$+$04 & 3.192$-$07 &   9 & 225 & 1.309$+$02 & 1.899$+$04 & 1.463$-$07\\
   7 & 250 & 1.188$+$02 & 2.480$+$04 & 1.574$-$07 &   9 & 235 & 1.288$+$02 & 4.540$+$05 & 2.258$-$06\\
   7 & 254 & 1.179$+$02 & 2.572$+$04 & 1.072$-$07 &   9 & 238 & 1.279$+$02 & 7.541$+$03 & 5.544$-$08\\
   7 & 255 & 1.178$+$02 & 9.883$+$03 & 6.170$-$08 &   9 & 239 & 1.274$+$02 & 1.664$+$04 & 8.103$-$08\\
   7 & 259 & 1.172$+$02 & 2.328$+$04 & 1.438$-$07 &   9 & 245 & 1.267$+$02 & 2.933$+$03 & 1.411$-$08\\
   7 & 263 & 1.170$+$02 & 7.620$+$04 & 3.128$-$07 &   9 & 246 & 1.243$+$02 & 1.395$+$05 & 9.701$-$07\\
   7 & 265 & 1.166$+$02 & 7.784$+$03 & 4.760$-$08 &   9 & 247 & 1.242$+$02 & 1.686$+$05 & 7.802$-$07\\
   7 & 274 & 1.152$+$02 & 4.641$+$04 & 1.847$-$07 &   9 & 249 & 1.236$+$02 & 1.960$+$04 & 8.974$-$08\\
   7 & 276 & 1.150$+$02 & 2.549$+$04 & 1.517$-$07 &   9 & 250 & 1.236$+$02 & 3.169$+$04 & 2.176$-$07\\
   7 & 281 & 1.139$+$02 & 4.307$+$05 & 1.676$-$06 &   9 & 254 & 1.226$+$02 & 1.158$+$06 & 5.218$-$06\\
   7 & 282 & 1.135$+$02 & 1.546$+$04 & 5.969$-$08 &   9 & 255 & 1.225$+$02 & 5.866$+$05 & 3.960$-$06\\
   7 & 283 & 1.133$+$02 & 1.441$+$04 & 8.325$-$08 &   9 & 259 & 1.219$+$02 & 7.980$+$04 & 5.330$-$07\\
   8 & 213 & 1.322$+$02 & 2.115$+$06 & 3.323$-$06 &   9 & 260 & 1.218$+$02 & 8.536$+$03 & 5.694$-$08\\
   8 & 215 & 1.317$+$02 & 6.817$+$03 & 1.063$-$08 &   9 & 265 & 1.212$+$02 & 7.950$+$05 & 5.252$-$06\\
   8 & 217 & 1.316$+$02 & 1.674$+$05 & 5.217$-$07 &   9 & 274 & 1.197$+$02 & 6.721$+$04 & 2.888$-$07\\
   8 & 219 & 1.315$+$02 & 4.990$+$03 & 1.293$-$08 &   9 & 276 & 1.195$+$02 & 3.974$+$04 & 2.553$-$07\\
   8 & 220 & 1.312$+$02 & 2.943$+$04 & 7.601$-$08 &   9 & 281 & 1.183$+$02 & 4.904$+$05 & 2.058$-$06\\
   8 & 223 & 1.308$+$02 & 1.424$+$04 & 2.922$-$08 &   9 & 282 & 1.178$+$02 & 8.900$+$05 & 3.705$-$06\\
   8 & 227 & 1.303$+$02 & 1.826$+$04 & 4.645$-$08 &   9 & 283 & 1.177$+$02 & 5.918$+$04 & 3.685$-$07\\
   8 & 237 & 1.278$+$02 & 2.140$+$05 & 4.192$-$07 &  10 & 211 & 1.350$+$02 & 8.947$+$03 & 1.222$-$08\\
   8 & 238 & 1.274$+$02 & 1.323$+$04 & 1.933$-$08 &  10 & 212 & 1.348$+$02 & 1.188$+$04 & 2.426$-$08\\
   8 & 240 & 1.270$+$02 & 6.890$+$05 & 1.666$-$06 &  10 & 213 & 1.333$+$02 & 4.228$+$05 & 8.443$-$07\\
   8 & 243 & 1.266$+$02 & 8.725$+$04 & 1.676$-$07 &  10 & 217 & 1.327$+$02 & 1.006$+$04 & 3.982$-$08\\
   8 & 244 & 1.263$+$02 & 8.510$+$03 & 1.222$-$08 &  10 & 219 & 1.326$+$02 & 1.768$+$04 & 5.822$-$08\\
   8 & 248 & 1.233$+$02 & 1.874$+$06 & 5.981$-$06 &  10 & 220 & 1.323$+$02 & 1.182$+$05 & 3.878$-$07\\
   8 & 250 & 1.232$+$02 & 4.160$+$05 & 5.679$-$07 &  10 & 222 & 1.319$+$02 & 5.740$+$04 & 1.498$-$07\\
   8 & 252 & 1.229$+$02 & 8.325$+$05 & 1.507$-$06 &  10 & 224 & 1.317$+$02 & 1.748$+$06 & 2.271$-$06\\
   8 & 253 & 1.224$+$02 & 3.992$+$05 & 1.076$-$06 &  10 & 225 & 1.315$+$02 & 6.580$+$03 & 1.279$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  10 & 231 & 1.306$+$02 & 7.474$+$03 & 1.913$-$08 &  11 & 243 & 1.283$+$02 & 1.634$+$05 & 5.379$-$07\\
  10 & 235 & 1.294$+$02 & 1.244$+$05 & 1.561$-$07 &  11 & 244 & 1.281$+$02 & 2.642$+$05 & 6.504$-$07\\
  10 & 237 & 1.288$+$02 & 8.602$+$03 & 2.140$-$08 &  11 & 245 & 1.280$+$02 & 1.987$+$05 & 3.256$-$07\\
  10 & 238 & 1.285$+$02 & 1.618$+$05 & 3.003$-$07 &  11 & 249 & 1.249$+$02 & 8.263$+$04 & 1.288$-$07\\
  10 & 239 & 1.280$+$02 & 3.416$+$04 & 4.198$-$08 &  11 & 250 & 1.249$+$02 & 2.409$+$05 & 5.633$-$07\\
  10 & 240 & 1.280$+$02 & 1.262$+$05 & 3.875$-$07 &  11 & 251 & 1.248$+$02 & 5.966$+$05 & 4.644$-$07\\
  10 & 243 & 1.276$+$02 & 3.687$+$05 & 8.993$-$07 &  11 & 252 & 1.246$+$02 & 2.983$+$04 & 9.251$-$08\\
  10 & 244 & 1.273$+$02 & 1.507$+$05 & 2.747$-$07 &  11 & 256 & 1.236$+$02 & 1.177$+$06 & 4.492$-$06\\
  10 & 245 & 1.272$+$02 & 1.175$+$04 & 1.426$-$08 &  11 & 258 & 1.232$+$02 & 7.206$+$04 & 5.468$-$08\\
  10 & 247 & 1.248$+$02 & 2.016$+$04 & 2.353$-$08 &  11 & 259 & 1.231$+$02 & 4.874$+$05 & 1.108$-$06\\
  10 & 249 & 1.241$+$02 & 5.122$+$05 & 5.916$-$07 &  11 & 260 & 1.231$+$02 & 1.911$+$05 & 4.339$-$07\\
  10 & 250 & 1.241$+$02 & 2.219$+$05 & 3.845$-$07 &  11 & 261 & 1.230$+$02 & 1.147$+$06 & 3.470$-$06\\
  10 & 252 & 1.238$+$02 & 2.735$+$05 & 6.286$-$07 &  11 & 262 & 1.230$+$02 & 5.686$+$04 & 2.151$-$07\\
  10 & 253 & 1.234$+$02 & 1.346$+$06 & 4.608$-$06 &  11 & 263 & 1.229$+$02 & 3.085$+$05 & 4.658$-$07\\
  10 & 254 & 1.231$+$02 & 1.494$+$04 & 1.698$-$08 &  11 & 265 & 1.225$+$02 & 4.307$+$04 & 9.683$-$08\\
  10 & 256 & 1.228$+$02 & 2.594$+$05 & 7.335$-$07 &  11 & 266 & 1.222$+$02 & 7.129$+$04 & 5.320$-$08\\
  10 & 257 & 1.226$+$02 & 4.372$+$04 & 9.856$-$08 &  11 & 267 & 1.222$+$02 & 1.363$+$05 & 4.068$-$07\\
  10 & 259 & 1.224$+$02 & 1.354$+$05 & 2.282$-$07 &  11 & 269 & 1.218$+$02 & 6.668$+$04 & 1.976$-$07\\
  10 & 260 & 1.223$+$02 & 2.221$+$05 & 3.738$-$07 &  11 & 270 & 1.217$+$02 & 2.912$+$05 & 1.078$-$06\\
  10 & 261 & 1.223$+$02 & 6.236$+$05 & 1.399$-$06 &  11 & 272 & 1.213$+$02 & 3.555$+$05 & 1.307$-$06\\
  10 & 262 & 1.223$+$02 & 1.515$+$06 & 4.248$-$06 &  11 & 274 & 1.209$+$02 & 2.754$+$04 & 4.025$-$08\\
  10 & 263 & 1.222$+$02 & 1.208$+$05 & 1.352$-$07 &  11 & 276 & 1.207$+$02 & 2.023$+$04 & 4.421$-$08\\
  10 & 264 & 1.222$+$02 & 1.633$+$05 & 5.485$-$07 &  11 & 278 & 1.204$+$02 & 1.532$+$05 & 4.439$-$07\\
  10 & 267 & 1.215$+$02 & 2.074$+$04 & 4.588$-$08 &  11 & 279 & 1.199$+$02 & 2.223$+$04 & 7.989$-$08\\
  10 & 269 & 1.211$+$02 & 1.819$+$04 & 3.997$-$08 &  11 & 280 & 1.197$+$02 & 2.114$+$04 & 1.514$-$08\\
  10 & 271 & 1.207$+$02 & 3.982$+$05 & 1.305$-$06 &  11 & 281 & 1.195$+$02 & 5.325$+$04 & 7.602$-$08\\
  10 & 272 & 1.206$+$02 & 1.014$+$04 & 2.763$-$08 &  11 & 283 & 1.189$+$02 & 1.580$+$04 & 3.347$-$08\\
  10 & 276 & 1.200$+$02 & 1.264$+$04 & 2.048$-$08 &  11 & 284 & 1.182$+$02 & 3.512$+$04 & 2.451$-$08\\
  10 & 278 & 1.197$+$02 & 1.594$+$04 & 3.423$-$08 &  11 & 286 & 1.181$+$02 & 3.584$+$03 & 1.249$-$08\\
  10 & 279 & 1.192$+$02 & 8.810$+$04 & 2.347$-$07 &  12 & 196 & 1.439$+$02 & 3.123$+$04 & 9.696$-$08\\
  10 & 282 & 1.183$+$02 & 1.188$+$05 & 1.247$-$07 &  12 & 197 & 1.432$+$02 & 1.030$+$05 & 4.750$-$07\\
  10 & 283 & 1.182$+$02 & 7.454$+$04 & 1.171$-$07 &  12 & 212 & 1.358$+$02 & 6.950$+$03 & 2.884$-$08\\
  10 & 285 & 1.175$+$02 & 1.442$+$04 & 2.984$-$08 &  12 & 213 & 1.343$+$02 & 9.446$+$04 & 3.833$-$07\\
  10 & 286 & 1.174$+$02 & 1.601$+$05 & 4.137$-$07 &  12 & 215 & 1.338$+$02 & 1.816$+$04 & 7.311$-$08\\
  11 & 211 & 1.359$+$02 & 1.636$+$04 & 3.020$-$08 &  12 & 218 & 1.336$+$02 & 2.985$+$03 & 1.598$-$08\\
  11 & 213 & 1.341$+$02 & 7.681$+$04 & 2.072$-$07 &  12 & 224 & 1.327$+$02 & 1.008$+$04 & 2.660$-$08\\
  11 & 214 & 1.339$+$02 & 1.367$+$04 & 2.449$-$08 &  12 & 225 & 1.325$+$02 & 5.220$+$04 & 2.062$-$07\\
  11 & 219 & 1.334$+$02 & 4.932$+$03 & 2.193$-$08 &  12 & 230 & 1.318$+$02 & 4.109$+$04 & 5.346$-$08\\
  11 & 220 & 1.332$+$02 & 2.056$+$04 & 9.111$-$08 &  12 & 232 & 1.314$+$02 & 7.406$+$05 & 9.583$-$07\\
  11 & 222 & 1.328$+$02 & 1.010$+$05 & 3.561$-$07 &  12 & 235 & 1.304$+$02 & 6.021$+$04 & 1.535$-$07\\
  11 & 223 & 1.327$+$02 & 8.266$+$03 & 2.911$-$08 &  12 & 237 & 1.298$+$02 & 4.294$+$04 & 2.169$-$07\\
  11 & 224 & 1.325$+$02 & 7.579$+$05 & 1.330$-$06 &  12 & 241 & 1.286$+$02 & 5.588$+$05 & 6.930$-$07\\
  11 & 225 & 1.323$+$02 & 6.768$+$04 & 1.777$-$07 &  12 & 243 & 1.285$+$02 & 2.762$+$03 & 1.368$-$08\\
  11 & 230 & 1.316$+$02 & 6.478$+$04 & 5.603$-$08 &  12 & 244 & 1.283$+$02 & 7.610$+$03 & 2.817$-$08\\
  11 & 232 & 1.312$+$02 & 1.440$+$06 & 1.239$-$06 &  12 & 245 & 1.282$+$02 & 2.592$+$05 & 6.389$-$07\\
  11 & 235 & 1.302$+$02 & 2.412$+$05 & 4.087$-$07 &  12 & 246 & 1.258$+$02 & 2.495$+$05 & 8.887$-$07\\
  11 & 237 & 1.296$+$02 & 1.418$+$04 & 4.764$-$08 &  12 & 247 & 1.257$+$02 & 3.041$+$05 & 7.206$-$07\\
  11 & 239 & 1.288$+$02 & 1.358$+$05 & 2.253$-$07 &  12 & 249 & 1.251$+$02 & 8.993$+$03 & 2.108$-$08\\
  11 & 240 & 1.288$+$02 & 4.487$+$03 & 1.860$-$08 &  12 & 250 & 1.251$+$02 & 1.248$+$05 & 4.389$-$07\\
  11 & 242 & 1.285$+$02 & 4.854$+$04 & 4.005$-$08 &  12 & 251 & 1.250$+$02 & 1.145$+$05 & 1.341$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  12 & 254 & 1.240$+$02 & 2.906$+$05 & 6.703$-$07 &  13 & 259 & 1.234$+$02 & 5.078$+$05 & 1.739$-$06\\
  12 & 255 & 1.240$+$02 & 5.870$+$05 & 2.029$-$06 &  13 & 260 & 1.233$+$02 & 4.863$+$03 & 1.663$-$08\\
  12 & 257 & 1.235$+$02 & 3.107$+$05 & 1.421$-$06 &  13 & 261 & 1.233$+$02 & 1.613$+$05 & 7.352$-$07\\
  12 & 258 & 1.234$+$02 & 2.308$+$04 & 2.634$-$08 &  13 & 263 & 1.232$+$02 & 3.784$+$04 & 8.605$-$08\\
  12 & 259 & 1.233$+$02 & 9.160$+$04 & 3.132$-$07 &  13 & 265 & 1.227$+$02 & 1.863$+$05 & 6.309$-$07\\
  12 & 260 & 1.232$+$02 & 7.223$+$04 & 2.467$-$07 &  13 & 267 & 1.224$+$02 & 9.020$+$05 & 4.053$-$06\\
  12 & 261 & 1.232$+$02 & 2.404$+$03 & 1.094$-$08 &  13 & 269 & 1.220$+$02 & 7.032$+$04 & 3.138$-$07\\
  12 & 263 & 1.231$+$02 & 1.465$+$05 & 3.326$-$07 &  13 & 274 & 1.212$+$02 & 4.398$+$04 & 9.682$-$08\\
  12 & 265 & 1.226$+$02 & 6.594$+$05 & 2.230$-$06 &  13 & 275 & 1.212$+$02 & 1.780$+$05 & 7.833$-$07\\
  12 & 266 & 1.224$+$02 & 3.518$+$04 & 3.949$-$08 &  13 & 276 & 1.210$+$02 & 6.412$+$04 & 2.110$-$07\\
  12 & 267 & 1.223$+$02 & 1.409$+$05 & 6.322$-$07 &  13 & 278 & 1.206$+$02 & 5.885$+$04 & 2.567$-$07\\
  12 & 269 & 1.219$+$02 & 7.747$+$05 & 3.453$-$06 &  13 & 280 & 1.200$+$02 & 5.918$+$04 & 6.385$-$08\\
  12 & 274 & 1.211$+$02 & 1.550$+$04 & 3.407$-$08 &  13 & 281 & 1.198$+$02 & 4.769$+$05 & 1.025$-$06\\
  12 & 275 & 1.211$+$02 & 2.937$+$04 & 1.291$-$07 &  13 & 282 & 1.193$+$02 & 1.953$+$05 & 4.165$-$07\\
  12 & 276 & 1.209$+$02 & 5.866$+$04 & 1.928$-$07 &  13 & 284 & 1.184$+$02 & 4.958$+$05 & 5.211$-$07\\
  12 & 278 & 1.205$+$02 & 1.248$+$04 & 5.436$-$08 &  13 & 285 & 1.184$+$02 & 4.468$+$04 & 1.877$-$07\\
  12 & 280 & 1.199$+$02 & 8.999$+$05 & 9.696$-$07 &  13 & 287 & 1.179$+$02 & 2.211$+$04 & 2.304$-$08\\
  12 & 281 & 1.197$+$02 & 7.052$+$05 & 1.514$-$06 &  14 & 196 & 1.452$+$02 & 1.440$+$05 & 4.554$-$07\\
  12 & 282 & 1.192$+$02 & 3.280$+$05 & 6.983$-$07 &  14 & 197 & 1.445$+$02 & 3.126$+$04 & 1.468$-$07\\
  12 & 283 & 1.190$+$02 & 2.226$+$04 & 7.091$-$08 &  14 & 211 & 1.373$+$02 & 9.584$+$03 & 2.708$-$08\\
  12 & 284 & 1.183$+$02 & 1.491$+$06 & 1.565$-$06 &  14 & 213 & 1.355$+$02 & 3.325$+$04 & 1.373$-$07\\
  12 & 285 & 1.183$+$02 & 1.892$+$05 & 7.935$-$07 &  14 & 218 & 1.348$+$02 & 1.012$+$04 & 5.512$-$08\\
  13 & 196 & 1.440$+$02 & 8.693$+$04 & 2.703$-$07 &  14 & 224 & 1.338$+$02 & 3.397$+$05 & 9.124$-$07\\
  13 & 197 & 1.433$+$02 & 1.392$+$04 & 6.430$-$08 &  14 & 225 & 1.337$+$02 & 2.796$+$04 & 1.123$-$07\\
  13 & 210 & 1.364$+$02 & 8.091$+$03 & 1.128$-$08 &  14 & 232 & 1.325$+$02 & 1.143$+$05 & 1.504$-$07\\
  13 & 213 & 1.344$+$02 & 3.741$+$03 & 1.520$-$08 &  14 & 235 & 1.315$+$02 & 1.055$+$05 & 2.735$-$07\\
  13 & 214 & 1.341$+$02 & 2.548$+$04 & 6.875$-$08 &  14 & 237 & 1.309$+$02 & 1.124$+$04 & 5.775$-$08\\
  13 & 222 & 1.331$+$02 & 3.329$+$04 & 1.768$-$07 &  14 & 238 & 1.305$+$02 & 5.709$+$03 & 2.188$-$08\\
  13 & 223 & 1.330$+$02 & 3.712$+$03 & 1.970$-$08 &  14 & 239 & 1.301$+$02 & 4.864$+$03 & 1.234$-$08\\
  13 & 224 & 1.328$+$02 & 9.733$+$04 & 2.573$-$07 &  14 & 241 & 1.297$+$02 & 4.939$+$05 & 6.228$-$07\\
  13 & 225 & 1.326$+$02 & 5.456$+$04 & 2.158$-$07 &  14 & 244 & 1.294$+$02 & 5.227$+$04 & 1.968$-$07\\
  13 & 230 & 1.319$+$02 & 4.022$+$04 & 5.241$-$08 &  14 & 245 & 1.293$+$02 & 8.404$+$03 & 2.106$-$08\\
  13 & 232 & 1.315$+$02 & 9.236$+$05 & 1.197$-$06 &  14 & 246 & 1.269$+$02 & 1.538$+$05 & 5.567$-$07\\
  13 & 235 & 1.305$+$02 & 4.534$+$05 & 1.157$-$06 &  14 & 247 & 1.268$+$02 & 2.926$+$05 & 7.047$-$07\\
  13 & 237 & 1.299$+$02 & 6.115$+$03 & 3.094$-$08 &  14 & 249 & 1.261$+$02 & 4.235$+$04 & 1.009$-$07\\
  13 & 238 & 1.295$+$02 & 1.784$+$04 & 6.733$-$08 &  14 & 251 & 1.260$+$02 & 2.241$+$04 & 2.666$-$08\\
  13 & 239 & 1.291$+$02 & 7.748$+$03 & 1.936$-$08 &  14 & 252 & 1.257$+$02 & 6.170$+$03 & 2.925$-$08\\
  13 & 241 & 1.287$+$02 & 1.708$+$04 & 2.121$-$08 &  14 & 254 & 1.250$+$02 & 7.990$+$04 & 1.872$-$07\\
  13 & 242 & 1.288$+$02 & 9.722$+$04 & 1.208$-$07 &  14 & 257 & 1.245$+$02 & 1.483$+$05 & 6.893$-$07\\
  13 & 243 & 1.286$+$02 & 6.077$+$03 & 3.014$-$08 &  14 & 258 & 1.244$+$02 & 2.234$+$05 & 2.590$-$07\\
  13 & 244 & 1.284$+$02 & 1.535$+$05 & 5.693$-$07 &  14 & 259 & 1.243$+$02 & 4.806$+$05 & 1.670$-$06\\
  13 & 245 & 1.283$+$02 & 1.513$+$05 & 3.735$-$07 &  14 & 260 & 1.242$+$02 & 2.491$+$04 & 8.645$-$08\\
  13 & 246 & 1.259$+$02 & 2.336$+$05 & 8.332$-$07 &  14 & 261 & 1.242$+$02 & 6.684$+$04 & 3.091$-$07\\
  13 & 247 & 1.258$+$02 & 1.482$+$04 & 3.518$-$08 &  14 & 265 & 1.236$+$02 & 8.057$+$05 & 2.768$-$06\\
  13 & 249 & 1.251$+$02 & 2.349$+$05 & 5.514$-$07 &  14 & 266 & 1.233$+$02 & 9.542$+$05 & 1.088$-$06\\
  13 & 251 & 1.251$+$02 & 1.026$+$05 & 1.203$-$07 &  14 & 267 & 1.233$+$02 & 4.962$+$05 & 2.262$-$06\\
  13 & 254 & 1.241$+$02 & 2.000$+$05 & 4.618$-$07 &  14 & 269 & 1.229$+$02 & 5.265$+$03 & 2.384$-$08\\
  13 & 255 & 1.241$+$02 & 2.899$+$05 & 1.003$-$06 &  14 & 274 & 1.221$+$02 & 1.185$+$05 & 2.645$-$07\\
  13 & 257 & 1.236$+$02 & 5.009$+$05 & 2.294$-$06 &  14 & 275 & 1.220$+$02 & 8.475$+$05 & 3.784$-$06\\
  13 & 258 & 1.235$+$02 & 5.323$+$05 & 6.083$-$07 &  14 & 280 & 1.208$+$02 & 2.272$+$05 & 2.486$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  14 & 281 & 1.206$+$02 & 1.402$+$04 & 3.058$-$08 &  16 & 245 & 1.304$+$02 & 1.171$+$05 & 2.986$-$07\\
  14 & 282 & 1.201$+$02 & 3.387$+$05 & 7.324$-$07 &  16 & 246 & 1.279$+$02 & 6.290$+$04 & 2.316$-$07\\
  14 & 284 & 1.192$+$02 & 1.358$+$05 & 1.447$-$07 &  16 & 247 & 1.278$+$02 & 2.301$+$05 & 5.637$-$07\\
  14 & 285 & 1.192$+$02 & 1.026$+$05 & 4.369$-$07 &  16 & 249 & 1.271$+$02 & 2.318$+$04 & 5.615$-$08\\
  14 & 287 & 1.187$+$02 & 2.743$+$05 & 2.899$-$07 &  16 & 250 & 1.271$+$02 & 8.823$+$03 & 3.207$-$08\\
  15 & 196 & 1.453$+$02 & 6.078$+$03 & 3.846$-$08 &  16 & 251 & 1.270$+$02 & 8.273$+$04 & 1.001$-$07\\
  15 & 211 & 1.373$+$02 & 1.853$+$03 & 1.048$-$08 &  16 & 252 & 1.268$+$02 & 1.962$+$04 & 9.455$-$08\\
  15 & 212 & 1.371$+$02 & 6.794$+$03 & 5.740$-$08 &  16 & 254 & 1.261$+$02 & 2.256$+$04 & 5.375$-$08\\
  15 & 213 & 1.355$+$02 & 3.211$+$05 & 2.653$-$06 &  16 & 255 & 1.260$+$02 & 6.552$+$04 & 2.339$-$07\\
  15 & 214 & 1.352$+$02 & 2.279$+$04 & 1.250$-$07 &  16 & 257 & 1.255$+$02 & 5.073$+$03 & 2.397$-$08\\
  15 & 215 & 1.350$+$02 & 6.264$+$03 & 5.134$-$08 &  16 & 258 & 1.254$+$02 & 1.060$+$05 & 1.250$-$07\\
  15 & 224 & 1.339$+$02 & 8.747$+$04 & 4.700$-$07 &  16 & 259 & 1.253$+$02 & 9.181$+$03 & 3.243$-$08\\
  15 & 233 & 1.324$+$02 & 3.913$+$03 & 3.084$-$08 &  16 & 260 & 1.252$+$02 & 2.712$+$05 & 9.568$-$07\\
  15 & 235 & 1.315$+$02 & 4.779$+$03 & 2.479$-$08 &  16 & 263 & 1.251$+$02 & 1.880$+$05 & 4.410$-$07\\
  15 & 238 & 1.306$+$02 & 1.368$+$05 & 1.049$-$06 &  16 & 265 & 1.246$+$02 & 2.471$+$05 & 8.630$-$07\\
  15 & 239 & 1.301$+$02 & 1.902$+$05 & 9.657$-$07 &  16 & 267 & 1.243$+$02 & 1.756$+$04 & 8.136$-$08\\
  15 & 245 & 1.293$+$02 & 3.640$+$04 & 1.825$-$07 &  16 & 269 & 1.239$+$02 & 1.913$+$04 & 8.804$-$08\\
  15 & 246 & 1.269$+$02 & 2.322$+$04 & 1.681$-$07 &  16 & 274 & 1.230$+$02 & 2.456$+$05 & 5.573$-$07\\
  15 & 249 & 1.261$+$02 & 2.762$+$04 & 1.317$-$07 &  16 & 275 & 1.230$+$02 & 8.209$+$03 & 3.725$-$08\\
  15 & 250 & 1.261$+$02 & 6.542$+$04 & 4.678$-$07 &  16 & 276 & 1.228$+$02 & 6.719$+$05 & 2.279$-$06\\
  15 & 254 & 1.251$+$02 & 3.642$+$04 & 1.708$-$07 &  16 & 278 & 1.225$+$02 & 7.556$+$05 & 3.398$-$06\\
  15 & 255 & 1.250$+$02 & 1.154$+$05 & 8.107$-$07 &  16 & 280 & 1.218$+$02 & 1.094$+$06 & 1.216$-$06\\
  15 & 259 & 1.243$+$02 & 5.384$+$03 & 3.742$-$08 &  16 & 281 & 1.216$+$02 & 1.762$+$05 & 3.904$-$07\\
  15 & 260 & 1.242$+$02 & 1.838$+$05 & 1.276$-$06 &  16 & 282 & 1.211$+$02 & 4.568$+$05 & 1.004$-$06\\
  15 & 263 & 1.241$+$02 & 2.067$+$04 & 9.544$-$08 &  16 & 283 & 1.209$+$02 & 1.303$+$04 & 4.283$-$08\\
  15 & 265 & 1.236$+$02 & 1.660$+$03 & 1.141$-$08 &  16 & 284 & 1.202$+$02 & 8.915$+$05 & 9.652$-$07\\
  15 & 274 & 1.221$+$02 & 8.926$+$05 & 3.988$-$06 &  16 & 285 & 1.201$+$02 & 8.418$+$05 & 3.642$-$06\\
  15 & 276 & 1.219$+$02 & 4.397$+$05 & 2.937$-$06 &  16 & 287 & 1.197$+$02 & 3.792$+$04 & 4.071$-$08\\
  15 & 281 & 1.206$+$02 & 3.536$+$05 & 1.542$-$06 &  17 & 196 & 1.471$+$02 & 7.364$+$04 & 1.194$-$07\\
  15 & 282 & 1.201$+$02 & 3.046$+$05 & 1.318$-$06 &  17 & 197 & 1.463$+$02 & 6.735$+$04 & 1.621$-$07\\
  15 & 283 & 1.200$+$02 & 1.044$+$06 & 6.755$-$06 &  17 & 213 & 1.371$+$02 & 2.037$+$04 & 4.304$-$08\\
  16 & 197 & 1.459$+$02 & 5.768$+$04 & 2.762$-$07 &  17 & 220 & 1.361$+$02 & 3.501$+$03 & 1.215$-$08\\
  16 & 211 & 1.385$+$02 & 4.285$+$03 & 1.233$-$08 &  17 & 224 & 1.354$+$02 & 1.337$+$05 & 1.837$-$07\\
  16 & 212 & 1.383$+$02 & 3.816$+$03 & 1.641$-$08 &  17 & 235 & 1.330$+$02 & 1.812$+$06 & 2.401$-$06\\
  16 & 213 & 1.367$+$02 & 2.645$+$05 & 1.112$-$06 &  17 & 238 & 1.320$+$02 & 9.193$+$03 & 1.801$-$08\\
  16 & 214 & 1.364$+$02 & 8.250$+$03 & 2.302$-$08 &  17 & 243 & 1.310$+$02 & 2.498$+$04 & 6.428$-$08\\
  16 & 215 & 1.362$+$02 & 2.298$+$04 & 9.584$-$08 &  17 & 244 & 1.308$+$02 & 8.085$+$03 & 1.555$-$08\\
  16 & 218 & 1.360$+$02 & 1.552$+$04 & 8.604$-$08 &  17 & 246 & 1.282$+$02 & 1.142$+$04 & 2.111$-$08\\
  16 & 223 & 1.353$+$02 & 1.969$+$03 & 1.080$-$08 &  17 & 247 & 1.281$+$02 & 5.019$+$05 & 6.175$-$07\\
  16 & 224 & 1.350$+$02 & 2.197$+$05 & 6.006$-$07 &  17 & 249 & 1.274$+$02 & 1.531$+$04 & 1.863$-$08\\
  16 & 230 & 1.341$+$02 & 1.043$+$04 & 1.405$-$08 &  17 & 250 & 1.274$+$02 & 6.695$+$03 & 1.222$-$08\\
  16 & 232 & 1.337$+$02 & 1.974$+$05 & 2.644$-$07 &  17 & 252 & 1.271$+$02 & 5.777$+$03 & 1.399$-$08\\
  16 & 235 & 1.326$+$02 & 9.338$+$04 & 2.463$-$07 &  17 & 253 & 1.266$+$02 & 5.708$+$04 & 2.058$-$07\\
  16 & 237 & 1.320$+$02 & 9.787$+$04 & 5.116$-$07 &  17 & 254 & 1.264$+$02 & 2.178$+$04 & 2.607$-$08\\
  16 & 238 & 1.317$+$02 & 1.684$+$04 & 6.564$-$08 &  17 & 255 & 1.263$+$02 & 4.065$+$05 & 7.292$-$07\\
  16 & 239 & 1.312$+$02 & 1.870$+$04 & 4.826$-$08 &  17 & 259 & 1.256$+$02 & 1.111$+$04 & 1.971$-$08\\
  16 & 241 & 1.308$+$02 & 1.716$+$05 & 2.201$-$07 &  17 & 260 & 1.255$+$02 & 1.377$+$04 & 2.440$-$08\\
  16 & 242 & 1.309$+$02 & 2.948$+$05 & 3.785$-$07 &  17 & 262 & 1.255$+$02 & 5.576$+$03 & 1.646$-$08\\
  16 & 243 & 1.307$+$02 & 2.645$+$03 & 1.355$-$08 &  17 & 263 & 1.254$+$02 & 8.987$+$03 & 1.059$-$08\\
  16 & 244 & 1.305$+$02 & 4.493$+$04 & 1.720$-$07 &  17 & 264 & 1.254$+$02 & 1.465$+$04 & 5.181$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  17 & 265 & 1.249$+$02 & 6.128$+$03 & 1.075$-$08 &  18 & 274 & 1.233$+$02 & 3.744$+$04 & 5.693$-$08\\
  17 & 267 & 1.246$+$02 & 3.896$+$05 & 9.071$-$07 &  18 & 275 & 1.233$+$02 & 1.507$+$05 & 4.583$-$07\\
  17 & 269 & 1.242$+$02 & 4.355$+$04 & 1.007$-$07 &  18 & 276 & 1.231$+$02 & 8.876$+$04 & 2.017$-$07\\
  17 & 270 & 1.242$+$02 & 8.322$+$05 & 2.404$-$06 &  18 & 278 & 1.228$+$02 & 1.396$+$05 & 4.204$-$07\\
  17 & 271 & 1.238$+$02 & 1.404$+$04 & 4.841$-$08 &  18 & 279 & 1.223$+$02 & 4.442$+$05 & 1.660$-$06\\
  17 & 272 & 1.237$+$02 & 7.341$+$05 & 2.105$-$06 &  18 & 280 & 1.221$+$02 & 1.898$+$05 & 1.414$-$07\\
  17 & 275 & 1.233$+$02 & 1.496$+$04 & 3.410$-$08 &  18 & 281 & 1.219$+$02 & 3.120$+$05 & 4.631$-$07\\
  17 & 276 & 1.231$+$02 & 1.232$+$04 & 2.100$-$08 &  18 & 282 & 1.214$+$02 & 1.564$+$05 & 2.303$-$07\\
  17 & 279 & 1.223$+$02 & 1.783$+$05 & 4.995$-$07 &  18 & 283 & 1.212$+$02 & 8.632$+$05 & 1.901$-$06\\
  17 & 281 & 1.218$+$02 & 1.906$+$05 & 2.121$-$07 &  18 & 284 & 1.205$+$02 & 7.539$+$04 & 5.468$-$08\\
  17 & 282 & 1.213$+$02 & 3.487$+$05 & 3.848$-$07 &  18 & 285 & 1.204$+$02 & 9.185$+$05 & 2.663$-$06\\
  17 & 286 & 1.204$+$02 & 1.057$+$06 & 2.870$-$06 &  18 & 286 & 1.204$+$02 & 3.464$+$04 & 1.255$-$07\\
  18 & 196 & 1.471$+$02 & 2.599$+$04 & 5.620$-$08 &  18 & 287 & 1.200$+$02 & 2.244$+$05 & 1.614$-$07\\
  18 & 197 & 1.464$+$02 & 1.047$+$05 & 3.362$-$07 &  19 & 196 & 1.478$+$02 & 3.557$+$04 & 7.763$-$08\\
  18 & 211 & 1.389$+$02 & 1.260$+$04 & 2.431$-$08 &  19 & 197 & 1.470$+$02 & 1.234$+$05 & 4.000$-$07\\
  18 & 213 & 1.371$+$02 & 1.156$+$05 & 3.257$-$07 &  19 & 212 & 1.393$+$02 & 4.220$+$03 & 1.227$-$08\\
  18 & 218 & 1.364$+$02 & 4.718$+$03 & 1.754$-$08 &  19 & 213 & 1.377$+$02 & 1.005$+$05 & 2.856$-$07\\
  18 & 219 & 1.364$+$02 & 2.391$+$04 & 1.111$-$07 &  19 & 215 & 1.371$+$02 & 4.978$+$03 & 1.404$-$08\\
  18 & 220 & 1.361$+$02 & 8.767$+$03 & 4.058$-$08 &  19 & 218 & 1.370$+$02 & 8.404$+$03 & 3.151$-$08\\
  18 & 224 & 1.354$+$02 & 6.141$+$05 & 1.125$-$06 &  19 & 219 & 1.369$+$02 & 4.329$+$03 & 2.028$-$08\\
  18 & 230 & 1.344$+$02 & 3.228$+$04 & 2.915$-$08 &  19 & 220 & 1.367$+$02 & 9.217$+$03 & 4.303$-$08\\
  18 & 231 & 1.343$+$02 & 5.292$+$03 & 1.909$-$08 &  19 & 222 & 1.363$+$02 & 4.194$+$03 & 1.557$-$08\\
  18 & 232 & 1.340$+$02 & 6.585$+$05 & 5.912$-$07 &  19 & 224 & 1.360$+$02 & 6.198$+$04 & 1.145$-$07\\
  18 & 233 & 1.339$+$02 & 4.426$+$03 & 1.189$-$08 &  19 & 230 & 1.350$+$02 & 1.929$+$04 & 1.757$-$08\\
  18 & 237 & 1.324$+$02 & 1.342$+$04 & 4.703$-$08 &  19 & 231 & 1.349$+$02 & 7.418$+$03 & 2.698$-$08\\
  18 & 238 & 1.320$+$02 & 2.509$+$04 & 6.556$-$08 &  19 & 232 & 1.346$+$02 & 5.579$+$05 & 5.052$-$07\\
  18 & 239 & 1.316$+$02 & 3.376$+$04 & 5.842$-$08 &  19 & 233 & 1.344$+$02 & 6.513$+$03 & 1.765$-$08\\
  18 & 240 & 1.315$+$02 & 3.045$+$04 & 1.316$-$07 &  19 & 235 & 1.336$+$02 & 5.091$+$05 & 9.077$-$07\\
  18 & 242 & 1.312$+$02 & 2.362$+$04 & 2.033$-$08 &  19 & 237 & 1.329$+$02 & 2.030$+$04 & 7.172$-$08\\
  18 & 243 & 1.311$+$02 & 9.044$+$04 & 3.105$-$07 &  19 & 238 & 1.326$+$02 & 4.195$+$04 & 1.105$-$07\\
  18 & 244 & 1.308$+$02 & 5.566$+$04 & 1.428$-$07 &  19 & 239 & 1.321$+$02 & 4.681$+$04 & 8.167$-$08\\
  18 & 245 & 1.307$+$02 & 1.712$+$04 & 2.925$-$08 &  19 & 240 & 1.321$+$02 & 3.224$+$04 & 1.405$-$07\\
  18 & 246 & 1.283$+$02 & 2.988$+$05 & 7.370$-$07 &  19 & 242 & 1.318$+$02 & 2.427$+$04 & 2.106$-$08\\
  18 & 247 & 1.281$+$02 & 2.077$+$05 & 3.409$-$07 &  19 & 243 & 1.316$+$02 & 6.762$+$04 & 2.341$-$07\\
  18 & 249 & 1.274$+$02 & 8.702$+$03 & 1.413$-$08 &  19 & 244 & 1.314$+$02 & 5.460$+$04 & 1.413$-$07\\
  18 & 250 & 1.274$+$02 & 6.030$+$03 & 1.469$-$08 &  19 & 245 & 1.313$+$02 & 2.881$+$04 & 4.963$-$08\\
  18 & 252 & 1.271$+$02 & 7.897$+$03 & 2.551$-$08 &  19 & 246 & 1.288$+$02 & 3.595$+$05 & 8.941$-$07\\
  18 & 254 & 1.264$+$02 & 1.958$+$04 & 3.126$-$08 &  19 & 247 & 1.287$+$02 & 2.320$+$05 & 3.838$-$07\\
  18 & 255 & 1.263$+$02 & 6.469$+$04 & 1.548$-$07 &  19 & 254 & 1.269$+$02 & 1.456$+$04 & 2.343$-$08\\
  18 & 259 & 1.256$+$02 & 9.345$+$03 & 2.211$-$08 &  19 & 255 & 1.268$+$02 & 6.394$+$04 & 1.542$-$07\\
  18 & 260 & 1.256$+$02 & 1.580$+$05 & 3.734$-$07 &  19 & 258 & 1.262$+$02 & 8.718$+$05 & 6.941$-$07\\
  18 & 261 & 1.255$+$02 & 4.342$+$04 & 1.368$-$07 &  19 & 259 & 1.261$+$02 & 2.920$+$04 & 6.965$-$08\\
  18 & 262 & 1.255$+$02 & 2.580$+$04 & 1.016$-$07 &  19 & 260 & 1.261$+$02 & 8.460$+$04 & 2.016$-$07\\
  18 & 263 & 1.254$+$02 & 2.251$+$05 & 3.537$-$07 &  19 & 261 & 1.260$+$02 & 2.331$+$04 & 7.401$-$08\\
  18 & 265 & 1.249$+$02 & 1.316$+$05 & 3.079$-$07 &  19 & 262 & 1.260$+$02 & 4.480$+$04 & 1.778$-$07\\
  18 & 266 & 1.247$+$02 & 9.609$+$05 & 7.462$-$07 &  19 & 263 & 1.259$+$02 & 1.787$+$05 & 2.831$-$07\\
  18 & 267 & 1.246$+$02 & 2.567$+$05 & 7.971$-$07 &  19 & 265 & 1.254$+$02 & 1.040$+$05 & 2.454$-$07\\
  18 & 269 & 1.242$+$02 & 1.950$+$05 & 6.011$-$07 &  19 & 266 & 1.252$+$02 & 7.419$+$04 & 5.807$-$08\\
  18 & 270 & 1.242$+$02 & 4.265$+$05 & 1.643$-$06 &  19 & 267 & 1.251$+$02 & 3.136$+$05 & 9.815$-$07\\
  18 & 272 & 1.237$+$02 & 3.640$+$05 & 1.392$-$06 &  19 & 269 & 1.247$+$02 & 1.805$+$05 & 5.610$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  19 & 270 & 1.247$+$02 & 2.162$+$05 & 8.397$-$07 &  21 & 282 & 1.232$+$02 & 5.862$+$04 & 6.667$-$08\\
  19 & 272 & 1.242$+$02 & 1.989$+$05 & 7.666$-$07 &  21 & 286 & 1.222$+$02 & 1.959$+$06 & 5.481$-$06\\
  19 & 274 & 1.238$+$02 & 6.888$+$03 & 1.056$-$08 &  22 & 196 & 1.506$+$02 & 1.065$+$05 & 2.414$-$07\\
  19 & 275 & 1.238$+$02 & 4.354$+$04 & 1.334$-$07 &  22 & 235 & 1.359$+$02 & 9.319$+$04 & 1.719$-$07\\
  19 & 276 & 1.236$+$02 & 5.865$+$04 & 1.344$-$07 &  22 & 241 & 1.339$+$02 & 2.186$+$06 & 1.960$-$06\\
  19 & 278 & 1.232$+$02 & 3.232$+$05 & 9.814$-$07 &  22 & 242 & 1.340$+$02 & 9.780$+$04 & 8.776$-$08\\
  19 & 279 & 1.228$+$02 & 8.122$+$05 & 3.058$-$06 &  22 & 246 & 1.309$+$02 & 1.702$+$05 & 4.376$-$07\\
  19 & 280 & 1.226$+$02 & 5.970$+$04 & 4.482$-$08 &  22 & 247 & 1.308$+$02 & 2.795$+$05 & 4.780$-$07\\
  19 & 281 & 1.223$+$02 & 1.994$+$05 & 2.982$-$07 &  22 & 249 & 1.301$+$02 & 1.382$+$04 & 2.337$-$08\\
  19 & 282 & 1.218$+$02 & 1.126$+$05 & 1.670$-$07 &  22 & 250 & 1.301$+$02 & 5.309$+$03 & 1.347$-$08\\
  19 & 283 & 1.217$+$02 & 4.588$+$05 & 1.018$-$06 &  22 & 254 & 1.290$+$02 & 3.539$+$05 & 5.883$-$07\\
  19 & 284 & 1.209$+$02 & 2.379$+$05 & 1.739$-$07 &  22 & 255 & 1.289$+$02 & 4.174$+$04 & 1.040$-$07\\
  19 & 285 & 1.209$+$02 & 5.060$+$05 & 1.478$-$06 &  22 & 256 & 1.287$+$02 & 4.897$+$03 & 2.026$-$08\\
  19 & 286 & 1.208$+$02 & 4.596$+$04 & 1.677$-$07 &  22 & 258 & 1.283$+$02 & 2.150$+$04 & 1.768$-$08\\
  19 & 287 & 1.204$+$02 & 5.322$+$05 & 3.857$-$07 &  22 & 259 & 1.282$+$02 & 1.029$+$04 & 2.536$-$08\\
  20 & 197 & 1.489$+$02 & 4.340$+$05 & 8.662$-$07 &  22 & 261 & 1.281$+$02 & 1.170$+$04 & 3.835$-$08\\
  20 & 240 & 1.336$+$02 & 1.148$+$04 & 3.072$-$08 &  22 & 265 & 1.274$+$02 & 1.909$+$05 & 4.649$-$07\\
  20 & 246 & 1.303$+$02 & 2.201$+$06 & 3.359$-$06 &  22 & 266 & 1.272$+$02 & 4.986$+$04 & 4.029$-$08\\
  20 & 248 & 1.295$+$02 & 7.060$+$03 & 2.486$-$08 &  22 & 267 & 1.271$+$02 & 5.502$+$04 & 1.778$-$07\\
  20 & 250 & 1.294$+$02 & 1.527$+$04 & 2.301$-$08 &  22 & 269 & 1.267$+$02 & 2.637$+$05 & 8.461$-$07\\
  20 & 252 & 1.291$+$02 & 9.757$+$03 & 1.949$-$08 &  22 & 274 & 1.258$+$02 & 2.032$+$04 & 3.215$-$08\\
  20 & 253 & 1.286$+$02 & 5.027$+$03 & 1.496$-$08 &  22 & 275 & 1.258$+$02 & 7.082$+$05 & 2.240$-$06\\
  20 & 255 & 1.283$+$02 & 1.964$+$04 & 2.906$-$08 &  22 & 276 & 1.256$+$02 & 1.356$+$04 & 3.206$-$08\\
  20 & 260 & 1.275$+$02 & 1.236$+$04 & 1.807$-$08 &  22 & 278 & 1.252$+$02 & 1.508$+$05 & 4.723$-$07\\
  20 & 265 & 1.268$+$02 & 1.052$+$04 & 1.522$-$08 &  22 & 279 & 1.247$+$02 & 3.312$+$03 & 1.287$-$08\\
  20 & 269 & 1.261$+$02 & 7.101$+$03 & 1.353$-$08 &  22 & 280 & 1.245$+$02 & 2.195$+$04 & 1.700$-$08\\
  20 & 272 & 1.256$+$02 & 5.477$+$03 & 1.295$-$08 &  22 & 281 & 1.243$+$02 & 5.735$+$04 & 8.851$-$08\\
  20 & 273 & 1.256$+$02 & 3.453$+$03 & 1.144$-$08 &  22 & 282 & 1.237$+$02 & 1.980$+$04 & 3.030$-$08\\
  20 & 275 & 1.252$+$02 & 6.623$+$03 & 1.244$-$08 &  22 & 284 & 1.228$+$02 & 4.597$+$05 & 3.465$-$07\\
  20 & 286 & 1.221$+$02 & 2.258$+$05 & 5.050$-$07 &  22 & 285 & 1.228$+$02 & 6.844$+$03 & 2.062$-$08\\
  21 & 196 & 1.498$+$02 & 4.043$+$05 & 6.797$-$07 &  22 & 286 & 1.227$+$02 & 2.169$+$05 & 8.163$-$07\\
  21 & 214 & 1.391$+$02 & 8.423$+$03 & 1.222$-$08 &  22 & 287 & 1.223$+$02 & 3.681$+$04 & 2.750$-$08\\
  21 & 224 & 1.377$+$02 & 4.610$+$04 & 6.549$-$08 &  23 & 196 & 1.579$+$02 & 1.274$+$05 & 3.173$-$07\\
  21 & 235 & 1.352$+$02 & 1.824$+$05 & 2.499$-$07 &  23 & 197 & 1.570$+$02 & 4.998$+$04 & 1.847$-$07\\
  21 & 246 & 1.303$+$02 & 5.059$+$05 & 9.659$-$07 &  23 & 224 & 1.445$+$02 & 4.513$+$04 & 9.415$-$08\\
  21 & 247 & 1.302$+$02 & 1.612$+$06 & 2.047$-$06 &  23 & 235 & 1.418$+$02 & 1.787$+$05 & 3.588$-$07\\
  21 & 250 & 1.295$+$02 & 1.370$+$04 & 2.582$-$08 &  23 & 241 & 1.397$+$02 & 4.415$+$05 & 4.304$-$07\\
  21 & 254 & 1.284$+$02 & 1.348$+$05 & 1.664$-$07 &  23 & 242 & 1.397$+$02 & 1.786$+$04 & 1.742$-$08\\
  21 & 255 & 1.283$+$02 & 1.155$+$05 & 2.138$-$07 &  23 & 246 & 1.364$+$02 & 5.685$+$04 & 1.585$-$07\\
  21 & 259 & 1.276$+$02 & 1.284$+$04 & 2.350$-$08 &  23 & 247 & 1.362$+$02 & 9.639$+$05 & 1.788$-$06\\
  21 & 261 & 1.275$+$02 & 1.080$+$04 & 2.632$-$08 &  23 & 249 & 1.355$+$02 & 9.819$+$03 & 1.801$-$08\\
  21 & 262 & 1.275$+$02 & 6.797$+$03 & 2.070$-$08 &  23 & 250 & 1.355$+$02 & 4.160$+$03 & 1.144$-$08\\
  21 & 265 & 1.269$+$02 & 1.092$+$04 & 1.976$-$08 &  23 & 254 & 1.343$+$02 & 6.465$+$04 & 1.165$-$07\\
  21 & 267 & 1.266$+$02 & 7.206$+$04 & 1.730$-$07 &  23 & 255 & 1.342$+$02 & 1.485$+$04 & 4.010$-$08\\
  21 & 269 & 1.261$+$02 & 5.194$+$03 & 1.238$-$08 &  23 & 261 & 1.333$+$02 & 1.218$+$04 & 4.327$-$08\\
  21 & 270 & 1.261$+$02 & 9.847$+$04 & 2.933$-$07 &  23 & 262 & 1.333$+$02 & 5.769$+$03 & 2.561$-$08\\
  21 & 272 & 1.256$+$02 & 7.572$+$04 & 2.239$-$07 &  23 & 265 & 1.326$+$02 & 9.487$+$03 & 2.502$-$08\\
  21 & 274 & 1.252$+$02 & 1.120$+$04 & 1.317$-$08 &  23 & 267 & 1.323$+$02 & 5.864$+$04 & 2.051$-$07\\
  21 & 279 & 1.241$+$02 & 8.778$+$03 & 2.535$-$08 &  23 & 269 & 1.318$+$02 & 5.441$+$04 & 1.889$-$07\\
  21 & 281 & 1.237$+$02 & 1.648$+$04 & 1.891$-$08 &  23 & 270 & 1.318$+$02 & 1.693$+$04 & 7.344$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  23 & 272 & 1.313$+$02 & 1.074$+$04 & 4.624$-$08 &  27 & 224 & 1.597$+$02 & 2.715$+$03 & 2.077$-$08\\
  23 & 275 & 1.308$+$02 & 2.583$+$05 & 8.835$-$07 &  27 & 235 & 1.564$+$02 & 6.374$+$03 & 4.676$-$08\\
  23 & 278 & 1.302$+$02 & 6.628$+$04 & 2.246$-$07 &  27 & 246 & 1.499$+$02 & 1.025$+$05 & 1.036$-$06\\
  23 & 279 & 1.296$+$02 & 5.291$+$03 & 2.222$-$08 &  27 & 247 & 1.498$+$02 & 6.016$+$04 & 4.045$-$07\\
  23 & 284 & 1.276$+$02 & 1.058$+$05 & 8.612$-$08 &  28 & 196 & 1.848$+$02 & 6.249$+$03 & 3.201$-$08\\
  23 & 286 & 1.275$+$02 & 5.076$+$05 & 2.062$-$06 &  28 & 224 & 1.668$+$02 & 3.860$+$04 & 1.609$-$07\\
  24 & 196 & 1.591$+$02 & 9.389$+$03 & 1.781$-$08 &  28 & 235 & 1.631$+$02 & 1.336$+$05 & 5.330$-$07\\
  24 & 197 & 1.582$+$02 & 1.943$+$05 & 5.471$-$07 &  28 & 241 & 1.604$+$02 & 1.141$+$05 & 2.199$-$07\\
  24 & 213 & 1.475$+$02 & 5.452$+$03 & 1.333$-$08 &  28 & 246 & 1.561$+$02 & 1.237$+$05 & 6.776$-$07\\
  24 & 224 & 1.455$+$02 & 2.253$+$04 & 3.576$-$08 &  28 & 254 & 1.533$+$02 & 6.960$+$03 & 2.452$-$08\\
  24 & 235 & 1.428$+$02 & 1.644$+$05 & 2.511$-$07 &  28 & 265 & 1.512$+$02 & 2.244$+$03 & 1.153$-$08\\
  24 & 246 & 1.373$+$02 & 9.257$+$05 & 1.963$-$06 &  28 & 267 & 1.507$+$02 & 3.885$+$03 & 2.646$-$08\\
  24 & 247 & 1.372$+$02 & 4.450$+$05 & 6.277$-$07 &  28 & 269 & 1.501$+$02 & 1.666$+$03 & 1.125$-$08\\
  24 & 250 & 1.364$+$02 & 1.266$+$04 & 2.648$-$08 &  29 & 196 & 1.873$+$02 & 1.842$+$03 & 1.937$-$08\\
  24 & 255 & 1.351$+$02 & 3.970$+$04 & 8.147$-$08 &  29 & 197 & 1.861$+$02 & 3.637$+$03 & 5.664$-$08\\
  24 & 262 & 1.342$+$02 & 6.346$+$03 & 2.141$-$08 &  29 & 224 & 1.687$+$02 & 1.024$+$04 & 8.742$-$08\\
  24 & 264 & 1.341$+$02 & 3.444$+$03 & 1.392$-$08 &  29 & 235 & 1.650$+$02 & 4.421$+$04 & 3.610$-$07\\
  24 & 265 & 1.335$+$02 & 1.145$+$04 & 2.295$-$08 &  29 & 246 & 1.578$+$02 & 1.889$+$04 & 2.116$-$07\\
  24 & 267 & 1.331$+$02 & 4.338$+$04 & 1.153$-$07 &  29 & 247 & 1.576$+$02 & 1.255$+$05 & 9.352$-$07\\
  24 & 270 & 1.326$+$02 & 1.089$+$05 & 3.590$-$07 &  29 & 254 & 1.550$+$02 & 1.853$+$03 & 1.334$-$08\\
  24 & 272 & 1.321$+$02 & 1.096$+$05 & 3.585$-$07 &  29 & 265 & 1.528$+$02 & 6.209$+$03 & 6.519$-$08\\
  24 & 275 & 1.317$+$02 & 9.261$+$03 & 2.407$-$08 &  30 & 196 & 1.879$+$02 & 4.099$+$03 & 1.446$-$08\\
  24 & 279 & 1.305$+$02 & 2.410$+$04 & 7.688$-$08 &  30 & 224 & 1.692$+$02 & 6.287$+$04 & 1.800$-$07\\
  24 & 281 & 1.300$+$02 & 2.732$+$04 & 3.461$-$08 &  30 & 235 & 1.655$+$02 & 2.232$+$05 & 6.113$-$07\\
  24 & 282 & 1.294$+$02 & 4.054$+$04 & 5.090$-$08 &  30 & 241 & 1.627$+$02 & 2.367$+$05 & 3.130$-$07\\
  24 & 286 & 1.283$+$02 & 1.717$+$05 & 5.299$-$07 &  30 & 242 & 1.628$+$02 & 1.101$+$04 & 1.458$-$08\\
  25 & 196 & 1.660$+$02 & 1.199$+$04 & 4.953$-$08 &  30 & 246 & 1.582$+$02 & 7.756$+$04 & 2.912$-$07\\
  25 & 197 & 1.651$+$02 & 7.739$+$03 & 4.743$-$08 &  30 & 254 & 1.554$+$02 & 6.354$+$03 & 1.533$-$08\\
  25 & 241 & 1.460$+$02 & 6.403$+$04 & 1.023$-$07 &  30 & 267 & 1.528$+$02 & 3.168$+$03 & 1.478$-$08\\
  25 & 246 & 1.424$+$02 & 1.609$+$04 & 7.341$-$08 &  30 & 287 & 1.458$+$02 & 1.076$+$05 & 1.143$-$07\\
  25 & 247 & 1.423$+$02 & 1.853$+$05 & 5.625$-$07 &  31 & 197 & 1.926$+$02 & 1.869$+$03 & 1.559$-$08\\
  25 & 254 & 1.401$+$02 & 1.378$+$04 & 4.055$-$08 &  31 & 224 & 1.741$+$02 & 4.074$+$03 & 1.851$-$08\\
  25 & 255 & 1.401$+$02 & 2.788$+$03 & 1.230$-$08 &  31 & 235 & 1.701$+$02 & 2.328$+$04 & 1.010$-$07\\
  25 & 263 & 1.389$+$02 & 3.615$+$03 & 1.046$-$08 &  31 & 241 & 1.671$+$02 & 2.544$+$05 & 5.326$-$07\\
  25 & 265 & 1.383$+$02 & 4.670$+$03 & 2.009$-$08 &  31 & 242 & 1.672$+$02 & 1.010$+$04 & 2.118$-$08\\
  25 & 267 & 1.380$+$02 & 4.106$+$03 & 2.343$-$08 &  31 & 246 & 1.625$+$02 & 1.922$+$03 & 1.141$-$08\\
  25 & 269 & 1.374$+$02 & 2.087$+$03 & 1.182$-$08 &  31 & 247 & 1.623$+$02 & 1.058$+$05 & 4.174$-$07\\
  25 & 275 & 1.364$+$02 & 3.211$+$03 & 1.790$-$08 &  31 & 265 & 1.571$+$02 & 4.533$+$03 & 2.517$-$08\\
  25 & 287 & 1.323$+$02 & 1.572$+$06 & 2.062$-$06 &  31 & 287 & 1.494$+$02 & 2.608$+$05 & 4.362$-$07\\
  26 & 196 & 1.676$+$02 & 6.824$+$03 & 1.915$-$08 &  33 & 121 & 3.431$+$02 & 5.467$+$02 & 1.447$-$08\\
  26 & 197 & 1.666$+$02 & 1.075$+$04 & 4.474$-$08 &  33 & 216 & 2.040$+$02 & 1.551$+$03 & 1.452$-$08\\
  26 & 246 & 1.436$+$02 & 1.283$+$05 & 3.966$-$07 &  34 & 120 & 3.531$+$02 & 3.424$+$02 & 1.067$-$08\\
  26 & 247 & 1.434$+$02 & 2.303$+$04 & 4.734$-$08 &  35 &  94 & 4.753$+$02 & 2.755$+$02 & 1.119$-$08\\
  26 & 255 & 1.411$+$02 & 1.535$+$04 & 4.585$-$08 &  35 & 109 & 4.187$+$02 & 5.273$+$02 & 1.109$-$08\\
  26 & 265 & 1.394$+$02 & 7.380$+$03 & 2.150$-$08 &  39 & 209 & 2.455$+$02 & 4.644$+$03 & 2.099$-$08\\
  26 & 270 & 1.385$+$02 & 5.312$+$03 & 2.545$-$08 &  43 & 139 & 4.111$+$02 & 5.451$+$02 & 2.072$-$08\\
  26 & 287 & 1.332$+$02 & 2.778$+$06 & 2.465$-$06 &  43 & 165 & 3.421$+$02 & 4.708$+$02 & 1.032$-$08\\
  27 & 196 & 1.763$+$02 & 1.400$+$04 & 1.304$-$07 &  43 & 179 & 3.091$+$02 & 1.062$+$03 & 1.142$-$08\\
  27 & 197 & 1.752$+$02 & 1.192$+$04 & 1.645$-$07 &  44 & 164 & 3.481$+$02 & 1.195$+$03 & 1.448$-$08\\
  27 & 213 & 1.621$+$02 & 9.988$+$02 & 1.181$-$08 &  44 & 165 & 3.472$+$02 & 4.866$+$02 & 1.466$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{3}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (E2) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                           
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm E2}}_{ji}$  & f$^{{\rm E2}}_{ij}$ \\            
\hline                                                                                                                                                          
  44 & 177 & 3.220$+$02 & 6.085$+$02 & 1.261$-$08 &  57 & 208 & 3.145$+$02 & 1.955$+$03 & 1.450$-$08\\
  44 & 268 & 2.099$+$02 & 3.139$+$03 & 1.382$-$08 &  57 & 209 & 3.085$+$02 & 7.135$+$02 & 1.018$-$08\\
  45 & 157 & 3.635$+$02 & 4.219$+$02 & 1.254$-$08 &  57 & 228 & 2.875$+$02 & 1.161$+$03 & 2.878$-$08\\
  45 & 177 & 3.274$+$02 & 3.416$+$02 & 1.098$-$08 &  59 & 268 & 2.446$+$02 & 5.804$+$03 & 2.603$-$08\\
  47 & 137 & 4.650$+$02 & 1.921$+$02 & 1.246$-$08 &  60 & 180 & 4.236$+$02 & 5.410$+$02 & 1.455$-$08\\
  47 & 153 & 3.971$+$02 & 4.256$+$02 & 3.019$-$08 &  61 & 179 & 4.277$+$02 & 7.185$+$02 & 1.970$-$08\\
  47 & 236 & 2.448$+$02 & 4.585$+$02 & 1.236$-$08 &  62 & 198 & 3.644$+$02 & 2.604$+$02 & 1.037$-$08\\
  48 & 179 & 3.448$+$02 & 4.542$+$02 & 1.214$-$08 &  62 & 268 & 2.591$+$02 & 9.586$+$02 & 1.930$-$08\\
  49 & 268 & 2.294$+$02 & 1.034$+$03 & 1.632$-$08 &  65 & 268 & 2.607$+$02 & 1.648$+$03 & 1.119$-$08\\
  50 & 268 & 2.294$+$02 & 1.929$+$03 & 1.522$-$08 &  67 & 268 & 2.625$+$02 & 9.364$+$02 & 1.935$-$08\\
  51 & 268 & 2.296$+$02 & 2.110$+$03 & 1.112$-$08 &  69 & 228 & 3.162$+$02 & 6.593$+$02 & 1.976$-$08\\
  52 & 268 & 2.299$+$02 & 2.894$+$03 & 1.147$-$08 &  71 & 268 & 2.649$+$02 & 3.639$+$03 & 2.553$-$08\\
  53 & 216 & 2.754$+$02 & 1.564$+$03 & 1.067$-$08 &  84 & 236 & 3.398$+$02 & 3.161$+$02 & 1.642$-$08\\
  54 & 228 & 2.694$+$02 & 2.098$+$03 & 1.522$-$08 & 107 & 268 & 3.440$+$02 & 7.282$+$02 & 1.292$-$08\\
  55 & 186 & 3.566$+$02 & 4.157$+$02 & 1.057$-$08 & 111 & 209 & 4.930$+$02 & 1.418$+$02 & 1.033$-$08\\
\hline                                                                                                                                                          
\end{tabular} 
\end{table*} 

%\end{document}

\newpage                                                                                                                                                        
\clearpage  
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline    
   1 &   2 & 5.192$+$03 & 1.283$+$02 & 2.593$-$07 &  13 &  25 & 1.087$+$03 & 3.137$+$02 & 5.552$-$08\\
   4 &   6 & 6.677$+$04 & 1.820$-$01 & 8.112$-$08 &  14 &  16 & 1.517$+$04 & 1.925$+$00 & 6.642$-$08\\
   4 &  11 & 2.246$+$03 & 2.986$+$01 & 2.258$-$08 &  14 &  18 & 1.163$+$04 & 5.112$+$00 & 1.554$-$07\\
   4 &  13 & 2.166$+$03 & 8.494$+$01 & 3.984$-$08 &  14 &  19 & 8.494$+$03 & 3.542$+$00 & 5.747$-$08\\
   4 &  18 & 1.648$+$03 & 6.617$+$01 & 2.695$-$08 &  14 &  22 & 4.096$+$03 & 6.648$+$00 & 2.507$-$08\\
   5 &   8 & 2.998$+$03 & 1.898$+$01 & 3.196$-$08 &  14 &  23 & 1.818$+$03 & 5.016$+$01 & 3.729$-$08\\
   5 &  10 & 2.528$+$03 & 1.426$+$01 & 1.366$-$08 &  14 &  25 & 1.161$+$03 & 5.511$+$01 & 1.114$-$08\\
   5 &  11 & 2.254$+$03 & 1.972$+$01 & 1.126$-$08 &  15 &  16 & 1.552$+$04 & 4.885$+$00 & 3.529$-$07\\
   5 &  17 & 1.657$+$03 & 4.663$+$01 & 1.919$-$08 &  16 &  18 & 4.977$+$04 & 3.493$-$02 & 1.946$-$08\\
   5 &  19 & 1.570$+$03 & 2.486$+$02 & 6.892$-$08 &  16 &  19 & 1.930$+$04 & 1.250$+$00 & 1.047$-$07\\
   5 &  24 & 8.941$+$02 & 1.142$+$02 & 1.368$-$08 &  16 &  26 & 1.175$+$03 & 1.385$+$02 & 4.301$-$08\\
   6 &   7 & 5.053$+$04 & 5.889$-$01 & 1.127$-$07 &  16 &  27 & 8.731$+$02 & 1.977$+$02 & 1.129$-$08\\
   6 &   9 & 2.898$+$03 & 5.880$+$01 & 3.703$-$08 &  17 &  20 & 8.278$+$03 & 8.613$+$00 & 1.106$-$07\\
   6 &  13 & 2.239$+$03 & 1.368$+$01 & 1.028$-$08 &  17 &  21 & 8.093$+$03 & 1.015$+$01 & 9.963$-$08\\
   6 &  14 & 1.978$+$03 & 1.087$+$02 & 6.370$-$08 &  17 &  22 & 6.259$+$03 & 3.845$+$01 & 1.694$-$07\\
   6 &  19 & 1.604$+$03 & 4.047$+$01 & 2.342$-$08 &  17 &  26 & 1.201$+$03 & 2.199$+$02 & 3.567$-$08\\
   7 &   9 & 3.075$+$03 & 1.546$+$01 & 2.191$-$08 &  18 &  19 & 3.153$+$04 & 2.963$-$01 & 4.415$-$08\\
   7 &  12 & 2.373$+$03 & 7.704$+$00 & 1.301$-$08 &  18 &  22 & 6.322$+$03 & 4.013$+$00 & 2.405$-$08\\
   7 &  14 & 2.058$+$03 & 8.665$+$01 & 1.101$-$07 &  18 &  23 & 2.155$+$03 & 3.864$+$01 & 2.691$-$08\\
   7 &  15 & 2.052$+$03 & 8.965$+$01 & 5.658$-$08 &  18 &  26 & 1.204$+$03 & 9.654$+$01 & 2.097$-$08\\
   7 &  16 & 1.812$+$03 & 5.433$+$01 & 5.350$-$08 &  19 &  26 & 1.251$+$03 & 1.935$+$02 & 4.543$-$08\\
   7 &  25 & 7.423$+$02 & 7.183$+$01 & 1.187$-$08 &  21 &  22 & 2.761$+$04 & 2.442$-$01 & 2.093$-$08\\
   8 &  10 & 1.612$+$04 & 7.297$+$00 & 2.275$-$07 &  22 &  25 & 1.620$+$03 & 5.515$+$01 & 1.447$-$08\\
   8 &  17 & 3.705$+$03 & 2.014$+$01 & 3.316$-$08 &  22 &  26 & 1.486$+$03 & 1.409$+$02 & 4.668$-$08\\
   8 &  20 & 2.559$+$03 & 1.046$+$02 & 1.027$-$07 &  23 &  24 & 2.029$+$04 & 1.339$+$00 & 1.102$-$07\\
   8 &  24 & 1.274$+$03 & 1.296$+$02 & 2.523$-$08 &  23 &  26 & 2.726$+$03 & 2.041$+$01 & 2.273$-$08\\
   9 &  12 & 1.040$+$04 & 6.099$+$00 & 1.978$-$07 &  23 &  30 & 9.874$+$02 & 8.383$+$01 & 1.225$-$08\\
   9 &  13 & 9.840$+$03 & 2.666$+$00 & 7.740$-$08 &  25 &  26 & 1.798$+$04 & 1.796$+$00 & 1.305$-$07\\
   9 &  15 & 6.168$+$03 & 5.082$+$00 & 2.898$-$08 &  25 &  28 & 1.630$+$03 & 5.232$+$01 & 2.084$-$08\\
   9 &  16 & 4.414$+$03 & 2.513$+$00 & 1.468$-$08 &  26 &  31 & 1.235$+$03 & 7.071$+$01 & 1.078$-$08\\
   9 &  25 & 9.786$+$02 & 7.029$+$01 & 2.018$-$08 &  27 &  29 & 2.997$+$03 & 1.414$+$01 & 1.904$-$08\\
  10 &  11 & 2.080$+$04 & 5.802$+$00 & 2.821$-$07 &  28 &  29 & 1.423$+$04 & 5.724$+$00 & 8.692$-$08\\
  10 &  17 & 4.810$+$03 & 1.267$+$01 & 4.396$-$08 &  28 &  30 & 1.136$+$04 & 4.742$-$01 & 1.375$-$08\\
  10 &  20 & 3.042$+$03 & 7.613$+$00 & 1.320$-$08 &  28 &  31 & 3.970$+$03 & 2.622$+$01 & 6.194$-$08\\
  10 &  21 & 3.017$+$03 & 3.437$+$01 & 4.690$-$08 &  29 &  31 & 5.505$+$03 & 3.275$+$00 & 2.976$-$08\\
  10 &  26 & 9.612$+$02 & 3.326$+$02 & 3.455$-$08 &  30 &  31 & 6.103$+$03 & 6.617$+$01 & 2.463$-$07\\
  11 &  12 & 9.168$+$04 & 2.266$-$02 & 1.904$-$08 &  32 &  33 & 3.219$+$04 & 6.737$-$01 & 2.093$-$07\\
  11 &  13 & 6.100$+$04 & 1.720$-$01 & 6.396$-$08 &  32 &  40 & 1.371$+$03 & 1.022$+$02 & 2.880$-$08\\
  11 &  14 & 1.326$+$04 & 2.685$+$00 & 4.719$-$08 &  33 &  34 & 1.767$+$04 & 2.953$+$00 & 2.073$-$07\\
  11 &  17 & 6.258$+$03 & 1.133$+$01 & 8.869$-$08 &  33 &  40 & 1.432$+$03 & 7.078$+$01 & 1.088$-$08\\
  11 &  21 & 3.529$+$03 & 5.936$+$00 & 1.478$-$08 &  33 &  42 & 1.415$+$03 & 6.253$+$01 & 1.877$-$08\\
  11 &  25 & 1.068$+$03 & 4.343$+$02 & 4.948$-$08 &  34 &  39 & 1.595$+$03 & 5.982$+$01 & 3.041$-$08\\
  12 &  13 & 1.823$+$05 & 2.763$-$03 & 1.376$-$08 &  34 &  61 & 6.088$+$02 & 1.857$+$02 & 1.032$-$08\\
  12 &  14 & 1.550$+$04 & 6.909$-$01 & 2.489$-$08 &  35 &  36 & 3.036$+$04 & 1.164$+$00 & 1.287$-$07\\
  12 &  15 & 1.515$+$04 & 8.413$-$01 & 1.448$-$08 &  35 &  39 & 2.821$+$03 & 2.608$+$01 & 2.490$-$08\\
  12 &  16 & 7.668$+$03 & 1.951$+$00 & 1.720$-$08 &  35 &  43 & 2.113$+$03 & 4.059$+$01 & 2.173$-$08\\
  12 &  18 & 6.644$+$03 & 3.906$+$00 & 3.877$-$08 &  35 &  56 & 9.253$+$02 & 1.778$+$02 & 1.825$-$08\\
  12 &  19 & 5.488$+$03 & 4.084$+$00 & 2.766$-$08 &  36 &  37 & 2.731$+$04 & 2.759$+$00 & 2.314$-$07\\
  13 &  19 & 5.658$+$03 & 8.389$+$00 & 6.039$-$08 &  36 &  39 & 3.110$+$03 & 1.268$+$01 & 1.840$-$08\\
  13 &  23 & 1.642$+$03 & 1.777$+$01 & 1.077$-$08 &  37 &  38 & 2.906$+$04 & 2.589$+$00 & 2.186$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
  37 &  41 & 3.267$+$03 & 2.395$+$01 & 3.831$-$08 &  54 &  94 & 8.682$+$02 & 2.914$+$02 & 3.293$-$08\\
  38 &  40 & 3.773$+$03 & 2.927$+$01 & 3.123$-$08 &  54 & 115 & 6.633$+$02 & 2.005$+$02 & 1.102$-$08\\
  38 &  42 & 3.656$+$03 & 2.686$+$01 & 5.383$-$08 &  55 &  56 & 2.102$+$04 & 1.228$+$00 & 1.085$-$07\\
  38 &  44 & 2.422$+$03 & 8.429$+$00 & 1.111$-$08 &  57 &  58 & 2.170$+$05 & 2.435$-$03 & 2.577$-$08\\
  38 &  46 & 1.942$+$03 & 1.935$+$01 & 1.642$-$08 &  57 &  66 & 3.566$+$03 & 9.973$+$00 & 1.901$-$08\\
  38 &  55 & 1.076$+$03 & 8.176$+$01 & 2.129$-$08 &  57 & 106 & 8.437$+$02 & 9.463$+$01 & 1.010$-$08\\
  39 &  41 & 4.706$+$04 & 2.847$-$01 & 7.091$-$08 &  57 & 119 & 7.248$+$02 & 2.062$+$02 & 1.624$-$08\\
  39 &  43 & 8.414$+$03 & 1.452$+$00 & 1.541$-$08 &  57 & 124 & 6.718$+$02 & 2.085$+$02 & 1.411$-$08\\
  39 &  44 & 6.154$+$03 & 3.044$+$00 & 1.296$-$08 &  58 &  59 & 2.979$+$05 & 7.161$-$04 & 1.270$-$08\\
  39 &  56 & 1.377$+$03 & 7.750$+$01 & 2.202$-$08 &  58 &  65 & 3.914$+$03 & 5.170$+$00 & 1.187$-$08\\
  40 &  42 & 1.181$+$05 & 2.356$-$02 & 9.852$-$08 &  58 & 121 & 7.165$+$02 & 3.171$+$02 & 2.441$-$08\\
  41 &  46 & 4.114$+$03 & 4.015$+$00 & 1.019$-$08 &  59 &  63 & 4.083$+$03 & 1.328$+$01 & 3.320$-$08\\
  41 &  48 & 2.317$+$03 & 1.882$+$01 & 1.010$-$08 &  59 & 109 & 8.370$+$02 & 1.904$+$02 & 2.000$-$08\\
  41 &  55 & 1.521$+$03 & 3.564$+$01 & 1.236$-$08 &  59 & 122 & 6.892$+$02 & 2.380$+$02 & 1.271$-$08\\
  42 &  46 & 4.144$+$03 & 5.957$+$00 & 2.301$-$08 &  59 & 123 & 6.829$+$02 & 1.942$+$02 & 1.358$-$08\\
  42 &  47 & 3.004$+$03 & 2.611$+$01 & 1.766$-$08 &  60 &  61 & 4.794$+$04 & 9.685$-$02 & 5.006$-$08\\
  42 &  55 & 1.525$+$03 & 2.385$+$01 & 1.247$-$08 &  60 &  85 & 1.941$+$03 & 2.381$+$01 & 1.345$-$08\\
  43 &  44 & 2.292$+$04 & 4.059$-$01 & 2.397$-$08 &  62 &  64 & 4.108$+$04 & 6.497$-$02 & 3.288$-$08\\
  43 &  46 & 6.873$+$03 & 3.164$+$01 & 1.681$-$07 &  62 &  66 & 2.310$+$04 & 1.382$+$00 & 2.211$-$07\\
  43 &  55 & 1.786$+$03 & 4.069$+$01 & 1.459$-$08 &  62 &  67 & 1.974$+$04 & 4.023$-$01 & 2.351$-$08\\
  44 &  45 & 1.970$+$04 & 1.282$+$00 & 4.973$-$08 &  62 &  69 & 1.272$+$04 & 3.668$-$01 & 1.779$-$08\\
  44 &  46 & 9.818$+$03 & 6.597$+$00 & 9.532$-$08 &  63 &  65 & 1.386$+$05 & 1.080$-$02 & 2.332$-$08\\
  44 &  48 & 3.443$+$03 & 2.502$+$01 & 2.965$-$08 &  63 &  76 & 5.388$+$03 & 2.947$+$00 & 1.603$-$08\\
  45 &  46 & 1.957$+$04 & 4.320$-$01 & 3.722$-$08 &  63 &  77 & 3.188$+$03 & 9.845$+$00 & 1.500$-$08\\
  45 &  47 & 7.010$+$03 & 4.221$+$00 & 1.555$-$08 &  63 &  79 & 2.836$+$03 & 1.525$+$01 & 1.839$-$08\\
  45 &  48 & 4.173$+$03 & 3.135$+$01 & 8.184$-$08 &  63 &  82 & 2.535$+$03 & 2.430$+$01 & 1.756$-$08\\
  46 &  48 & 5.304$+$03 & 3.922$+$00 & 1.102$-$08 &  63 & 117 & 9.334$+$02 & 8.921$+$01 & 1.165$-$08\\
  46 &  56 & 2.164$+$03 & 2.852$+$01 & 2.671$-$08 &  64 &  66 & 5.277$+$04 & 5.332$-$02 & 2.226$-$08\\
  47 &  48 & 1.031$+$04 & 7.630$+$00 & 2.432$-$07 &  64 &  67 & 3.801$+$04 & 9.218$-$01 & 9.982$-$08\\
  49 &  50 & 5.657$+$05 & 4.902$-$04 & 4.703$-$08 &  64 &  69 & 1.842$+$04 & 8.618$-$01 & 4.382$-$08\\
  49 &  64 & 1.905$+$03 & 2.226$+$01 & 2.423$-$08 &  64 &  73 & 9.503$+$03 & 2.080$+$00 & 4.224$-$08\\
  49 &  69 & 1.726$+$03 & 1.992$+$01 & 1.780$-$08 &  64 & 100 & 1.232$+$03 & 1.001$+$02 & 1.139$-$08\\
  49 & 102 & 7.194$+$02 & 1.082$+$02 & 1.678$-$08 &  64 & 104 & 1.130$+$03 & 3.786$+$01 & 1.087$-$08\\
  49 & 112 & 6.730$+$02 & 7.711$+$01 & 1.047$-$08 &  65 &  68 & 2.270$+$04 & 3.210$-$01 & 2.480$-$08\\
  50 &  51 & 2.817$+$05 & 4.284$-$03 & 7.646$-$08 &  65 &  69 & 1.797$+$04 & 4.019$-$01 & 1.297$-$08\\
  50 &  65 & 1.916$+$03 & 1.260$+$01 & 1.041$-$08 &  65 &  70 & 1.593$+$04 & 4.450$-$01 & 2.258$-$08\\
  50 & 103 & 7.158$+$02 & 3.490$+$02 & 1.341$-$08 &  65 &  75 & 6.996$+$03 & 2.474$+$00 & 2.421$-$08\\
  51 &  52 & 1.700$+$05 & 1.740$-$02 & 1.005$-$07 &  65 &  81 & 2.578$+$03 & 4.421$+$01 & 2.935$-$08\\
  51 &  90 & 9.421$+$02 & 7.277$+$01 & 1.291$-$08 &  65 &  99 & 1.258$+$03 & 1.306$+$02 & 2.067$-$08\\
  52 &  53 & 1.174$+$05 & 4.020$-$02 & 1.039$-$07 &  65 & 110 & 1.054$+$03 & 9.062$+$01 & 1.508$-$08\\
  52 &  65 & 1.952$+$03 & 2.354$+$01 & 1.008$-$08 &  66 &  68 & 4.210$+$04 & 1.043$-$01 & 4.156$-$08\\
  52 &  90 & 9.473$+$02 & 1.302$+$02 & 1.752$-$08 &  66 &  69 & 2.829$+$04 & 6.862$-$01 & 8.232$-$08\\
  52 &  91 & 9.105$+$02 & 7.349$+$01 & 1.142$-$08 &  66 &  71 & 2.407$+$04 & 7.155$-$01 & 9.320$-$08\\
  53 &  54 & 9.383$+$04 & 4.403$-$02 & 6.974$-$08 &  66 &  73 & 1.159$+$04 & 9.026$-$01 & 2.726$-$08\\
  53 &  63 & 2.013$+$03 & 2.089$+$01 & 1.016$-$08 &  66 & 100 & 1.261$+$03 & 1.576$+$02 & 1.879$-$08\\
  53 &  91 & 9.176$+$02 & 1.953$+$02 & 2.466$-$08 &  67 &  69 & 3.573$+$04 & 2.671$-$01 & 1.022$-$07\\
  53 & 109 & 6.913$+$02 & 2.141$+$02 & 1.227$-$08 &  67 &  81 & 2.775$+$03 & 2.975$+$01 & 6.871$-$08\\
  54 &  76 & 1.489$+$03 & 4.304$+$01 & 1.192$-$08 &  67 &  99 & 1.303$+$03 & 2.192$+$01 & 1.117$-$08\\
  54 &  80 & 1.188$+$03 & 5.546$+$01 & 1.173$-$08 &  68 &  69 & 8.622$+$04 & 1.994$-$02 & 1.482$-$08\\
  54 &  87 & 1.061$+$03 & 6.923$+$01 & 1.168$-$08 &  68 &  70 & 5.341$+$04 & 2.102$-$01 & 1.199$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
  68 &  71 & 5.618$+$04 & 1.594$-$01 & 7.544$-$08 &  79 & 104 & 1.849$+$03 & 2.677$+$01 & 1.029$-$08\\
  68 &  73 & 1.599$+$04 & 1.181$+$00 & 4.529$-$08 &  79 & 110 & 1.657$+$03 & 3.863$+$01 & 1.192$-$08\\
  68 &  75 & 1.011$+$04 & 1.165$+$00 & 2.382$-$08 &  79 & 116 & 1.483$+$03 & 7.916$+$01 & 2.609$-$08\\
  69 &  73 & 1.963$+$04 & 3.341$+$00 & 2.896$-$07 &  80 &  83 & 2.660$+$04 & 1.453$+$00 & 1.797$-$07\\
  69 &  81 & 3.009$+$03 & 2.355$+$01 & 3.197$-$08 &  80 &  93 & 3.412$+$03 & 1.023$+$01 & 1.488$-$08\\
  69 & 102 & 1.233$+$03 & 1.089$+$02 & 2.483$-$08 &  80 &  94 & 3.229$+$03 & 4.908$+$01 & 7.672$-$08\\
  69 & 110 & 1.119$+$03 & 5.967$+$01 & 1.681$-$08 &  80 & 115 & 1.503$+$03 & 4.020$+$01 & 1.134$-$08\\
  70 &  72 & 3.640$+$04 & 8.535$-$01 & 2.119$-$07 &  80 & 120 & 1.308$+$03 & 9.508$+$01 & 2.031$-$08\\
  70 &  75 & 1.247$+$04 & 2.315$+$00 & 5.400$-$08 &  81 &  85 & 3.265$+$04 & 8.546$-$02 & 1.366$-$08\\
  70 &  91 & 1.912$+$03 & 1.658$+$01 & 1.135$-$08 &  81 &  88 & 1.032$+$04 & 7.449$+$00 & 1.785$-$07\\
  71 &  73 & 2.235$+$04 & 1.003$+$00 & 7.515$-$08 &  81 &  99 & 2.458$+$03 & 2.853$+$01 & 2.584$-$08\\
  71 &  75 & 1.233$+$04 & 4.304$-$01 & 1.308$-$08 &  81 & 102 & 2.090$+$03 & 1.628$+$01 & 1.066$-$08\\
  71 & 104 & 1.213$+$03 & 5.451$+$01 & 1.202$-$08 &  81 & 103 & 2.053$+$03 & 4.438$+$01 & 1.402$-$08\\
  71 & 124 & 8.572$+$02 & 1.403$+$02 & 1.030$-$08 &  81 & 111 & 1.770$+$03 & 5.944$+$01 & 1.395$-$08\\
  72 &  74 & 3.769$+$04 & 4.915$-$01 & 1.256$-$07 &  82 &  88 & 1.025$+$04 & 3.587$+$00 & 5.646$-$08\\
  72 &  75 & 1.898$+$04 & 4.250$-$01 & 1.835$-$08 &  82 &  90 & 6.412$+$03 & 5.124$+$00 & 4.210$-$08\\
  72 &  76 & 1.135$+$04 & 9.674$-$01 & 1.867$-$08 &  82 & 104 & 2.004$+$03 & 3.606$+$01 & 2.171$-$08\\
  72 &  90 & 2.208$+$03 & 2.112$+$01 & 1.235$-$08 &  82 & 113 & 1.650$+$03 & 2.583$+$01 & 1.405$-$08\\
  72 &  94 & 1.760$+$03 & 2.467$+$01 & 1.374$-$08 &  83 &  87 & 1.592$+$04 & 5.973$-$01 & 1.946$-$08\\
  73 &  75 & 2.750$+$04 & 1.890$+$00 & 2.857$-$07 &  83 &  94 & 3.675$+$03 & 3.737$+$01 & 6.487$-$08\\
  73 &  81 & 3.554$+$03 & 8.247$+$00 & 1.041$-$08 &  84 &  85 & 8.331$+$04 & 1.360$-$02 & 2.830$-$08\\
  73 & 104 & 1.282$+$03 & 6.593$+$01 & 1.626$-$08 &  85 &  88 & 1.510$+$04 & 3.489$-$01 & 1.788$-$08\\
  73 & 112 & 1.169$+$03 & 9.224$+$01 & 1.259$-$08 &  86 &  87 & 3.335$+$04 & 3.806$-$01 & 7.613$-$08\\
  73 & 116 & 1.095$+$03 & 1.582$+$02 & 3.792$-$08 &  86 &  90 & 8.069$+$03 & 7.753$+$00 & 6.054$-$08\\
  74 &  76 & 1.623$+$04 & 7.386$-$01 & 2.432$-$08 &  86 &  91 & 6.000$+$03 & 1.180$+$01 & 6.369$-$08\\
  74 &  91 & 2.132$+$03 & 2.177$+$01 & 1.235$-$08 &  87 &  91 & 7.317$+$03 & 4.639$+$00 & 3.103$-$08\\
  74 & 120 & 1.003$+$03 & 1.986$+$02 & 2.497$-$08 &  87 &  94 & 4.778$+$03 & 3.497$+$01 & 1.197$-$07\\
  74 & 139 & 7.445$+$02 & 1.389$+$02 & 1.155$-$08 &  87 &  98 & 3.473$+$03 & 8.433$+$00 & 1.270$-$08\\
  75 &  76 & 2.822$+$04 & 1.232$+$00 & 1.839$-$07 &  87 & 101 & 2.426$+$03 & 1.655$+$01 & 1.460$-$08\\
  75 & 109 & 1.250$+$03 & 5.270$+$01 & 1.236$-$08 &  87 & 105 & 2.314$+$03 & 1.115$+$01 & 1.045$-$08\\
  75 & 120 & 1.030$+$03 & 1.167$+$02 & 2.321$-$08 &  88 &  89 & 2.145$+$04 & 1.896$-$01 & 1.308$-$08\\
  77 &  78 & 4.518$+$04 & 3.057$-$01 & 1.169$-$07 &  88 &  90 & 1.713$+$04 & 2.521$-$01 & 1.479$-$08\\
  77 &  79 & 2.568$+$04 & 1.098$+$00 & 1.086$-$07 &  88 &  96 & 4.394$+$03 & 3.385$+$00 & 1.306$-$08\\
  77 &  82 & 1.238$+$04 & 2.638$+$00 & 4.543$-$08 &  89 &  90 & 8.513$+$04 & 5.734$-$02 & 8.306$-$08\\
  77 &  88 & 5.605$+$03 & 7.379$+$00 & 2.607$-$08 &  89 &  92 & 1.037$+$04 & 1.553$+$00 & 3.341$-$08\\
  77 &  89 & 4.444$+$03 & 1.667$+$01 & 3.703$-$08 &  89 &  95 & 5.711$+$03 & 7.367$+$00 & 3.602$-$08\\
  77 &  90 & 4.224$+$03 & 1.849$+$01 & 4.944$-$08 &  89 &  97 & 5.386$+$03 & 1.361$+$01 & 3.947$-$08\\
  78 &  79 & 5.950$+$04 & 7.911$-$02 & 3.359$-$08 &  89 & 116 & 2.048$+$03 & 1.804$+$01 & 1.512$-$08\\
  78 &  80 & 4.928$+$04 & 3.670$-$01 & 1.603$-$07 &  90 &  91 & 2.341$+$04 & 2.894$+$00 & 2.972$-$07\\
  78 &  87 & 8.286$+$03 & 8.697$-$01 & 1.074$-$08 &  90 &  93 & 1.012$+$04 & 1.156$+$00 & 2.221$-$08\\
  78 &  90 & 4.659$+$03 & 4.773$+$00 & 1.243$-$08 &  90 &  96 & 5.909$+$03 & 8.638$+$00 & 4.521$-$08\\
  78 &  91 & 3.886$+$03 & 3.984$+$01 & 9.017$-$08 &  90 &  98 & 5.154$+$03 & 2.091$+$00 & 1.041$-$08\\
  78 &  93 & 3.191$+$03 & 1.488$+$01 & 2.271$-$08 &  91 &  94 & 1.377$+$04 & 8.639$+$00 & 2.947$-$07\\
  78 & 116 & 1.447$+$03 & 6.397$+$01 & 1.605$-$08 &  91 &  98 & 6.610$+$03 & 4.437$+$00 & 2.906$-$08\\
  79 &  82 & 2.389$+$04 & 5.265$-$01 & 3.378$-$08 &  91 & 120 & 1.895$+$03 & 2.180$+$01 & 1.174$-$08\\
  79 &  88 & 7.170$+$03 & 2.636$+$00 & 1.524$-$08 &  91 & 139 & 1.144$+$03 & 6.772$+$01 & 1.595$-$08\\
  79 &  89 & 5.374$+$03 & 1.440$+$01 & 4.675$-$08 &  92 &  93 & 7.090$+$04 & 3.424$-$02 & 3.225$-$08\\
  79 &  90 & 5.055$+$03 & 7.305$+$00 & 2.798$-$08 &  92 & 108 & 3.224$+$03 & 1.032$+$01 & 1.206$-$08\\
  79 &  92 & 3.540$+$03 & 2.798$+$01 & 5.256$-$08 &  92 & 109 & 3.177$+$03 & 2.257$+$01 & 3.415$-$08\\
  79 &  93 & 3.372$+$03 & 1.015$+$01 & 2.162$-$08 &  92 & 110 & 3.114$+$03 & 1.112$+$01 & 1.213$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
  92 & 113 & 2.736$+$03 & 2.621$+$01 & 2.940$-$08 & 104 & 114 & 9.206$+$03 & 3.996$+$00 & 5.077$-$08\\
  92 & 116 & 2.551$+$03 & 1.205$+$01 & 1.176$-$08 & 104 & 116 & 7.486$+$03 & 3.850$+$00 & 4.312$-$08\\
  92 & 117 & 2.292$+$03 & 3.435$+$01 & 2.705$-$08 & 104 & 121 & 3.940$+$03 & 1.684$+$01 & 3.919$-$08\\
  93 & 113 & 2.845$+$03 & 2.008$+$01 & 1.950$-$08 & 104 & 122 & 3.201$+$03 & 7.891$+$00 & 1.212$-$08\\
  94 &  98 & 1.271$+$04 & 1.253$+$00 & 2.530$-$08 & 104 & 135 & 2.222$+$03 & 1.943$+$01 & 1.918$-$08\\
  94 & 139 & 1.248$+$03 & 1.181$+$02 & 2.756$-$08 & 105 & 139 & 1.728$+$03 & 7.865$+$01 & 3.019$-$08\\
  95 &  96 & 1.698$+$05 & 8.315$-$03 & 4.791$-$08 & 106 & 108 & 7.752$+$04 & 9.028$-$03 & 1.220$-$08\\
  95 &  97 & 9.472$+$04 & 7.039$-$02 & 6.312$-$08 & 106 & 114 & 1.434$+$04 & 8.011$-$01 & 3.703$-$08\\
  95 & 108 & 4.320$+$03 & 3.901$+$00 & 1.091$-$08 & 106 & 134 & 2.431$+$03 & 1.342$+$01 & 1.784$-$08\\
  95 & 114 & 3.468$+$03 & 6.249$+$00 & 1.127$-$08 & 106 & 164 & 9.817$+$02 & 3.079$+$02 & 4.449$-$08\\
  96 &  98 & 4.036$+$04 & 4.073$-$01 & 1.243$-$07 & 107 & 108 & 1.148$+$05 & 5.988$-$03 & 1.776$-$08\\
  97 & 102 & 6.696$+$03 & 1.812$+$00 & 1.218$-$08 & 107 & 114 & 1.525$+$04 & 2.718$+$00 & 1.422$-$07\\
  97 & 103 & 6.330$+$03 & 7.373$+$00 & 2.215$-$08 & 107 & 122 & 3.712$+$03 & 4.620$+$00 & 1.432$-$08\\
  97 & 107 & 4.712$+$03 & 5.837$+$00 & 1.943$-$08 & 107 & 125 & 3.252$+$03 & 4.332$+$00 & 1.030$-$08\\
  97 & 108 & 4.526$+$03 & 2.484$+$00 & 1.145$-$08 & 107 & 133 & 2.454$+$03 & 3.205$+$01 & 1.447$-$08\\
  97 & 110 & 4.312$+$03 & 6.096$+$00 & 2.549$-$08 & 107 & 164 & 9.858$+$02 & 7.205$+$01 & 1.050$-$08\\
  97 & 122 & 2.076$+$03 & 2.746$+$01 & 2.662$-$08 & 108 & 109 & 2.193$+$05 & 1.125$-$03 & 1.082$-$08\\
  97 & 125 & 1.924$+$03 & 4.171$+$01 & 3.472$-$08 & 108 & 112 & 4.143$+$04 & 6.539$-$02 & 1.122$-$08\\
  98 & 117 & 3.058$+$03 & 2.236$+$01 & 2.509$-$08 & 108 & 114 & 1.759$+$04 & 7.575$-$01 & 3.513$-$08\\
  98 & 135 & 1.669$+$03 & 9.281$+$01 & 3.102$-$08 & 108 & 122 & 3.836$+$03 & 2.008$+$01 & 4.430$-$08\\
  98 & 149 & 1.032$+$03 & 8.042$+$01 & 1.028$-$08 & 109 & 113 & 1.968$+$04 & 2.289$-$01 & 1.330$-$08\\
  99 & 102 & 1.396$+$04 & 8.008$-$01 & 2.341$-$08 & 109 & 115 & 1.394$+$04 & 2.944$+$00 & 1.072$-$07\\
  99 & 104 & 1.094$+$04 & 4.698$-$01 & 1.264$-$08 & 109 & 116 & 1.294$+$04 & 1.770$+$00 & 4.446$-$08\\
  99 & 106 & 7.675$+$03 & 7.111$+$00 & 6.279$-$08 & 109 & 117 & 8.226$+$03 & 5.652$+$00 & 5.733$-$08\\
  99 & 111 & 6.320$+$03 & 4.435$+$01 & 1.328$-$07 & 109 & 120 & 5.849$+$03 & 6.110$+$00 & 3.918$-$08\\
 100 & 111 & 7.153$+$03 & 2.025$+$01 & 1.553$-$07 & 109 & 123 & 3.711$+$03 & 1.902$+$01 & 3.925$-$08\\
 100 & 119 & 3.264$+$03 & 6.047$+$00 & 1.932$-$08 & 110 & 112 & 7.591$+$04 & 3.144$-$02 & 1.811$-$08\\
 100 & 133 & 1.910$+$03 & 2.705$+$01 & 1.479$-$08 & 110 & 113 & 2.252$+$04 & 7.650$-$01 & 7.758$-$08\\
 101 & 105 & 5.018$+$04 & 9.267$-$02 & 4.081$-$08 & 110 & 116 & 1.411$+$04 & 2.966$+$00 & 1.181$-$07\\
 101 & 127 & 2.516$+$03 & 3.611$+$01 & 3.426$-$08 & 110 & 117 & 8.683$+$03 & 9.237$-$01 & 1.392$-$08\\
 101 & 139 & 1.671$+$03 & 1.348$+$02 & 5.641$-$08 & 111 & 124 & 3.632$+$03 & 5.630$+$00 & 2.227$-$08\\
 101 & 140 & 1.514$+$03 & 1.619$+$02 & 4.634$-$08 & 111 & 126 & 3.403$+$03 & 6.157$+$00 & 1.069$-$08\\
 101 & 148 & 1.196$+$03 & 7.609$+$01 & 1.633$-$08 & 111 & 137 & 2.163$+$03 & 1.539$+$01 & 2.158$-$08\\
 102 & 103 & 1.158$+$05 & 1.674$-$02 & 1.683$-$08 & 112 & 114 & 3.057$+$04 & 8.113$-$01 & 1.705$-$07\\
 102 & 104 & 5.048$+$04 & 1.484$-$01 & 8.501$-$08 & 112 & 118 & 7.053$+$03 & 5.429$+$00 & 2.024$-$08\\
 102 & 107 & 1.590$+$04 & 1.501$+$00 & 5.691$-$08 & 112 & 119 & 6.351$+$03 & 4.247$+$00 & 2.568$-$08\\
 102 & 108 & 1.397$+$04 & 8.410$-$01 & 3.691$-$08 & 112 & 124 & 3.756$+$03 & 1.157$+$01 & 2.447$-$08\\
 102 & 110 & 1.212$+$04 & 1.954$+$00 & 6.449$-$08 & 113 & 115 & 4.780$+$04 & 9.913$-$02 & 4.243$-$08\\
 102 & 112 & 1.045$+$04 & 3.214$+$00 & 5.259$-$08 & 113 & 116 & 3.779$+$04 & 1.182$-$01 & 2.532$-$08\\
 102 & 118 & 4.210$+$03 & 9.110$+$00 & 1.211$-$08 & 113 & 117 & 1.413$+$04 & 1.399$+$00 & 4.188$-$08\\
 102 & 119 & 3.950$+$03 & 8.332$+$00 & 1.949$-$08 & 113 & 123 & 4.572$+$03 & 6.382$+$00 & 2.001$-$08\\
 102 & 121 & 3.654$+$03 & 4.160$+$00 & 1.249$-$08 & 114 & 117 & 1.443$+$04 & 6.899$+$00 & 2.873$-$07\\
 102 & 131 & 2.242$+$03 & 1.379$+$01 & 1.039$-$08 & 114 & 125 & 4.133$+$03 & 1.614$+$01 & 4.134$-$08\\
 103 & 106 & 1.998$+$04 & 9.612$-$01 & 1.151$-$07 & 114 & 137 & 2.378$+$03 & 2.270$+$01 & 1.283$-$08\\
 103 & 107 & 1.844$+$04 & 2.484$+$00 & 2.532$-$07 & 115 & 117 & 2.006$+$04 & 2.916$-$01 & 1.407$-$08\\
 103 & 112 & 1.148$+$04 & 1.250$+$00 & 4.941$-$08 & 115 & 120 & 1.008$+$04 & 7.183$+$00 & 1.093$-$07\\
 103 & 126 & 2.689$+$03 & 1.214$+$01 & 1.316$-$08 & 115 & 123 & 5.056$+$03 & 6.194$+$00 & 1.899$-$08\\
 103 & 129 & 2.328$+$03 & 4.007$+$01 & 3.257$-$08 & 116 & 120 & 1.067$+$04 & 1.061$+$01 & 2.266$-$07\\
 103 & 131 & 2.286$+$03 & 1.228$+$01 & 1.924$-$08 & 116 & 136 & 2.861$+$03 & 7.143$+$00 & 1.096$-$08\\
 104 & 109 & 1.775$+$04 & 1.811$+$00 & 1.141$-$07 & 117 & 120 & 2.025$+$04 & 2.803$-$01 & 2.153$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
 117 & 123 & 6.760$+$03 & 3.068$+$00 & 2.102$-$08 & 129 & 166 & 1.537$+$03 & 2.022$+$01 & 1.432$-$08\\
 117 & 135 & 3.676$+$03 & 1.477$+$01 & 2.991$-$08 & 129 & 176 & 1.173$+$03 & 3.591$+$01 & 1.481$-$08\\
 118 & 119 & 6.380$+$04 & 1.357$-$01 & 1.657$-$07 & 130 & 132 & 7.593$+$04 & 1.254$-$01 & 8.126$-$08\\
 118 & 124 & 8.037$+$03 & 4.167$+$00 & 8.070$-$08 & 130 & 136 & 1.490$+$04 & 2.033$+$00 & 8.458$-$08\\
 118 & 126 & 6.995$+$03 & 7.432$+$00 & 5.451$-$08 & 130 & 140 & 4.548$+$03 & 3.279$+$00 & 1.271$-$08\\
 118 & 133 & 4.295$+$03 & 4.926$+$00 & 1.362$-$08 & 130 & 143 & 3.315$+$03 & 2.424$+$01 & 4.992$-$08\\
 118 & 169 & 1.087$+$03 & 3.199$+$01 & 1.134$-$08 & 130 & 156 & 1.834$+$03 & 2.242$+$01 & 1.131$-$08\\
 119 & 121 & 4.884$+$04 & 2.367$-$01 & 1.269$-$07 & 130 & 165 & 1.541$+$03 & 3.970$+$01 & 1.767$-$08\\
 119 & 122 & 1.265$+$04 & 4.298$-$01 & 1.546$-$08 & 130 & 167 & 1.488$+$03 & 5.171$+$01 & 1.287$-$08\\
 119 & 124 & 9.195$+$03 & 4.078$+$00 & 5.169$-$08 & 131 & 134 & 4.180$+$04 & 2.225$-$01 & 8.745$-$08\\
 119 & 125 & 8.532$+$03 & 9.180$+$00 & 1.503$-$07 & 131 & 146 & 2.627$+$03 & 1.308$+$01 & 1.353$-$08\\
 119 & 126 & 7.856$+$03 & 3.125$+$00 & 1.446$-$08 & 132 & 158 & 1.789$+$03 & 1.060$+$02 & 6.782$-$08\\
 119 & 145 & 1.788$+$03 & 1.496$+$01 & 1.075$-$08 & 132 & 175 & 1.284$+$03 & 4.828$+$01 & 1.192$-$08\\
 120 & 123 & 1.015$+$04 & 9.129$-$01 & 1.128$-$08 & 133 & 137 & 1.272$+$04 & 4.254$+$00 & 2.064$-$07\\
 120 & 140 & 2.448$+$03 & 1.844$+$01 & 1.656$-$08 & 133 & 142 & 3.930$+$03 & 2.535$+$00 & 1.174$-$08\\
 121 & 122 & 1.706$+$04 & 1.178$+$00 & 5.140$-$08 & 133 & 173 & 1.359$+$03 & 3.758$+$01 & 1.040$-$08\\
 121 & 123 & 1.389$+$04 & 5.162$+$00 & 1.991$-$07 & 134 & 144 & 3.300$+$03 & 1.090$+$01 & 2.373$-$08\\
 121 & 135 & 5.099$+$03 & 5.182$+$00 & 2.693$-$08 & 134 & 157 & 1.864$+$03 & 1.922$+$01 & 1.001$-$08\\
 121 & 144 & 2.002$+$03 & 2.877$+$01 & 2.306$-$08 & 135 & 138 & 9.865$+$03 & 2.289$+$00 & 3.339$-$08\\
 121 & 157 & 1.365$+$03 & 5.258$+$01 & 1.468$-$08 & 135 & 165 & 1.626$+$03 & 2.096$+$01 & 1.039$-$08\\
 122 & 123 & 7.470$+$04 & 1.245$-$02 & 1.388$-$08 & 136 & 138 & 1.465$+$04 & 3.725$+$00 & 9.588$-$08\\
 122 & 124 & 3.370$+$04 & 4.073$-$01 & 4.623$-$08 & 136 & 148 & 3.050$+$03 & 1.538$+$01 & 2.574$-$08\\
 122 & 125 & 2.623$+$04 & 1.157$+$00 & 1.193$-$07 & 136 & 158 & 1.980$+$03 & 7.048$+$01 & 3.314$-$08\\
 122 & 135 & 7.272$+$03 & 5.472$+$00 & 5.784$-$08 & 136 & 177 & 1.238$+$03 & 1.486$+$02 & 2.733$-$08\\
 122 & 138 & 4.186$+$03 & 3.975$+$00 & 1.392$-$08 & 137 & 142 & 5.686$+$03 & 2.241$+$00 & 1.086$-$08\\
 122 & 141 & 2.772$+$03 & 8.937$+$00 & 1.029$-$08 & 138 & 165 & 1.947$+$03 & 4.946$+$01 & 3.514$-$08\\
 123 & 135 & 8.056$+$03 & 7.336$+$00 & 7.137$-$08 & 138 & 177 & 1.352$+$03 & 4.540$+$01 & 1.245$-$08\\
 124 & 125 & 1.183$+$05 & 4.526$-$03 & 1.424$-$08 & 139 & 140 & 1.609$+$04 & 3.163$+$00 & 1.023$-$07\\
 124 & 126 & 5.394$+$04 & 2.655$-$01 & 5.790$-$08 & 139 & 165 & 2.036$+$03 & 6.321$+$01 & 3.273$-$08\\
 124 & 146 & 2.151$+$03 & 2.369$+$01 & 1.644$-$08 & 140 & 165 & 2.331$+$03 & 3.252$+$01 & 2.648$-$08\\
 124 & 147 & 2.133$+$03 & 2.971$+$01 & 1.013$-$08 & 141 & 142 & 3.148$+$04 & 4.600$-$01 & 4.556$-$08\\
 125 & 135 & 1.006$+$04 & 9.164$+$00 & 1.854$-$07 & 141 & 151 & 5.517$+$03 & 1.809$+$00 & 1.100$-$08\\
 125 & 138 & 4.981$+$03 & 4.804$+$00 & 2.382$-$08 & 141 & 153 & 4.476$+$03 & 6.735$+$00 & 2.023$-$08\\
 125 & 157 & 1.572$+$03 & 3.080$+$01 & 1.141$-$08 & 141 & 164 & 2.603$+$03 & 5.828$+$01 & 3.945$-$08\\
 126 & 133 & 1.113$+$04 & 1.376$+$00 & 2.554$-$08 & 142 & 153 & 5.218$+$03 & 1.745$+$00 & 1.068$-$08\\
 126 & 147 & 2.221$+$03 & 4.095$+$01 & 3.028$-$08 & 142 & 163 & 2.854$+$03 & 4.881$+$01 & 2.981$-$08\\
 127 & 128 & 1.098$+$05 & 1.984$-$02 & 2.989$-$08 & 142 & 164 & 2.837$+$03 & 5.428$+$01 & 6.550$-$08\\
 127 & 136 & 9.060$+$03 & 7.082$+$00 & 7.262$-$08 & 142 & 169 & 2.313$+$03 & 3.083$+$01 & 2.472$-$08\\
 127 & 139 & 4.976$+$03 & 1.499$+$01 & 5.565$-$08 & 143 & 148 & 1.071$+$04 & 9.690$+$00 & 2.000$-$07\\
 127 & 148 & 2.282$+$03 & 1.015$+$02 & 7.919$-$08 & 143 & 165 & 2.879$+$03 & 1.888$+$01 & 2.346$-$08\\
 127 & 155 & 1.902$+$03 & 2.738$+$01 & 1.238$-$08 & 144 & 145 & 2.531$+$04 & 1.611$+$00 & 1.160$-$07\\
 127 & 165 & 1.445$+$03 & 1.273$+$02 & 3.320$-$08 & 144 & 149 & 1.509$+$04 & 7.834$-$01 & 2.674$-$08\\
 128 & 130 & 2.927$+$04 & 1.803$+$00 & 1.853$-$07 & 144 & 151 & 9.874$+$03 & 1.545$+$00 & 2.259$-$08\\
 128 & 138 & 5.899$+$03 & 4.630$+$00 & 1.932$-$08 & 145 & 146 & 7.060$+$04 & 1.483$-$01 & 7.390$-$08\\
 128 & 139 & 5.212$+$03 & 5.707$+$00 & 2.789$-$08 & 145 & 153 & 9.624$+$03 & 7.323$-$01 & 1.017$-$08\\
 128 & 140 & 3.937$+$03 & 6.464$+$00 & 1.502$-$08 & 145 & 209 & 7.677$+$02 & 2.007$+$02 & 1.182$-$08\\
 128 & 143 & 2.978$+$03 & 4.375$+$01 & 5.817$-$08 & 146 & 147 & 2.479$+$05 & 5.036$-$03 & 2.320$-$08\\
 129 & 131 & 1.254$+$05 & 1.113$-$02 & 5.246$-$08 & 146 & 157 & 5.566$+$03 & 2.466$+$00 & 1.718$-$08\\
 129 & 147 & 2.547$+$03 & 2.103$+$01 & 2.045$-$08 & 146 & 208 & 8.156$+$02 & 2.998$+$02 & 1.495$-$08\\
 129 & 160 & 1.673$+$03 & 3.610$+$01 & 1.515$-$08 & 147 & 159 & 5.552$+$03 & 1.279$+$00 & 1.182$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
 147 & 166 & 3.876$+$03 & 2.988$+$00 & 1.346$-$08 & 156 & 187 & 1.824$+$03 & 1.806$+$01 & 1.126$-$08\\
 149 & 150 & 5.198$+$04 & 8.465$-$02 & 2.572$-$08 & 156 & 216 & 7.815$+$02 & 2.035$+$02 & 1.397$-$08\\
 149 & 151 & 2.857$+$04 & 2.791$-$01 & 3.416$-$08 & 157 & 166 & 1.214$+$04 & 1.764$+$00 & 2.596$-$08\\
 149 & 153 & 1.296$+$04 & 2.485$+$00 & 4.696$-$08 & 157 & 167 & 9.840$+$03 & 8.801$-$01 & 1.278$-$08\\
 149 & 157 & 5.986$+$03 & 8.636$+$00 & 3.479$-$08 & 157 & 175 & 4.511$+$03 & 3.703$+$00 & 1.130$-$08\\
 149 & 158 & 5.930$+$03 & 4.761$+$00 & 2.510$-$08 & 157 & 177 & 3.288$+$03 & 1.321$+$01 & 2.856$-$08\\
 149 & 165 & 4.075$+$03 & 6.410$+$00 & 1.995$-$08 & 158 & 165 & 1.303$+$04 & 4.503$+$00 & 1.433$-$07\\
 149 & 172 & 2.789$+$03 & 1.815$+$01 & 1.588$-$08 & 158 & 171 & 5.963$+$03 & 1.951$+$00 & 1.040$-$08\\
 149 & 175 & 2.572$+$03 & 3.619$+$01 & 2.692$-$08 & 158 & 177 & 3.305$+$03 & 1.255$+$01 & 2.056$-$08\\
 150 & 151 & 6.343$+$04 & 3.960$-$02 & 3.184$-$08 & 159 & 161 & 4.083$+$04 & 4.736$-$02 & 1.776$-$08\\
 150 & 152 & 3.460$+$04 & 1.141$+$00 & 1.365$-$07 & 159 & 162 & 1.905$+$04 & 3.941$-$01 & 2.145$-$08\\
 150 & 153 & 1.727$+$04 & 2.549$-$01 & 1.139$-$08 & 159 & 170 & 6.445$+$03 & 4.294$+$00 & 4.011$-$08\\
 150 & 157 & 6.764$+$03 & 2.191$+$00 & 1.503$-$08 & 160 & 166 & 1.885$+$04 & 4.313$-$01 & 4.594$-$08\\
 150 & 161 & 5.656$+$03 & 2.118$+$00 & 1.016$-$08 & 160 & 168 & 1.301$+$04 & 1.873$+$00 & 4.755$-$08\\
 150 & 162 & 4.882$+$03 & 4.246$+$00 & 1.012$-$08 & 160 & 173 & 5.867$+$03 & 1.380$+$01 & 7.118$-$08\\
 150 & 172 & 2.947$+$03 & 2.234$+$01 & 2.909$-$08 & 160 & 174 & 5.881$+$03 & 8.131$+$00 & 8.432$-$08\\
 150 & 179 & 1.861$+$03 & 2.412$+$01 & 1.252$-$08 & 160 & 180 & 2.762$+$03 & 5.632$+$00 & 1.288$-$08\\
 151 & 153 & 2.373$+$04 & 5.242$-$01 & 3.319$-$08 & 161 & 162 & 3.572$+$04 & 9.829$-$01 & 1.253$-$07\\
 151 & 156 & 9.373$+$03 & 8.660$-$01 & 1.141$-$08 & 161 & 166 & 1.872$+$04 & 1.286$+$00 & 4.503$-$08\\
 151 & 157 & 7.572$+$03 & 3.638$+$00 & 2.345$-$08 & 161 & 171 & 7.128$+$03 & 2.650$+$00 & 2.692$-$08\\
 151 & 158 & 7.483$+$03 & 1.673$+$00 & 1.404$-$08 & 161 & 177 & 3.635$+$03 & 4.851$+$00 & 1.281$-$08\\
 151 & 161 & 6.209$+$03 & 3.710$+$00 & 1.608$-$08 & 161 & 180 & 2.759$+$03 & 1.352$+$01 & 1.028$-$08\\
 151 & 165 & 4.753$+$03 & 3.256$+$00 & 1.379$-$08 & 161 & 186 & 2.041$+$03 & 2.373$+$01 & 1.977$-$08\\
 151 & 170 & 3.428$+$03 & 1.750$+$01 & 2.312$-$08 & 161 & 221 & 7.941$+$02 & 2.460$+$02 & 1.551$-$08\\
 151 & 171 & 3.318$+$03 & 1.538$+$01 & 2.540$-$08 & 162 & 166 & 3.934$+$04 & 1.822$-$01 & 4.227$-$08\\
 151 & 179 & 1.917$+$03 & 3.025$+$01 & 1.250$-$08 & 162 & 169 & 1.066$+$04 & 1.332$+$00 & 2.268$-$08\\
 151 & 195 & 1.243$+$03 & 5.453$+$01 & 1.262$-$08 & 162 & 175 & 6.071$+$03 & 3.990$+$00 & 3.307$-$08\\
 152 & 154 & 3.372$+$04 & 1.723$+$00 & 1.469$-$07 & 162 & 221 & 8.122$+$02 & 1.589$+$02 & 1.571$-$08\\
 152 & 157 & 8.408$+$03 & 1.748$+$00 & 2.780$-$08 & 163 & 168 & 2.670$+$04 & 2.190$-$01 & 2.341$-$08\\
 152 & 159 & 8.102$+$03 & 3.303$+$00 & 3.251$-$08 & 163 & 169 & 1.218$+$04 & 6.200$-$01 & 2.759$-$08\\
 152 & 160 & 6.744$+$03 & 6.149$+$00 & 2.097$-$08 & 163 & 176 & 4.639$+$03 & 4.476$+$00 & 2.887$-$08\\
 152 & 162 & 5.685$+$03 & 4.160$+$00 & 2.015$-$08 & 163 & 180 & 3.099$+$03 & 7.793$+$00 & 2.244$-$08\\
 152 & 169 & 3.707$+$03 & 1.477$+$01 & 3.043$-$08 & 164 & 169 & 1.251$+$04 & 1.228$+$00 & 2.883$-$08\\
 152 & 170 & 3.590$+$03 & 4.329$+$00 & 1.254$-$08 & 164 & 170 & 1.127$+$04 & 7.602$-$01 & 2.170$-$08\\
 152 & 179 & 1.967$+$03 & 1.161$+$01 & 1.010$-$08 & 164 & 179 & 3.138$+$03 & 4.802$+$00 & 1.064$-$08\\
 153 & 156 & 1.549$+$04 & 5.179$-$01 & 2.485$-$08 & 164 & 180 & 3.120$+$03 & 3.742$+$01 & 5.460$-$08\\
 153 & 162 & 6.807$+$03 & 5.042$+$00 & 2.335$-$08 & 166 & 169 & 1.461$+$04 & 1.365$+$00 & 4.371$-$08\\
 153 & 171 & 3.858$+$03 & 3.778$+$00 & 1.124$-$08 & 166 & 170 & 1.294$+$04 & 6.590$-$01 & 2.483$-$08\\
 153 & 177 & 2.538$+$03 & 8.119$+$00 & 1.045$-$08 & 166 & 172 & 9.168$+$03 & 6.372$-$01 & 1.204$-$08\\
 154 & 159 & 1.066$+$04 & 3.835$+$00 & 1.308$-$07 & 166 & 176 & 4.952$+$03 & 4.860$+$00 & 1.787$-$08\\
 154 & 173 & 3.459$+$03 & 2.514$+$01 & 4.511$-$08 & 166 & 179 & 3.256$+$03 & 1.036$+$01 & 2.469$-$08\\
 154 & 174 & 3.464$+$03 & 9.151$+$00 & 3.293$-$08 & 166 & 180 & 3.236$+$03 & 1.108$+$01 & 1.739$-$08\\
 154 & 180 & 2.080$+$03 & 1.413$+$01 & 1.833$-$08 & 167 & 170 & 1.723$+$04 & 5.885$-$01 & 2.619$-$08\\
 154 & 198 & 1.066$+$03 & 3.980$+$01 & 1.357$-$08 & 167 & 171 & 1.478$+$04 & 1.845$+$00 & 8.059$-$08\\
 155 & 156 & 1.591$+$04 & 7.137$+$00 & 2.166$-$07 & 167 & 177 & 4.938$+$03 & 3.247$+$01 & 1.583$-$07\\
 155 & 158 & 1.114$+$04 & 7.773$-$01 & 1.156$-$08 & 168 & 169 & 2.241$+$04 & 7.736$-$02 & 1.164$-$08\\
 155 & 171 & 3.883$+$03 & 2.554$+$01 & 4.620$-$08 & 168 & 173 & 1.068$+$04 & 3.188$+$00 & 5.456$-$08\\
 155 & 187 & 1.637$+$03 & 1.116$+$02 & 4.481$-$08 & 168 & 174 & 1.073$+$04 & 6.696$-$01 & 2.312$-$08\\
 156 & 161 & 1.839$+$04 & 7.674$+$00 & 2.919$-$07 & 168 & 176 & 5.614$+$03 & 3.316$+$00 & 3.133$-$08\\
 156 & 186 & 1.837$+$03 & 4.465$+$01 & 2.259$-$08 & 168 & 180 & 3.506$+$03 & 4.761$+$00 & 1.755$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
 169 & 172 & 2.460$+$04 & 5.355$-$01 & 7.287$-$08 & 186 & 228 & 1.210$+$03 & 6.689$+$01 & 1.467$-$08\\
 169 & 173 & 2.042$+$04 & 1.268$+$00 & 3.965$-$08 & 186 & 236 & 1.044$+$03 & 9.241$+$01 & 1.133$-$08\\
 169 & 174 & 2.060$+$04 & 1.402$+$00 & 8.915$-$08 & 187 & 195 & 6.667$+$03 & 2.037$+$00 & 1.086$-$08\\
 169 & 175 & 1.411$+$04 & 6.986$-$01 & 3.128$-$08 & 188 & 190 & 1.355$+$05 & 1.613$-$02 & 3.699$-$08\\
 169 & 176 & 7.490$+$03 & 2.352$+$00 & 1.979$-$08 & 188 & 199 & 3.420$+$03 & 2.195$+$01 & 4.488$-$08\\
 169 & 179 & 4.189$+$03 & 4.832$+$00 & 1.906$-$08 & 188 & 202 & 3.034$+$03 & 8.605$+$00 & 1.188$-$08\\
 170 & 172 & 3.143$+$04 & 3.288$-$01 & 4.869$-$08 & 188 & 217 & 1.467$+$03 & 3.901$+$01 & 1.259$-$08\\
 170 & 174 & 2.518$+$04 & 5.940$-$01 & 3.763$-$08 & 188 & 219 & 1.450$+$03 & 3.871$+$01 & 1.016$-$08\\
 171 & 175 & 1.908$+$04 & 4.809$-$01 & 1.967$-$08 & 188 & 240 & 1.043$+$03 & 7.430$+$01 & 1.010$-$08\\
 171 & 187 & 2.829$+$03 & 6.979$+$00 & 1.047$-$08 & 189 & 191 & 7.876$+$05 & 1.791$-$04 & 3.331$-$08\\
 172 & 175 & 3.310$+$04 & 1.281$-$01 & 2.103$-$08 & 189 & 207 & 2.602$+$03 & 2.045$+$01 & 4.153$-$08\\
 172 & 176 & 1.077$+$04 & 2.068$+$00 & 2.398$-$08 & 189 & 214 & 1.527$+$03 & 4.908$+$01 & 3.431$-$08\\
 172 & 177 & 8.878$+$03 & 6.616$-$01 & 1.042$-$08 & 190 & 193 & 2.346$+$05 & 5.950$-$03 & 3.926$-$08\\
 172 & 200 & 1.441$+$03 & 9.504$+$01 & 2.960$-$08 & 190 & 204 & 2.874$+$03 & 1.493$+$01 & 1.848$-$08\\
 172 & 216 & 9.409$+$02 & 9.563$+$01 & 1.269$-$08 & 191 & 192 & 9.199$+$05 & 1.202$-$04 & 2.287$-$08\\
 173 & 176 & 1.183$+$04 & 1.328$+$00 & 5.571$-$08 & 191 & 206 & 2.667$+$03 & 7.683$+$00 & 1.229$-$08\\
 173 & 209 & 1.100$+$03 & 4.310$+$01 & 1.564$-$08 & 191 & 207 & 2.611$+$03 & 2.523$+$01 & 2.578$-$08\\
 175 & 177 & 1.213$+$04 & 3.178$+$00 & 9.351$-$08 & 191 & 215 & 1.498$+$03 & 3.506$+$01 & 1.771$-$08\\
 175 & 179 & 5.957$+$03 & 5.355$+$00 & 2.848$-$08 & 192 & 206 & 2.675$+$03 & 2.448$+$01 & 2.626$-$08\\
 175 & 200 & 1.507$+$03 & 4.685$+$01 & 1.595$-$08 & 193 & 205 & 2.762$+$03 & 2.026$+$01 & 2.318$-$08\\
 176 & 203 & 1.562$+$03 & 5.027$+$01 & 1.839$-$08 & 194 & 195 & 5.306$+$04 & 7.109$-$02 & 4.000$-$08\\
 176 & 209 & 1.213$+$03 & 1.008$+$02 & 2.223$-$08 & 196 & 197 & 2.928$+$04 & 4.309$-$01 & 8.306$-$08\\
 178 & 234 & 9.457$+$02 & 1.141$+$02 & 1.020$-$08 & 198 & 200 & 2.716$+$04 & 4.888$-$01 & 8.108$-$08\\
 178 & 260 & 6.490$+$02 & 2.771$+$02 & 1.750$-$08 & 198 & 203 & 1.317$+$04 & 8.148$-$01 & 2.118$-$08\\
 179 & 194 & 3.784$+$03 & 1.368$+$01 & 2.936$-$08 & 199 & 202 & 2.695$+$04 & 2.404$+$00 & 2.243$-$07\\
 179 & 195 & 3.532$+$03 & 8.011$+$00 & 1.997$-$08 & 199 & 273 & 8.749$+$02 & 2.787$+$02 & 3.198$-$08\\
 180 & 194 & 3.811$+$03 & 5.062$+$00 & 1.653$-$08 & 201 & 203 & 3.303$+$04 & 2.274$-$01 & 7.438$-$08\\
 181 & 182 & 4.327$+$05 & 7.682$-$04 & 4.313$-$08 & 202 & 204 & 3.871$+$04 & 1.506$+$00 & 2.820$-$07\\
 181 & 189 & 6.188$+$03 & 1.600$+$01 & 9.187$-$08 & 202 & 271 & 9.091$+$02 & 1.523$+$02 & 1.887$-$08\\
 181 & 191 & 6.139$+$03 & 1.696$+$00 & 1.917$-$08 & 203 & 221 & 2.749$+$03 & 8.899$+$00 & 1.008$-$08\\
 181 & 210 & 1.442$+$03 & 3.348$+$01 & 1.044$-$08 & 204 & 205 & 5.473$+$04 & 7.289$-$01 & 2.619$-$07\\
 182 & 183 & 2.293$+$05 & 5.423$-$03 & 6.412$-$08 & 205 & 206 & 7.964$+$04 & 2.765$-$01 & 1.972$-$07\\
 182 & 189 & 6.277$+$03 & 1.014$+$01 & 2.995$-$08 & 206 & 207 & 1.237$+$05 & 7.067$-$02 & 1.080$-$07\\
 182 & 191 & 6.228$+$03 & 1.121$+$01 & 6.516$-$08 & 206 & 257 & 1.093$+$03 & 4.583$+$01 & 1.095$-$08\\
 182 & 210 & 1.447$+$03 & 1.035$+$02 & 1.624$-$08 & 207 & 259 & 1.086$+$03 & 7.371$+$01 & 1.957$-$08\\
 182 & 226 & 1.104$+$03 & 3.963$+$01 & 1.087$-$08 & 208 & 209 & 1.603$+$04 & 2.135$+$00 & 1.646$-$07\\
 183 & 184 & 1.517$+$05 & 1.557$-$02 & 7.164$-$08 & 208 & 268 & 1.090$+$03 & 3.765$+$01 & 1.342$-$08\\
 183 & 191 & 6.402$+$03 & 7.814$+$00 & 3.201$-$08 & 210 & 211 & 8.511$+$04 & 3.641$-$02 & 7.908$-$08\\
 183 & 192 & 6.357$+$03 & 8.358$+$00 & 5.065$-$08 & 210 & 242 & 2.301$+$03 & 2.756$+$01 & 2.188$-$08\\
 183 & 211 & 1.432$+$03 & 9.873$+$01 & 2.023$-$08 & 211 & 212 & 7.299$+$04 & 4.169$-$02 & 4.994$-$08\\
 184 & 185 & 1.031$+$05 & 3.001$-$02 & 5.976$-$08 & 211 & 239 & 2.484$+$03 & 1.351$+$01 & 1.250$-$08\\
 184 & 190 & 6.863$+$03 & 2.907$+$00 & 2.566$-$08 & 211 & 258 & 1.323$+$03 & 9.316$+$01 & 1.222$-$08\\
 184 & 192 & 6.636$+$03 & 4.606$+$00 & 2.280$-$08 & 212 & 237 & 2.926$+$03 & 7.294$+$00 & 1.248$-$08\\
 184 & 193 & 6.668$+$03 & 5.261$+$00 & 3.507$-$08 & 212 & 255 & 1.420$+$03 & 3.765$+$01 & 1.138$-$08\\
 184 & 212 & 1.418$+$03 & 7.024$+$01 & 1.587$-$08 & 213 & 224 & 1.090$+$04 & 1.390$+$01 & 1.650$-$07\\
 185 & 188 & 7.775$+$03 & 7.790$+$00 & 8.471$-$08 & 213 & 235 & 4.453$+$03 & 6.244$+$01 & 1.238$-$07\\
 185 & 190 & 7.353$+$03 & 2.250$+$00 & 1.824$-$08 & 213 & 246 & 1.992$+$03 & 1.661$+$02 & 9.880$-$08\\
 185 & 231 & 1.077$+$03 & 1.065$+$02 & 1.480$-$08 & 214 & 215 & 7.330$+$04 & 1.071$-$01 & 1.294$-$07\\
 185 & 279 & 6.019$+$02 & 2.173$+$02 & 1.180$-$08 & 214 & 238 & 3.772$+$03 & 5.990$+$00 & 1.916$-$08\\
 186 & 195 & 6.502$+$03 & 4.062$+$00 & 2.575$-$08 & 214 & 259 & 1.539$+$03 & 3.853$+$01 & 2.053$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
 215 & 218 & 9.813$+$04 & 4.364$-$02 & 8.401$-$08 & 229 & 230 & 6.069$+$04 & 4.117$-$01 & 1.137$-$07\\
 215 & 237 & 4.342$+$03 & 1.011$+$01 & 3.812$-$08 & 229 & 232 & 2.660$+$04 & 2.787$-$01 & 1.478$-$08\\
 215 & 243 & 3.255$+$03 & 9.296$+$00 & 1.969$-$08 & 229 & 233 & 2.125$+$04 & 7.318$-$01 & 7.433$-$08\\
 215 & 254 & 1.698$+$03 & 3.993$+$01 & 1.150$-$08 & 229 & 234 & 1.729$+$04 & 9.292$-$01 & 4.163$-$08\\
 215 & 259 & 1.572$+$03 & 3.517$+$01 & 1.303$-$08 & 230 & 234 & 2.417$+$04 & 9.214$-$01 & 1.614$-$07\\
 216 & 221 & 2.945$+$04 & 5.829$-$01 & 5.054$-$08 & 231 & 233 & 3.936$+$04 & 6.910$-$01 & 1.204$-$07\\
 216 & 228 & 1.094$+$04 & 5.599$-$01 & 1.339$-$08 & 231 & 237 & 9.203$+$03 & 8.993$-$01 & 1.142$-$08\\
 216 & 236 & 4.503$+$03 & 1.775$+$01 & 5.398$-$08 & 231 & 243 & 5.388$+$03 & 4.516$+$00 & 1.965$-$08\\
 217 & 220 & 4.714$+$04 & 2.550$-$01 & 7.079$-$08 & 232 & 235 & 1.734$+$04 & 9.770$-$01 & 8.810$-$08\\
 217 & 248 & 1.950$+$03 & 3.160$+$01 & 2.101$-$08 & 232 & 247 & 2.919$+$03 & 4.501$+$00 & 1.150$-$08\\
 217 & 253 & 1.755$+$03 & 2.742$+$01 & 1.267$-$08 & 232 & 287 & 1.143$+$03 & 2.352$+$02 & 4.606$-$08\\
 217 & 270 & 1.375$+$03 & 4.824$+$01 & 1.140$-$08 & 233 & 234 & 9.265$+$04 & 6.272$-$02 & 5.381$-$08\\
 217 & 279 & 1.175$+$03 & 1.358$+$02 & 2.342$-$08 & 233 & 238 & 9.573$+$03 & 1.195$+$00 & 1.641$-$08\\
 218 & 220 & 7.114$+$04 & 1.327$-$02 & 1.258$-$08 & 233 & 244 & 5.777$+$03 & 1.999$+$00 & 1.000$-$08\\
 218 & 238 & 4.144$+$03 & 5.837$+$00 & 1.127$-$08 & 234 & 239 & 8.363$+$03 & 1.039$+$00 & 1.090$-$08\\
 218 & 240 & 3.706$+$03 & 1.755$+$01 & 4.518$-$08 & 235 & 241 & 9.453$+$03 & 1.464$+$01 & 9.804$-$08\\
 218 & 244 & 3.226$+$03 & 2.209$+$01 & 2.585$-$08 & 235 & 246 & 3.605$+$03 & 2.348$+$01 & 6.862$-$08\\
 218 & 255 & 1.717$+$03 & 3.954$+$01 & 1.311$-$08 & 235 & 247 & 3.510$+$03 & 1.856$+$01 & 3.429$-$08\\
 218 & 261 & 1.580$+$03 & 2.804$+$01 & 1.050$-$08 & 235 & 287 & 1.224$+$03 & 7.980$+$02 & 8.956$-$08\\
 219 & 222 & 2.887$+$04 & 4.408$-$01 & 4.405$-$08 & 237 & 238 & 4.716$+$04 & 3.412$-$01 & 8.535$-$08\\
 219 & 243 & 3.378$+$03 & 3.027$+$01 & 4.143$-$08 & 237 & 240 & 2.011$+$04 & 9.193$-$01 & 6.965$-$08\\
 219 & 267 & 1.451$+$03 & 4.572$+$01 & 1.155$-$08 & 237 & 243 & 1.300$+$04 & 1.618$+$00 & 4.098$-$08\\
 220 & 222 & 4.630$+$04 & 4.231$-$01 & 1.088$-$07 & 237 & 267 & 2.128$+$03 & 3.150$+$01 & 2.139$-$08\\
 220 & 243 & 3.534$+$03 & 1.112$+$01 & 1.665$-$08 & 238 & 239 & 3.860$+$04 & 9.685$-$01 & 1.442$-$07\\
 220 & 256 & 1.715$+$03 & 2.866$+$01 & 1.263$-$08 & 238 & 244 & 1.457$+$04 & 1.968$+$00 & 6.262$-$08\\
 221 & 236 & 5.316$+$03 & 4.397$+$00 & 2.794$-$08 & 238 & 265 & 2.327$+$03 & 1.784$+$01 & 1.448$-$08\\
 222 & 225 & 3.772$+$04 & 9.977$-$01 & 1.596$-$07 & 239 & 242 & 4.944$+$04 & 4.928$-$01 & 9.030$-$08\\
 223 & 226 & 3.519$+$04 & 9.101$-$01 & 1.267$-$07 & 239 & 245 & 2.068$+$04 & 1.246$+$00 & 7.990$-$08\\
 223 & 227 & 3.045$+$04 & 3.752$-$01 & 6.519$-$08 & 239 & 265 & 2.476$+$03 & 1.734$+$01 & 2.392$-$08\\
 223 & 231 & 1.377$+$04 & 4.401$-$01 & 1.252$-$08 & 240 & 243 & 3.674$+$04 & 4.595$-$01 & 7.440$-$08\\
 223 & 237 & 5.517$+$03 & 7.240$+$00 & 3.303$-$08 & 241 & 247 & 5.583$+$03 & 3.381$+$00 & 3.160$-$08\\
 224 & 230 & 1.851$+$04 & 4.850$-$01 & 1.245$-$08 & 241 & 287 & 1.406$+$03 & 2.993$+$02 & 8.865$-$08\\
 224 & 232 & 1.331$+$04 & 1.273$+$01 & 1.690$-$07 & 242 & 245 & 3.554$+$04 & 1.816$-$01 & 6.877$-$08\\
 224 & 235 & 7.529$+$03 & 9.238$+$00 & 7.852$-$08 & 243 & 244 & 7.755$+$04 & 1.029$-$01 & 6.961$-$08\\
 224 & 241 & 4.191$+$03 & 4.456$+$01 & 5.867$-$08 & 244 & 245 & 1.777$+$05 & 1.088$-$02 & 3.434$-$08\\
 224 & 247 & 2.394$+$03 & 1.053$+$02 & 9.045$-$08 & 246 & 247 & 1.336$+$05 & 6.231$-$03 & 1.112$-$08\\
 224 & 287 & 1.052$+$03 & 4.294$+$02 & 3.566$-$08 & 248 & 253 & 1.762$+$04 & 6.390$+$00 & 2.549$-$07\\
 225 & 257 & 1.818$+$03 & 3.249$+$01 & 2.147$-$08 & 248 & 271 & 4.257$+$03 & 4.767$+$00 & 1.110$-$08\\
 225 & 267 & 1.593$+$03 & 2.302$+$01 & 1.167$-$08 & 249 & 251 & 1.954$+$05 & 9.969$-$03 & 2.854$-$08\\
 225 & 274 & 1.404$+$03 & 6.071$+$01 & 1.197$-$08 & 249 & 255 & 1.442$+$04 & 2.684$-$01 & 1.255$-$08\\
 225 & 275 & 1.403$+$03 & 5.142$+$01 & 2.022$-$08 & 249 & 260 & 8.482$+$03 & 1.472$+$00 & 2.381$-$08\\
 225 & 276 & 1.378$+$03 & 5.242$+$01 & 1.492$-$08 & 249 & 263 & 7.795$+$03 & 3.836$+$00 & 3.495$-$08\\
 226 & 229 & 4.437$+$04 & 8.276$-$01 & 1.628$-$07 & 250 & 252 & 4.749$+$04 & 1.779$-$01 & 8.019$-$08\\
 226 & 231 & 2.263$+$04 & 6.559$-$01 & 6.716$-$08 & 250 & 260 & 8.458$+$03 & 1.871$+$00 & 2.007$-$08\\
 226 & 233 & 1.437$+$04 & 8.946$-$01 & 2.770$-$08 & 251 & 254 & 1.649$+$04 & 2.417$-$01 & 1.971$-$08\\
 226 & 238 & 5.745$+$03 & 2.664$+$00 & 1.318$-$08 & 251 & 258 & 9.756$+$03 & 2.313$+$00 & 3.301$-$08\\
 227 & 231 & 2.515$+$04 & 1.414$+$00 & 1.072$-$07 & 251 & 263 & 8.119$+$03 & 2.094$+$00 & 4.138$-$08\\
 227 & 237 & 6.737$+$03 & 1.866$+$00 & 1.016$-$08 & 251 & 266 & 5.864$+$03 & 5.909$+$00 & 3.046$-$08\\
 227 & 240 & 5.046$+$03 & 6.010$+$00 & 2.295$-$08 & 251 & 274 & 3.906$+$03 & 3.421$+$00 & 1.565$-$08\\
 228 & 236 & 7.655$+$03 & 3.187$+$01 & 2.100$-$07 & 252 & 260 & 1.029$+$04 & 3.159$+$00 & 3.761$-$08\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{4}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric dipole (M1) transitions in Co XI with f $\ge$ 10$^{-8}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                               
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M1}}_{ji}$  & f$^{{\rm M1}}_{ij}$ \\            
\hline                                                                                                                                                          
 253 & 256 & 2.883$+$04 & 2.237$+$00 & 2.323$-$07 & 264 & 271 & 9.899$+$03 & 1.168$+$00 & 1.715$-$08\\
 253 & 262 & 1.428$+$04 & 4.641$-$01 & 1.182$-$08 & 264 & 272 & 9.135$+$03 & 9.981$-$01 & 1.041$-$08\\
 253 & 272 & 5.358$+$03 & 8.627$+$00 & 3.095$-$08 & 264 & 273 & 9.350$+$03 & 2.710$+$00 & 4.144$-$08\\
 253 & 273 & 5.432$+$03 & 2.235$+$00 & 1.153$-$08 & 265 & 267 & 5.265$+$04 & 6.445$-$02 & 3.570$-$08\\
 254 & 274 & 5.118$+$03 & 7.999$+$00 & 3.142$-$08 & 265 & 269 & 2.116$+$04 & 2.277$-$01 & 2.037$-$08\\
 254 & 276 & 4.780$+$03 & 9.424$+$00 & 4.843$-$08 & 265 & 275 & 9.610$+$03 & 2.071$+$00 & 3.823$-$08\\
 255 & 265 & 1.128$+$04 & 5.691$-$01 & 1.086$-$08 & 267 & 269 & 3.537$+$04 & 1.632$-$01 & 3.061$-$08\\
 255 & 278 & 4.353$+$03 & 1.340$+$01 & 5.077$-$08 & 267 & 270 & 3.345$+$04 & 2.748$-$01 & 5.762$-$08\\
 256 & 257 & 6.745$+$04 & 1.410$-$01 & 7.693$-$08 & 267 & 278 & 8.190$+$03 & 1.586$+$00 & 1.594$-$08\\
 256 & 261 & 2.811$+$04 & 4.107$-$01 & 3.893$-$08 & 268 & 277 & 9.753$+$03 & 1.915$+$01 & 1.365$-$07\\
 256 & 269 & 8.260$+$03 & 1.295$+$00 & 1.060$-$08 & 269 & 272 & 3.240$+$04 & 2.833$-$01 & 5.573$-$08\\
 256 & 271 & 6.970$+$03 & 2.629$+$00 & 2.298$-$08 & 269 & 275 & 1.761$+$04 & 1.791$+$00 & 8.323$-$08\\
 257 & 259 & 7.255$+$04 & 2.950$-$02 & 1.746$-$08 & 270 & 271 & 4.811$+$04 & 1.730$-$01 & 7.202$-$08\\
 257 & 261 & 4.821$+$04 & 5.963$-$02 & 2.078$-$08 & 270 & 272 & 3.420$+$04 & 6.522$-$02 & 1.143$-$08\\
 257 & 262 & 4.876$+$04 & 7.059$-$02 & 3.145$-$08 & 270 & 279 & 8.064$+$03 & 2.087$+$00 & 2.035$-$08\\
 258 & 263 & 4.837$+$04 & 1.013$-$01 & 7.108$-$08 & 270 & 286 & 3.952$+$03 & 4.293$+$00 & 1.005$-$08\\
 258 & 266 & 1.470$+$04 & 5.642$-$01 & 1.827$-$08 & 271 & 272 & 1.182$+$05 & 1.840$-$02 & 3.215$-$08\\
 259 & 261 & 1.437$+$05 & 8.513$-$03 & 3.513$-$08 & 271 & 273 & 1.686$+$05 & 5.888$-$03 & 2.927$-$08\\
 259 & 265 & 2.213$+$04 & 1.585$-$01 & 1.163$-$08 & 272 & 275 & 3.856$+$04 & 4.239$-$01 & 7.562$-$08\\
 259 & 267 & 1.558$+$04 & 6.861$-$01 & 3.329$-$08 & 272 & 279 & 1.055$+$04 & 6.086$-$01 & 1.016$-$08\\
 259 & 269 & 1.082$+$04 & 1.935$+$00 & 4.525$-$08 & 272 & 286 & 4.469$+$03 & 5.321$+$00 & 1.593$-$08\\
 260 & 263 & 9.630$+$04 & 2.895$-$02 & 2.683$-$08 & 274 & 276 & 7.236$+$04 & 1.054$-$01 & 1.241$-$07\\
 260 & 285 & 2.943$+$03 & 6.654$+$00 & 1.152$-$08 & 275 & 278 & 2.700$+$04 & 2.494$-$01 & 2.726$-$08\\
 261 & 269 & 1.170$+$04 & 1.853$+$00 & 3.800$-$08 & 275 & 279 & 1.453$+$04 & 4.782$-$01 & 1.891$-$08\\
 261 & 270 & 1.148$+$04 & 8.495$-$01 & 2.097$-$08 & 275 & 286 & 5.054$+$03 & 2.262$+$00 & 1.083$-$08\\
 261 & 286 & 2.940$+$03 & 1.532$+$01 & 2.481$-$08 & 276 & 278 & 4.146$+$04 & 5.070$-$01 & 1.742$-$07\\
 262 & 264 & 1.404$+$05 & 9.902$-$03 & 3.509$-$08 & 278 & 279 & 3.146$+$04 & 7.816$-$01 & 1.449$-$07\\
 262 & 267 & 1.740$+$04 & 5.202$-$01 & 1.890$-$08 & 280 & 281 & 6.705$+$04 & 9.466$-$02 & 1.276$-$07\\
 262 & 269 & 1.166$+$04 & 6.949$-$01 & 1.134$-$08 & 280 & 282 & 2.015$+$04 & 1.092$+$00 & 1.329$-$07\\
 262 & 270 & 1.145$+$04 & 1.111$+$00 & 2.183$-$08 & 281 & 283 & 2.157$+$04 & 2.395$+$00 & 2.505$-$07\\
 262 & 272 & 8.576$+$03 & 1.178$+$00 & 1.299$-$08 & 282 & 283 & 8.584$+$04 & 2.009$-$02 & 3.328$-$08\\
 262 & 286 & 2.938$+$03 & 2.048$+$01 & 2.651$-$08 & 282 & 284 & 1.653$+$04 & 4.518$+$00 & 9.252$-$08\\
 263 & 266 & 2.111$+$04 & 2.355$+$00 & 7.867$-$08 & 283 & 285 & 1.917$+$04 & 3.225$+$00 & 2.368$-$07\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}

%\end{document}
\newpage                                                                                                                                                        
\clearpage   
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline      
   1 &   3 & 3.202$+$02 & 3.871$+$01 & 2.975$-$10 &   5 &  54 & 2.320$+$02 & 7.564$+$01 & 9.157$-$10\\
   1 &   5 & 2.372$+$02 & 7.577$+$01 & 1.278$-$09 &   5 &  63 & 2.085$+$02 & 4.521$+$01 & 2.946$-$10\\
   1 &   9 & 2.186$+$02 & 1.213$+$02 & 4.346$-$10 &   5 &  66 & 2.073$+$02 & 4.429$+$01 & 1.427$-$10\\
   1 &  14 & 2.112$+$02 & 3.840$+$01 & 2.567$-$10 &   5 &  88 & 1.891$+$02 & 4.801$+$01 & 1.931$-$10\\
   1 &  17 & 2.075$+$02 & 1.570$+$01 & 2.027$-$10 &   5 &  98 & 1.805$+$02 & 3.180$+$01 & 1.941$-$10\\
   1 &  18 & 2.074$+$02 & 6.553$+$01 & 6.340$-$10 &   5 & 127 & 1.650$+$02 & 5.567$+$01 & 3.407$-$10\\
   1 &  21 & 2.023$+$02 & 1.365$+$01 & 1.675$-$10 &   5 & 134 & 1.629$+$02 & 5.101$+$01 & 1.522$-$10\\
   1 &  25 & 1.787$+$02 & 2.482$+$01 & 1.188$-$10 &   5 & 144 & 1.552$+$02 & 5.284$+$01 & 1.909$-$10\\
   1 &  26 & 1.769$+$02 & 3.168$+$01 & 2.230$-$10 &   5 & 151 & 1.528$+$02 & 1.006$+$02 & 3.522$-$10\\
   1 &  28 & 1.610$+$02 & 1.113$+$02 & 4.328$-$10 &   5 & 228 & 1.247$+$02 & 5.093$+$01 & 1.187$-$10\\
   1 & 213 & 8.254$+$01 & 1.367$+$03 & 2.094$-$09 &   6 &  52 & 2.338$+$02 & 2.058$+$01 & 3.373$-$10\\
   1 & 224 & 8.192$+$01 & 3.097$+$02 & 3.116$-$10 &   6 &  55 & 2.284$+$02 & 1.865$+$01 & 2.188$-$10\\
   1 & 232 & 8.142$+$01 & 4.421$+$02 & 2.197$-$10 &   6 &  58 & 2.205$+$02 & 1.055$+$01 & 1.154$-$10\\
   1 & 235 & 8.104$+$01 & 1.890$+$02 & 1.861$-$10 &   6 &  62 & 2.098$+$02 & 5.681$+$01 & 1.874$-$10\\
   1 & 241 & 8.035$+$01 & 3.771$+$02 & 1.825$-$10 &   6 &  63 & 2.091$+$02 & 1.822$+$01 & 2.388$-$10\\
   1 & 246 & 7.926$+$01 & 3.443$+$02 & 4.864$-$10 &   6 &  64 & 2.087$+$02 & 1.581$+$01 & 1.033$-$10\\
   1 & 287 & 7.601$+$01 & 9.433$+$02 & 4.085$-$10 &   6 &  67 & 2.076$+$02 & 3.474$+$01 & 1.122$-$10\\
   2 &   4 & 2.486$+$02 & 1.286$+$01 & 3.577$-$10 &   6 &  75 & 2.027$+$02 & 1.402$+$01 & 1.728$-$10\\
   2 &  12 & 2.233$+$02 & 1.874$+$01 & 2.802$-$10 &   6 &  81 & 1.931$+$02 & 4.509$+$01 & 2.521$-$10\\
   2 &  16 & 2.170$+$02 & 8.286$+$01 & 1.170$-$09 &   6 & 103 & 1.765$+$02 & 5.559$+$01 & 1.299$-$10\\
   2 &  18 & 2.161$+$02 & 1.312$+$01 & 2.754$-$10 &   6 & 110 & 1.742$+$02 & 1.936$+$01 & 1.322$-$10\\
   2 &  19 & 2.146$+$02 & 9.949$+$01 & 2.060$-$09 &   6 & 130 & 1.641$+$02 & 3.510$+$01 & 2.836$-$10\\
   2 &  22 & 2.089$+$02 & 1.499$+$01 & 2.942$-$10 &   6 & 132 & 1.638$+$02 & 2.172$+$01 & 1.311$-$10\\
   2 &  23 & 1.964$+$02 & 7.754$+$00 & 1.345$-$10 &   6 & 228 & 1.249$+$02 & 2.436$+$01 & 1.139$-$10\\
   2 &  25 & 1.851$+$02 & 1.551$+$01 & 1.593$-$10 &   6 & 236 & 1.229$+$02 & 5.635$+$01 & 1.913$-$10\\
   2 & 213 & 8.388$+$01 & 1.415$+$02 & 4.476$-$10 &   7 &  37 & 2.946$+$02 & 2.951$+$00 & 1.152$-$10\\
   2 & 224 & 8.324$+$01 & 3.525$+$02 & 7.322$-$10 &   7 &  44 & 2.603$+$02 & 3.864$+$00 & 1.178$-$10\\
   2 & 235 & 8.233$+$01 & 5.890$+$02 & 1.197$-$09 &   7 &  51 & 2.352$+$02 & 7.512$+$00 & 1.869$-$10\\
   2 & 246 & 8.049$+$01 & 9.677$+$02 & 2.819$-$09 &   7 &  55 & 2.295$+$02 & 1.357$+$01 & 3.213$-$10\\
   3 &  33 & 2.426$+$02 & 1.471$+$01 & 2.596$-$10 &   7 &  57 & 2.217$+$02 & 9.682$+$00 & 1.427$-$10\\
   3 &  34 & 2.394$+$02 & 1.002$+$02 & 2.581$-$09 &   7 &  64 & 2.096$+$02 & 3.897$+$01 & 5.133$-$10\\
   3 &  44 & 2.013$+$02 & 2.294$+$01 & 4.181$-$10 &   7 &  65 & 2.096$+$02 & 2.908$+$01 & 5.749$-$10\\
   3 &  45 & 1.993$+$02 & 8.583$+$01 & 1.022$-$09 &   7 &  73 & 2.051$+$02 & 1.483$+$01 & 2.804$-$10\\
   3 &  46 & 1.973$+$02 & 1.401$+$01 & 2.451$-$10 &   7 &  81 & 1.939$+$02 & 1.199$+$01 & 1.352$-$10\\
   3 &  48 & 1.902$+$02 & 5.731$+$01 & 6.215$-$10 &   7 &  82 & 1.939$+$02 & 6.290$+$00 & 1.064$-$10\\
   3 &  60 & 1.724$+$02 & 2.167$+$01 & 1.932$-$10 &   7 & 102 & 1.774$+$02 & 1.171$+$01 & 1.105$-$10\\
   3 &  61 & 1.718$+$02 & 1.278$+$01 & 1.697$-$10 &   7 & 107 & 1.755$+$02 & 1.231$+$01 & 1.136$-$10\\
   4 &  43 & 2.609$+$02 & 8.523$+$00 & 1.160$-$10 &   7 & 108 & 1.752$+$02 & 1.176$+$01 & 1.623$-$10\\
   4 &  47 & 2.457$+$02 & 4.943$+$01 & 1.491$-$10 &   7 & 110 & 1.749$+$02 & 1.153$+$01 & 1.586$-$10\\
   4 &  53 & 2.325$+$02 & 4.379$+$01 & 5.916$-$10 &   7 & 132 & 1.643$+$02 & 3.270$+$01 & 3.971$-$10\\
   4 &  56 & 2.252$+$02 & 1.088$+$01 & 1.103$-$10 &   7 & 236 & 1.232$+$02 & 5.027$+$01 & 3.430$-$10\\
   4 &  62 & 2.091$+$02 & 5.568$+$01 & 1.217$-$10 &   8 &  35 & 3.307$+$02 & 1.140$+$01 & 1.868$-$10\\
   4 &  65 & 2.081$+$02 & 3.006$+$01 & 1.952$-$10 &   8 &  54 & 2.515$+$02 & 1.181$+$01 & 1.343$-$10\\
   4 &  81 & 1.926$+$02 & 4.486$+$01 & 1.663$-$10 &   8 &  56 & 2.436$+$02 & 1.443$+$01 & 1.027$-$10\\
   4 & 128 & 1.647$+$02 & 3.542$+$01 & 2.400$-$10 &   8 &  61 & 2.276$+$02 & 4.784$+$01 & 2.229$-$10\\
   4 & 130 & 1.638$+$02 & 2.428$+$01 & 1.301$-$10 &   8 &  72 & 2.193$+$02 & 1.436$+$01 & 1.036$-$10\\
   4 & 145 & 1.542$+$02 & 4.290$+$01 & 1.530$-$10 &   8 &  79 & 2.077$+$02 & 2.065$+$01 & 1.068$-$10\\
   4 & 228 & 1.246$+$02 & 4.779$+$01 & 1.484$-$10 &   8 & 120 & 1.791$+$02 & 3.456$+$01 & 1.662$-$10\\
   5 &  34 & 3.241$+$02 & 9.052$+$00 & 1.069$-$10 &   8 & 136 & 1.713$+$02 & 4.059$+$01 & 1.785$-$10\\
   5 &  48 & 2.401$+$02 & 6.936$+$01 & 2.997$-$10 &   8 & 144 & 1.637$+$02 & 4.291$+$01 & 1.379$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline                                                                                                                                                          
   8 & 155 & 1.599$+$02 & 1.698$+$02 & 6.508$-$10 &  12 &  71 & 2.267$+$02 & 1.184$+$01 & 1.368$-$10\\
   9 &  44 & 2.844$+$02 & 6.035$+$00 & 2.195$-$10 &  12 &  77 & 2.148$+$02 & 8.788$+$00 & 1.216$-$10\\
   9 &  46 & 2.764$+$02 & 4.370$+$00 & 1.502$-$10 &  12 &  82 & 2.112$+$02 & 1.178$+$01 & 1.181$-$10\\
   9 &  55 & 2.480$+$02 & 7.391$+$00 & 2.044$-$10 &  12 &  95 & 1.978$+$02 & 1.436$+$01 & 1.264$-$10\\
   9 &  66 & 2.240$+$02 & 4.290$+$01 & 6.452$-$10 &  12 &  99 & 1.944$+$02 & 1.981$+$01 & 1.123$-$10\\
   9 &  71 & 2.219$+$02 & 1.553$+$01 & 3.439$-$10 &  12 & 100 & 1.937$+$02 & 5.386$+$01 & 1.515$-$10\\
   9 &  82 & 2.069$+$02 & 2.534$+$01 & 4.881$-$10 &  12 & 102 & 1.918$+$02 & 1.893$+$01 & 1.043$-$10\\
   9 & 102 & 1.883$+$02 & 1.165$+$01 & 1.238$-$10 &  12 & 109 & 1.890$+$02 & 1.355$+$01 & 1.451$-$10\\
   9 & 104 & 1.876$+$02 & 1.584$+$01 & 2.507$-$10 &  12 & 112 & 1.883$+$02 & 2.025$+$01 & 1.076$-$10\\
   9 & 114 & 1.838$+$02 & 8.008$+$00 & 1.217$-$10 &  12 & 113 & 1.872$+$02 & 1.464$+$01 & 1.539$-$10\\
   9 & 122 & 1.772$+$02 & 2.241$+$01 & 3.164$-$10 &  12 & 123 & 1.798$+$02 & 1.705$+$01 & 1.654$-$10\\
   9 & 141 & 1.666$+$02 & 1.115$+$01 & 1.392$-$10 &  12 & 138 & 1.728$+$02 & 2.858$+$01 & 2.559$-$10\\
   9 & 142 & 1.657$+$02 & 1.443$+$01 & 1.187$-$10 &  12 & 203 & 1.399$+$02 & 3.502$+$01 & 1.028$-$10\\
   9 & 157 & 1.583$+$02 & 4.611$+$01 & 5.196$-$10 &  13 &  70 & 2.270$+$02 & 2.870$+$01 & 4.434$-$10\\
   9 & 167 & 1.558$+$02 & 2.589$+$01 & 2.826$-$10 &  13 &  71 & 2.270$+$02 & 3.279$+$01 & 3.800$-$10\\
   9 & 200 & 1.388$+$02 & 2.238$+$01 & 1.940$-$10 &  13 &  79 & 2.133$+$02 & 8.729$+$00 & 1.191$-$10\\
   9 & 216 & 1.321$+$02 & 4.942$+$01 & 3.877$-$10 &  13 &  89 & 2.051$+$02 & 1.397$+$01 & 1.323$-$10\\
   9 & 221 & 1.315$+$02 & 2.121$+$01 & 1.099$-$10 &  13 &  90 & 2.046$+$02 & 1.140$+$01 & 1.432$-$10\\
  10 &  36 & 3.339$+$02 & 6.897$+$00 & 1.153$-$10 &  13 & 100 & 1.939$+$02 & 4.203$+$01 & 1.185$-$10\\
  10 &  53 & 2.562$+$02 & 8.371$+$00 & 1.030$-$10 &  13 & 109 & 1.892$+$02 & 1.867$+$01 & 2.004$-$10\\
  10 &  55 & 2.503$+$02 & 1.634$+$01 & 1.151$-$10 &  13 & 116 & 1.865$+$02 & 1.032$+$01 & 1.076$-$10\\
  10 &  60 & 2.320$+$02 & 3.212$+$01 & 1.296$-$10 &  13 & 138 & 1.730$+$02 & 6.850$+$01 & 6.146$-$10\\
  10 &  70 & 2.237$+$02 & 1.911$+$01 & 1.433$-$10 &  14 &  43 & 3.019$+$02 & 4.977$+$00 & 1.361$-$10\\
  10 &  74 & 2.210$+$02 & 3.973$+$01 & 4.365$-$10 &  14 &  73 & 2.278$+$02 & 1.433$+$01 & 1.672$-$10\\
  10 &  80 & 2.102$+$02 & 1.022$+$01 & 1.016$-$10 &  14 &  75 & 2.259$+$02 & 2.083$+$01 & 3.188$-$10\\
  10 & 110 & 1.867$+$02 & 3.073$+$01 & 1.204$-$10 &  14 &  79 & 2.160$+$02 & 1.946$+$01 & 2.723$-$10\\
  10 & 115 & 1.844$+$02 & 1.649$+$01 & 1.051$-$10 &  14 &  92 & 2.036$+$02 & 1.083$+$01 & 1.346$-$10\\
  10 & 116 & 1.842$+$02 & 2.478$+$01 & 1.261$-$10 &  14 &  96 & 2.001$+$02 & 1.293$+$01 & 1.553$-$10\\
  10 & 127 & 1.765$+$02 & 1.643$+$01 & 1.150$-$10 &  14 & 107 & 1.918$+$02 & 1.976$+$01 & 1.090$-$10\\
  10 & 136 & 1.731$+$02 & 5.706$+$01 & 3.204$-$10 &  14 & 114 & 1.894$+$02 & 5.275$+$01 & 4.257$-$10\\
  10 & 145 & 1.643$+$02 & 3.849$+$01 & 1.168$-$10 &  14 & 151 & 1.660$+$02 & 1.253$+$01 & 1.035$-$10\\
  10 & 146 & 1.639$+$02 & 6.819$+$01 & 1.373$-$10 &  14 & 158 & 1.624$+$02 & 5.297$+$01 & 4.187$-$10\\
  10 & 156 & 1.599$+$02 & 8.587$+$01 & 3.290$-$10 &  14 & 160 & 1.616$+$02 & 5.207$+$01 & 1.020$-$10\\
  11 &  55 & 2.533$+$02 & 1.243$+$01 & 1.196$-$10 &  14 & 167 & 1.598$+$02 & 3.006$+$01 & 1.726$-$10\\
  11 &  68 & 2.271$+$02 & 1.312$+$01 & 1.014$-$10 &  14 & 228 & 1.333$+$02 & 2.797$+$01 & 1.490$-$10\\
  11 &  72 & 2.247$+$02 & 4.217$+$01 & 5.321$-$10 &  15 &  58 & 2.483$+$02 & 1.922$+$01 & 5.329$-$10\\
  11 &  78 & 2.133$+$02 & 1.557$+$01 & 1.771$-$10 &  15 &  60 & 2.389$+$02 & 1.765$+$01 & 3.020$-$10\\
  11 &  89 & 2.045$+$02 & 2.873$+$01 & 1.801$-$10 &  15 &  95 & 2.004$+$02 & 7.937$+$00 & 1.434$-$10\\
  11 &  91 & 2.022$+$02 & 1.556$+$01 & 1.589$-$10 &  15 &  97 & 2.000$+$02 & 1.832$+$01 & 2.197$-$10\\
  11 & 112 & 1.879$+$02 & 3.057$+$01 & 1.079$-$10 &  15 &  99 & 1.969$+$02 & 1.833$+$01 & 2.131$-$10\\
  11 & 113 & 1.868$+$02 & 1.565$+$01 & 1.092$-$10 &  15 & 112 & 1.907$+$02 & 2.328$+$01 & 2.538$-$10\\
  11 & 136 & 1.746$+$02 & 3.188$+$01 & 2.427$-$10 &  15 & 114 & 1.895$+$02 & 8.014$+$00 & 1.294$-$10\\
  11 & 138 & 1.725$+$02 & 6.102$+$01 & 3.630$-$10 &  15 & 119 & 1.851$+$02 & 1.656$+$01 & 1.701$-$10\\
  11 & 147 & 1.651$+$02 & 1.102$+$02 & 1.502$-$10 &  15 & 121 & 1.844$+$02 & 2.519$+$01 & 3.852$-$10\\
  11 & 158 & 1.604$+$02 & 2.224$+$01 & 1.144$-$10 &  15 & 150 & 1.664$+$02 & 2.015$+$01 & 2.510$-$10\\
  11 & 161 & 1.597$+$02 & 3.791$+$01 & 1.450$-$10 &  15 & 152 & 1.657$+$02 & 3.186$+$01 & 2.621$-$10\\
  12 &  44 & 2.924$+$02 & 5.460$+$00 & 1.050$-$10 &  15 & 159 & 1.623$+$02 & 1.347$+$01 & 1.064$-$10\\
  12 &  63 & 2.303$+$02 & 8.624$+$00 & 1.372$-$10 &  15 & 198 & 1.428$+$02 & 3.976$+$01 & 2.430$-$10\\
  12 &  68 & 2.276$+$02 & 2.854$+$01 & 3.327$-$10 &  15 & 221 & 1.343$+$02 & 3.761$+$01 & 2.035$-$10\\
  12 &  70 & 2.267$+$02 & 7.530$+$00 & 1.160$-$10 &  16 &  59 & 2.521$+$02 & 1.057$+$01 & 2.015$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline                                                                                                                                                          
  16 &  60 & 2.426$+$02 & 1.458$+$01 & 1.287$-$10 &  20 &  83 & 2.239$+$02 & 3.427$+$01 & 3.607$-$10\\
  16 &  61 & 2.414$+$02 & 1.169$+$01 & 1.532$-$10 &  20 &  91 & 2.144$+$02 & 3.098$+$01 & 2.134$-$10\\
  16 &  65 & 2.371$+$02 & 9.013$+$00 & 1.139$-$10 &  20 &  94 & 2.111$+$02 & 3.794$+$01 & 3.041$-$10\\
  16 &  95 & 2.031$+$02 & 1.147$+$01 & 1.063$-$10 &  20 & 105 & 2.016$+$02 & 2.147$+$01 & 1.831$-$10\\
  16 & 104 & 1.959$+$02 & 1.625$+$01 & 1.403$-$10 &  20 & 148 & 1.731$+$02 & 5.971$+$01 & 3.220$-$10\\
  16 & 106 & 1.944$+$02 & 5.286$+$01 & 2.996$-$10 &  20 & 149 & 1.729$+$02 & 2.954$+$01 & 1.059$-$10\\
  16 & 110 & 1.935$+$02 & 1.227$+$01 & 1.034$-$10 &  20 & 171 & 1.634$+$02 & 4.220$+$01 & 1.351$-$10\\
  16 & 113 & 1.919$+$02 & 1.018$+$01 & 1.123$-$10 &  20 & 187 & 1.544$+$02 & 1.801$+$02 & 6.440$-$10\\
  16 & 117 & 1.893$+$02 & 2.799$+$01 & 3.007$-$10 &  21 &  55 & 2.729$+$02 & 1.261$+$01 & 1.057$-$10\\
  16 & 118 & 1.879$+$02 & 4.124$+$01 & 1.091$-$10 &  21 &  60 & 2.513$+$02 & 2.448$+$01 & 1.159$-$10\\
  16 & 123 & 1.841$+$02 & 3.384$+$01 & 3.441$-$10 &  21 &  72 & 2.400$+$02 & 9.897$+$00 & 1.069$-$10\\
  16 & 149 & 1.688$+$02 & 1.850$+$01 & 1.581$-$10 &  21 &  86 & 2.224$+$02 & 2.430$+$01 & 2.254$-$10\\
  16 & 198 & 1.441$+$02 & 7.032$+$01 & 2.189$-$10 &  21 &  87 & 2.210$+$02 & 8.818$+$01 & 9.683$-$10\\
  16 & 200 & 1.433$+$02 & 2.469$+$01 & 1.141$-$10 &  21 &  98 & 2.078$+$02 & 1.417$+$01 & 1.146$-$10\\
  16 & 221 & 1.355$+$02 & 4.378$+$01 & 1.205$-$10 &  21 & 127 & 1.874$+$02 & 2.692$+$01 & 2.127$-$10\\
  17 &  82 & 2.180$+$02 & 2.120$+$01 & 1.133$-$10 &  21 & 140 & 1.786$+$02 & 1.707$+$01 & 1.021$-$10\\
  17 &  86 & 2.165$+$02 & 2.500$+$01 & 2.196$-$10 &  21 & 148 & 1.732$+$02 & 3.935$+$01 & 2.655$-$10\\
  17 & 101 & 1.976$+$02 & 1.773$+$01 & 1.557$-$10 &  21 & 158 & 1.681$+$02 & 2.765$+$01 & 1.171$-$10\\
  17 & 113 & 1.926$+$02 & 1.833$+$01 & 1.019$-$10 &  21 & 165 & 1.659$+$02 & 2.992$+$01 & 1.544$-$10\\
  17 & 127 & 1.832$+$02 & 9.950$+$01 & 7.509$-$10 &  22 &  55 & 2.757$+$02 & 9.544$+$00 & 1.087$-$10\\
  17 & 128 & 1.829$+$02 & 2.252$+$01 & 1.412$-$10 &  22 &  56 & 2.721$+$02 & 1.163$+$01 & 1.722$-$10\\
  17 & 148 & 1.696$+$02 & 3.290$+$01 & 2.127$-$10 &  22 &  79 & 2.280$+$02 & 1.122$+$01 & 1.166$-$10\\
  17 & 186 & 1.517$+$02 & 2.944$+$01 & 1.016$-$10 &  22 &  82 & 2.259$+$02 & 2.207$+$01 & 1.688$-$10\\
  17 & 228 & 1.348$+$02 & 7.464$+$01 & 2.033$-$10 &  22 &  86 & 2.243$+$02 & 1.068$+$01 & 1.342$-$10\\
  18 &  59 & 2.534$+$02 & 8.498$+$00 & 1.091$-$10 &  22 & 113 & 1.987$+$02 & 2.684$+$01 & 2.118$-$10\\
  18 &  63 & 2.386$+$02 & 3.105$+$01 & 3.534$-$10 &  22 & 128 & 1.884$+$02 & 3.199$+$01 & 2.837$-$10\\
  18 &  75 & 2.304$+$02 & 1.035$+$01 & 1.098$-$10 &  22 & 130 & 1.872$+$02 & 2.806$+$01 & 1.966$-$10\\
  18 &  76 & 2.285$+$02 & 1.352$+$01 & 1.764$-$10 &  22 & 140 & 1.798$+$02 & 6.304$+$01 & 5.091$-$10\\
  18 &  88 & 2.135$+$02 & 3.817$+$01 & 2.610$-$10 &  22 & 158 & 1.691$+$02 & 3.017$+$01 & 1.724$-$10\\
  18 &  98 & 2.026$+$02 & 1.673$+$01 & 1.716$-$10 &  22 & 165 & 1.669$+$02 & 6.455$+$01 & 4.494$-$10\\
  18 & 107 & 1.950$+$02 & 5.325$+$01 & 2.025$-$10 &  22 & 236 & 1.353$+$02 & 4.738$+$01 & 1.301$-$10\\
  18 & 115 & 1.919$+$02 & 1.154$+$01 & 1.062$-$10 &  23 &  93 & 2.285$+$02 & 1.316$+$01 & 1.718$-$10\\
  18 & 117 & 1.900$+$02 & 1.437$+$01 & 1.037$-$10 &  23 & 116 & 2.104$+$02 & 2.468$+$01 & 2.183$-$10\\
  18 & 165 & 1.626$+$02 & 3.373$+$01 & 2.229$-$10 &  23 & 120 & 2.063$+$02 & 1.284$+$01 & 1.365$-$10\\
  19 &  61 & 2.445$+$02 & 1.298$+$01 & 1.163$-$10 &  23 & 136 & 1.959$+$02 & 7.357$+$01 & 7.058$-$10\\
  19 &  63 & 2.404$+$02 & 1.614$+$01 & 1.865$-$10 &  23 & 138 & 1.934$+$02 & 1.729$+$01 & 1.292$-$10\\
  19 &  71 & 2.365$+$02 & 2.279$+$01 & 1.911$-$10 &  23 & 165 & 1.759$+$02 & 2.369$+$01 & 1.831$-$10\\
  19 &  76 & 2.302$+$02 & 4.999$+$01 & 6.617$-$10 &  23 & 177 & 1.692$+$02 & 2.190$+$01 & 1.253$-$10\\
  19 &  88 & 2.150$+$02 & 4.026$+$01 & 2.790$-$10 &  24 &  56 & 3.012$+$02 & 7.373$+$00 & 1.003$-$10\\
  19 &  93 & 2.080$+$02 & 9.599$+$00 & 1.037$-$10 &  24 &  76 & 2.589$+$02 & 1.279$+$01 & 1.606$-$10\\
  19 & 104 & 1.979$+$02 & 3.074$+$01 & 1.805$-$10 &  24 &  87 & 2.419$+$02 & 9.683$+$00 & 1.274$-$10\\
  19 & 106 & 1.964$+$02 & 2.942$+$01 & 1.134$-$10 &  24 &  93 & 2.311$+$02 & 2.377$+$01 & 2.380$-$10\\
  19 & 111 & 1.953$+$02 & 1.052$+$02 & 2.005$-$10 &  24 &  94 & 2.302$+$02 & 1.688$+$01 & 2.012$-$10\\
  19 & 115 & 1.930$+$02 & 3.661$+$01 & 3.408$-$10 &  24 & 135 & 1.992$+$02 & 1.837$+$01 & 1.092$-$10\\
  19 & 117 & 1.912$+$02 & 1.488$+$01 & 1.087$-$10 &  24 & 141 & 1.907$+$02 & 7.535$+$01 & 3.080$-$10\\
  19 & 141 & 1.746$+$02 & 2.280$+$01 & 1.042$-$10 &  24 & 148 & 1.858$+$02 & 2.237$+$01 & 1.736$-$10\\
  19 & 165 & 1.635$+$02 & 3.598$+$01 & 2.402$-$10 &  24 & 167 & 1.767$+$02 & 3.658$+$01 & 1.284$-$10\\
  19 & 200 & 1.444$+$02 & 9.104$+$01 & 2.846$-$10 &  24 & 200 & 1.552$+$02 & 5.752$+$01 & 1.558$-$10\\
  20 &  61 & 2.498$+$02 & 2.024$+$01 & 1.136$-$10 &  25 & 116 & 2.251$+$02 & 1.549$+$01 & 2.353$-$10\\
  20 &  74 & 2.383$+$02 & 1.700$+$01 & 1.738$-$10 &  25 & 122 & 2.164$+$02 & 3.649$+$01 & 3.842$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline                                                                                                                                                          
  25 & 123 & 2.158$+$02 & 9.835$+$00 & 1.373$-$10 &  30 &  98 & 2.891$+$02 & 8.696$+$00 & 1.817$-$10\\
  25 & 124 & 2.150$+$02 & 4.073$+$01 & 2.823$-$10 &  30 & 136 & 2.445$+$02 & 7.282$+$00 & 1.087$-$10\\
  25 & 126 & 2.141$+$02 & 7.582$+$01 & 2.606$-$10 &  30 & 151 & 2.241$+$02 & 1.429$+$01 & 1.435$-$10\\
  25 & 135 & 2.101$+$02 & 1.879$+$01 & 2.488$-$10 &  30 & 155 & 2.219$+$02 & 1.592$+$01 & 1.960$-$10\\
  25 & 141 & 2.007$+$02 & 1.169$+$01 & 1.059$-$10 &  30 & 160 & 2.163$+$02 & 6.771$+$01 & 1.583$-$10\\
  25 & 167 & 1.853$+$02 & 1.731$+$01 & 1.336$-$10 &  30 & 169 & 2.108$+$02 & 4.256$+$01 & 1.889$-$10\\
  25 & 171 & 1.830$+$02 & 1.042$+$01 & 1.046$-$10 &  30 & 194 & 1.906$+$02 & 1.844$+$01 & 1.004$-$10\\
  25 & 177 & 1.786$+$02 & 8.951$+$01 & 8.559$-$10 &  30 & 200 & 1.825$+$02 & 2.733$+$01 & 1.365$-$10\\
  26 & 104 & 2.351$+$02 & 2.019$+$01 & 1.673$-$10 &  30 & 268 & 1.525$+$02 & 1.214$+$02 & 2.821$-$10\\
  26 & 117 & 2.257$+$02 & 2.354$+$01 & 2.396$-$10 &  31 & 138 & 2.503$+$02 & 8.205$+$00 & 1.541$-$10\\
  26 & 120 & 2.232$+$02 & 2.794$+$01 & 3.477$-$10 &  31 & 170 & 2.179$+$02 & 1.415$+$01 & 1.510$-$10\\
  26 & 125 & 2.172$+$02 & 3.579$+$01 & 2.532$-$10 &  31 & 173 & 2.160$+$02 & 6.822$+$01 & 2.386$-$10\\
  26 & 141 & 2.030$+$02 & 2.420$+$01 & 1.495$-$10 &  31 & 174 & 2.160$+$02 & 4.919$+$01 & 3.440$-$10\\
  26 & 163 & 1.884$+$02 & 6.172$+$01 & 1.094$-$10 &  31 & 175 & 2.150$+$02 & 1.664$+$01 & 1.729$-$10\\
  26 & 164 & 1.883$+$02 & 5.101$+$01 & 1.807$-$10 &  31 & 179 & 2.075$+$02 & 1.454$+$01 & 1.407$-$10\\
  26 & 177 & 1.804$+$02 & 6.900$+$01 & 4.488$-$10 &  31 & 180 & 2.074$+$02 & 1.708$+$01 & 1.102$-$10\\
  26 & 179 & 1.776$+$02 & 2.137$+$01 & 1.011$-$10 &  31 & 194 & 1.967$+$02 & 2.738$+$01 & 2.382$-$10\\
  27 &  85 & 2.864$+$02 & 8.135$+$00 & 2.001$-$10 &  31 & 195 & 1.960$+$02 & 2.811$+$01 & 3.236$-$10\\
  27 & 134 & 2.268$+$02 & 4.765$+$01 & 1.102$-$09 &  32 & 178 & 2.481$+$02 & 2.541$+$01 & 7.032$-$10\\
  27 & 137 & 2.228$+$02 & 3.247$+$01 & 4.833$-$10 &  32 & 183 & 2.435$+$02 & 2.081$+$01 & 5.549$-$10\\
  27 & 157 & 2.022$+$02 & 5.766$+$00 & 1.060$-$10 &  32 & 196 & 2.269$+$02 & 3.776$+$01 & 5.830$-$10\\
  27 & 169 & 1.962$+$02 & 9.338$+$00 & 1.078$-$10 &  32 & 211 & 2.081$+$02 & 2.884$+$01 & 3.745$-$10\\
  27 & 172 & 1.947$+$02 & 2.051$+$01 & 3.495$-$10 &  32 & 212 & 2.075$+$02 & 9.632$+$00 & 1.865$-$10\\
  27 & 216 & 1.613$+$02 & 3.763$+$01 & 4.403$-$10 &  32 & 214 & 2.034$+$02 & 1.024$+$01 & 1.270$-$10\\
  27 & 221 & 1.604$+$02 & 4.233$+$01 & 3.266$-$10 &  32 & 249 & 1.834$+$02 & 2.352$+$01 & 2.370$-$10\\
  28 &  85 & 3.098$+$02 & 9.001$+$00 & 1.295$-$10 &  32 & 250 & 1.834$+$02 & 2.437$+$01 & 3.684$-$10\\
  28 & 134 & 2.412$+$02 & 1.411$+$01 & 1.846$-$10 &  32 & 254 & 1.812$+$02 & 2.612$+$01 & 2.571$-$10\\
  28 & 149 & 2.215$+$02 & 1.075$+$01 & 1.582$-$10 &  32 & 260 & 1.795$+$02 & 7.917$+$00 & 1.147$-$10\\
  28 & 151 & 2.198$+$02 & 1.293$+$01 & 1.872$-$10 &  33 & 178 & 2.500$+$02 & 3.508$+$01 & 4.930$-$10\\
  28 & 156 & 2.147$+$02 & 8.039$+$00 & 1.111$-$10 &  33 & 184 & 2.449$+$02 & 4.368$+$01 & 7.858$-$10\\
  28 & 159 & 2.134$+$02 & 2.101$+$01 & 1.434$-$10 &  33 & 196 & 2.286$+$02 & 3.932$+$01 & 3.079$-$10\\
  28 & 168 & 2.088$+$02 & 4.640$+$01 & 1.517$-$10 &  33 & 197 & 2.268$+$02 & 1.731$+$01 & 2.001$-$10\\
  28 & 171 & 2.061$+$02 & 7.937$+$00 & 1.011$-$10 &  33 & 210 & 2.100$+$02 & 4.283$+$01 & 1.415$-$10\\
  28 & 172 & 2.052$+$02 & 1.400$+$01 & 1.326$-$10 &  33 & 211 & 2.094$+$02 & 4.110$+$01 & 2.703$-$10\\
  28 & 176 & 2.014$+$02 & 2.736$+$01 & 1.663$-$10 &  33 & 212 & 2.088$+$02 & 1.650$+$01 & 1.619$-$10\\
  28 & 208 & 1.746$+$02 & 5.876$+$01 & 1.342$-$10 &  33 & 251 & 1.842$+$02 & 4.332$+$01 & 1.102$-$10\\
  28 & 216 & 1.684$+$02 & 7.072$+$01 & 4.513$-$10 &  33 & 254 & 1.822$+$02 & 5.112$+$01 & 2.544$-$10\\
  28 & 228 & 1.659$+$02 & 3.363$+$01 & 2.775$-$10 &  33 & 255 & 1.821$+$02 & 1.883$+$01 & 1.404$-$10\\
  29 & 131 & 2.468$+$02 & 8.917$+$00 & 1.629$-$10 &  34 & 178 & 2.536$+$02 & 1.994$+$01 & 1.922$-$10\\
  29 & 150 & 2.240$+$02 & 6.579$+$00 & 1.485$-$10 &  34 & 185 & 2.478$+$02 & 7.325$+$01 & 1.124$-$09\\
  29 & 159 & 2.166$+$02 & 9.986$+$00 & 1.405$-$10 &  34 & 197 & 2.297$+$02 & 2.835$+$01 & 2.243$-$10\\
  29 & 167 & 2.121$+$02 & 9.358$+$00 & 1.894$-$10 &  34 & 212 & 2.113$+$02 & 1.331$+$02 & 8.911$-$10\\
  29 & 172 & 2.082$+$02 & 1.052$+$01 & 2.050$-$10 &  34 & 219 & 2.060$+$02 & 1.005$+$01 & 1.066$-$10\\
  29 & 174 & 2.078$+$02 & 1.266$+$01 & 1.640$-$10 &  34 & 227 & 2.030$+$02 & 3.484$+$01 & 3.589$-$10\\
  29 & 176 & 2.042$+$02 & 3.026$+$01 & 3.784$-$10 &  34 & 255 & 1.840$+$02 & 4.488$+$01 & 2.277$-$10\\
  29 & 179 & 1.999$+$02 & 1.306$+$01 & 2.348$-$10 &  34 & 263 & 1.820$+$02 & 4.370$+$01 & 1.447$-$10\\
  29 & 209 & 1.748$+$02 & 1.659$+$01 & 1.520$-$10 &  34 & 266 & 1.804$+$02 & 2.058$+$02 & 3.348$-$10\\
  29 & 216 & 1.705$+$02 & 1.945$+$01 & 2.542$-$10 &  34 & 285 & 1.717$+$02 & 2.117$+$01 & 1.247$-$10\\
  29 & 236 & 1.642$+$02 & 1.407$+$01 & 1.708$-$10 &  35 & 188 & 2.569$+$02 & 3.115$+$01 & 3.699$-$10\\
  30 &  84 & 3.197$+$02 & 2.389$+$01 & 1.220$-$10 &  35 & 197 & 2.451$+$02 & 6.873$+$01 & 3.713$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline                                                                                                                                                          
  35 & 199 & 2.390$+$02 & 3.066$+$01 & 3.675$-$10 &  40 & 259 & 2.067$+$02 & 7.353$+$00 & 1.413$-$10\\
  35 & 238 & 2.074$+$02 & 2.749$+$01 & 1.063$-$10 &  40 & 263 & 2.061$+$02 & 8.824$+$00 & 1.123$-$10\\
  35 & 240 & 2.062$+$02 & 3.453$+$01 & 2.201$-$10 &  40 & 274 & 2.006$+$02 & 2.102$+$01 & 2.536$-$10\\
  35 & 248 & 1.966$+$02 & 2.757$+$01 & 2.237$-$10 &  40 & 276 & 2.000$+$02 & 5.966$+$01 & 1.073$-$09\\
  35 & 255 & 1.937$+$02 & 5.069$+$01 & 1.710$-$10 &  40 & 281 & 1.967$+$02 & 1.033$+$01 & 1.199$-$10\\
  36 & 188 & 2.591$+$02 & 7.124$+$00 & 1.076$-$10 &  40 & 283 & 1.949$+$02 & 7.454$+$00 & 1.274$-$10\\
  36 & 190 & 2.586$+$02 & 1.881$+$01 & 2.357$-$10 &  41 & 184 & 2.960$+$02 & 8.430$+$00 & 1.477$-$10\\
  36 & 196 & 2.492$+$02 & 4.150$+$01 & 1.932$-$10 &  41 & 238 & 2.249$+$02 & 2.160$+$01 & 1.638$-$10\\
  36 & 202 & 2.388$+$02 & 2.571$+$01 & 3.296$-$10 &  41 & 250 & 2.120$+$02 & 1.807$+$01 & 1.217$-$10\\
  36 & 217 & 2.202$+$02 & 3.935$+$01 & 4.292$-$10 &  41 & 262 & 2.067$+$02 & 1.355$+$01 & 1.447$-$10\\
  36 & 222 & 2.182$+$02 & 1.727$+$01 & 1.233$-$10 &  41 & 263 & 2.063$+$02 & 2.624$+$01 & 1.117$-$10\\
  36 & 239 & 2.077$+$02 & 4.723$+$01 & 1.527$-$10 &  41 & 276 & 2.003$+$02 & 2.548$+$01 & 1.532$-$10\\
  36 & 249 & 1.976$+$02 & 4.035$+$01 & 1.181$-$10 &  41 & 279 & 1.981$+$02 & 5.502$+$01 & 5.393$-$10\\
  36 & 253 & 1.957$+$02 & 2.004$+$01 & 1.726$-$10 &  42 & 183 & 2.968$+$02 & 7.186$+$00 & 1.423$-$10\\
  36 & 264 & 1.928$+$02 & 1.517$+$01 & 1.268$-$10 &  42 & 184 & 2.962$+$02 & 5.503$+$00 & 1.448$-$10\\
  37 & 193 & 2.608$+$02 & 1.376$+$01 & 1.871$-$10 &  42 & 233 & 2.304$+$02 & 1.596$+$01 & 1.905$-$10\\
  37 & 196 & 2.515$+$02 & 2.090$+$01 & 1.321$-$10 &  42 & 234 & 2.298$+$02 & 1.588$+$01 & 1.257$-$10\\
  37 & 204 & 2.394$+$02 & 1.521$+$01 & 2.178$-$10 &  42 & 258 & 2.073$+$02 & 3.515$+$01 & 1.132$-$10\\
  37 & 214 & 2.229$+$02 & 3.242$+$01 & 1.609$-$10 &  42 & 261 & 2.068$+$02 & 1.191$+$01 & 1.527$-$10\\
  37 & 218 & 2.217$+$02 & 1.252$+$01 & 1.230$-$10 &  42 & 274 & 2.009$+$02 & 5.780$+$01 & 3.498$-$10\\
  37 & 219 & 2.216$+$02 & 9.304$+$00 & 1.142$-$10 &  42 & 278 & 1.994$+$02 & 6.294$+$01 & 7.502$-$10\\
  37 & 220 & 2.210$+$02 & 3.851$+$01 & 4.699$-$10 &  42 & 283 & 1.952$+$02 & 1.413$+$01 & 1.212$-$10\\
  37 & 225 & 2.187$+$02 & 2.801$+$01 & 2.008$-$10 &  43 & 196 & 2.799$+$02 & 2.603$+$01 & 1.529$-$10\\
  37 & 242 & 2.084$+$02 & 5.385$+$01 & 1.169$-$10 &  43 & 217 & 2.439$+$02 & 5.694$+$01 & 7.617$-$10\\
  37 & 245 & 2.072$+$02 & 2.434$+$01 & 1.044$-$10 &  43 & 220 & 2.426$+$02 & 2.098$+$01 & 2.314$-$10\\
  37 & 251 & 1.988$+$02 & 5.692$+$01 & 1.125$-$10 &  43 & 265 & 2.093$+$02 & 5.473$+$01 & 2.695$-$10\\
  37 & 256 & 1.958$+$02 & 1.507$+$01 & 1.443$-$10 &  43 & 282 & 1.994$+$02 & 5.812$+$01 & 1.732$-$10\\
  37 & 262 & 1.944$+$02 & 3.253$+$01 & 3.072$-$10 &  44 & 197 & 2.806$+$02 & 1.422$+$01 & 1.679$-$10\\
  38 & 191 & 2.632$+$02 & 1.379$+$01 & 1.432$-$10 &  44 & 218 & 2.461$+$02 & 8.659$+$00 & 1.048$-$10\\
  38 & 192 & 2.631$+$02 & 1.034$+$01 & 1.609$-$10 &  44 & 219 & 2.460$+$02 & 1.375$+$01 & 2.080$-$10\\
  38 & 205 & 2.403$+$02 & 6.286$+$00 & 1.088$-$10 &  44 & 220 & 2.452$+$02 & 2.359$+$01 & 3.545$-$10\\
  38 & 214 & 2.246$+$02 & 2.067$+$01 & 1.563$-$10 &  44 & 237 & 2.334$+$02 & 1.409$+$01 & 1.534$-$10\\
  38 & 215 & 2.239$+$02 & 1.828$+$01 & 2.060$-$10 &  44 & 243 & 2.293$+$02 & 1.206$+$01 & 1.267$-$10\\
  38 & 222 & 2.216$+$02 & 3.413$+$01 & 5.025$-$10 &  44 & 252 & 2.175$+$02 & 1.241$+$01 & 1.174$-$10\\
  38 & 225 & 2.203$+$02 & 2.677$+$01 & 2.922$-$10 &  44 & 255 & 2.152$+$02 & 2.093$+$01 & 1.453$-$10\\
  38 & 244 & 2.089$+$02 & 2.461$+$01 & 2.416$-$10 &  45 & 218 & 2.492$+$02 & 1.087$+$01 & 2.024$-$10\\
  38 & 245 & 2.087$+$02 & 2.659$+$01 & 1.736$-$10 &  45 & 263 & 2.149$+$02 & 3.320$+$01 & 2.297$-$10\\
  38 & 259 & 1.960$+$02 & 1.613$+$01 & 1.393$-$10 &  45 & 267 & 2.126$+$02 & 7.542$+$00 & 1.022$-$10\\
  38 & 261 & 1.957$+$02 & 5.082$+$01 & 5.836$-$10 &  45 & 275 & 2.089$+$02 & 1.127$+$01 & 1.474$-$10\\
  38 & 275 & 1.904$+$02 & 1.316$+$01 & 1.430$-$10 &  46 & 219 & 2.523$+$02 & 1.140$+$01 & 1.814$-$10\\
  39 & 185 & 2.934$+$02 & 1.152$+$01 & 1.858$-$10 &  46 & 255 & 2.201$+$02 & 1.670$+$01 & 1.213$-$10\\
  39 & 188 & 2.827$+$02 & 1.166$+$01 & 2.095$-$10 &  46 & 265 & 2.158$+$02 & 3.417$+$01 & 2.386$-$10\\
  39 & 197 & 2.684$+$02 & 2.338$+$01 & 1.893$-$10 &  46 & 270 & 2.136$+$02 & 2.417$+$01 & 2.755$-$10\\
  39 & 237 & 2.249$+$02 & 3.063$+$01 & 2.323$-$10 &  46 & 272 & 2.123$+$02 & 1.396$+$01 & 1.571$-$10\\
  39 & 240 & 2.224$+$02 & 1.604$+$01 & 1.487$-$10 &  46 & 276 & 2.105$+$02 & 2.225$+$01 & 1.478$-$10\\
  39 & 252 & 2.101$+$02 & 3.044$+$01 & 2.014$-$10 &  46 & 278 & 2.095$+$02 & 1.565$+$01 & 1.372$-$10\\
  40 & 182 & 2.964$+$02 & 7.777$+$00 & 2.049$-$10 &  46 & 279 & 2.081$+$02 & 1.042$+$01 & 1.127$-$10\\
  40 & 183 & 2.960$+$02 & 4.418$+$00 & 1.741$-$10 &  46 & 284 & 2.029$+$02 & 1.169$+$02 & 2.404$-$10\\
  40 & 233 & 2.300$+$02 & 6.126$+$00 & 1.457$-$10 &  47 & 211 & 2.677$+$02 & 1.489$+$01 & 3.200$-$10\\
  40 & 234 & 2.294$+$02 & 2.827$+$01 & 4.460$-$10 &  47 & 212 & 2.668$+$02 & 6.268$+$00 & 2.006$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*}                                                                                                                                                    
\newpage                                                                                                                                                        
\clearpage                                                                                                                                                      
\setcounter{table}{5}                                                                                                                                           
\begin{table*}                                                                                                                                                  
\caption{Wavelengths ($\lambda_{ij}$ in $\AA$), radiative rates (A$_{ji}$ in s$^{-1}$) and oscillator strengths (f$_{ij}$, dimensionless)            
for electric quadrupole (M2) transitions in Co XI with f $\ge$ 10$^{-10}$. ($a{\pm}b \equiv a{\times}$10$^{{\pm}b}$).}                                          
\begin{tabular}{rrrrrrrrrr}                                                                                                                                     
\hline                                                                                                                                                          
\hline                                                                                                                                                          
$i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ & $i$ & $j$ & $\lambda_{ij}$ & A$^{{\rm M2}}_{ji}$  & f$^{{\rm M2}}_{ij}$ \\            
\hline                                                                                                                                                          
  47 & 255 & 2.246$+$02 & 3.403$+$01 & 7.719$-$10 &  61 & 279 & 2.466$+$02 & 8.436$+$00 & 1.282$-$10\\
  47 & 282 & 2.093$+$02 & 8.512$+$00 & 1.118$-$10 &  61 & 284 & 2.393$+$02 & 5.488$+$01 & 1.571$-$10\\
  48 & 212 & 2.738$+$02 & 1.097$+$01 & 1.849$-$10 &  62 & 249 & 2.724$+$02 & 5.716$+$00 & 1.272$-$10\\
  48 & 255 & 2.296$+$02 & 2.617$+$01 & 3.102$-$10 &  62 & 282 & 2.460$+$02 & 5.676$+$00 & 1.030$-$10\\
  48 & 258 & 2.276$+$02 & 5.010$+$01 & 1.945$-$10 &  66 & 250 & 2.757$+$02 & 6.598$+$00 & 1.127$-$10\\
  48 & 266 & 2.241$+$02 & 3.083$+$01 & 1.161$-$10 &  67 & 238 & 2.986$+$02 & 4.534$+$00 & 1.818$-$10\\
  49 & 206 & 2.980$+$02 & 2.902$+$00 & 1.159$-$10 &  67 & 239 & 2.963$+$02 & 4.176$+$00 & 1.099$-$10\\
  49 & 225 & 2.688$+$02 & 3.108$+$00 & 1.010$-$10 &  68 & 286 & 2.461$+$02 & 6.937$+$00 & 1.050$-$10\\
  55 & 215 & 2.827$+$02 & 8.813$+$00 & 1.056$-$10 &  69 & 261 & 2.694$+$02 & 4.849$+$00 & 1.055$-$10\\
  55 & 262 & 2.392$+$02 & 8.902$+$00 & 1.273$-$10 &  77 & 286 & 2.630$+$02 & 9.423$+$00 & 1.222$-$10\\
  55 & 270 & 2.343$+$02 & 8.885$+$00 & 1.219$-$10 &  78 & 286 & 2.646$+$02 & 1.504$+$01 & 1.578$-$10\\
  55 & 272 & 2.327$+$02 & 1.280$+$01 & 1.732$-$10 &  82 & 267 & 2.909$+$02 & 6.991$+$00 & 1.182$-$10\\
  55 & 275 & 2.313$+$02 & 1.132$+$01 & 1.211$-$10 &  83 & 273 & 2.861$+$02 & 1.291$+$01 & 1.585$-$10\\
  55 & 286 & 2.212$+$02 & 1.997$+$01 & 2.442$-$10 &  84 & 283 & 2.742$+$02 & 6.252$+$00 & 2.114$-$10\\
  56 & 240 & 2.653$+$02 & 1.585$+$01 & 2.089$-$10 &  85 & 285 & 2.712$+$02 & 1.349$+$01 & 2.975$-$10\\
  57 & 226 & 2.888$+$02 & 7.853$+$00 & 1.473$-$10 &  89 & 286 & 2.796$+$02 & 8.827$+$00 & 1.724$-$10\\
  60 & 263 & 2.582$+$02 & 1.031$+$01 & 1.030$-$10 & 100 & 260 & 3.386$+$02 & 3.412$+$00 & 1.760$-$10\\
  61 & 252 & 2.670$+$02 & 8.710$+$00 & 1.241$-$10 & 100 & 281 & 3.131$+$02 & 3.551$+$00 & 1.044$-$10\\
\hline                                                                                                                                                          
\end{tabular}                                                                                                                                                   
\end{table*} 

\end{document}

