\begin{table}%t2
\caption{\label{tab2}Eigenvectors for some highly mixed levels of Cr VIII.}
\small%\centerline
 {
\begin{tabular}{rllr} 
\hline
\hline
Index & Configuration                      & Level                    &  Mixing coefficients    \\
\hline  
&&& \\[-8pt]
 17   &  3s$^2$3p$^4$($^3$P)3d  	   &  $^4$P$_{5/2}$	      &  0.72({\bf 17})$-$0.46(18)   \\
 18   &  3s$^2$3p$^4$($^1$D)3d  	   &  $^2$D$_{5/2}$	      &  0.56({\bf 18})$+$0.66(17)   \\
 101  &  3s$^2$3p$^3$($^2$P)3d$^2$($^3$P)  &  $^2$S$^{\circ}_{1/2}$	      &  0.60({\bf 101})$-$0.30(322)$-$0.23(114)$+$0.51(178)$+$0.34(143)   \\
 112  &  3s$^2$3p$^3$($^2$P)3d$^2$($^1$D)  &  $^2$D$^{\circ}_{5/2}$	      & $-$0.26({\bf 112})$+$0.30(222)$+$0.31(192)$-$0.28(187)$-$0.24(133)$+$0.29(246)$-$0.26(204)$-$0.46(113) \\ 
 113  &  3s$^2$3p$^3$($^2$P)3d$^2$($^1$D)  &  $^2$F$^{\circ}_{5/2}$	      &  0.50({\bf 113})$-$0.27(222)$+$0.22(192)$+$0.33(108)$+$0.33(157)    \\ 
 114  &  3s$^2$3p$^3$($^2$D)3d$^2$($^1$D)  &  $^2$P$^{\circ}_{1/2}$	      &  0.37({\bf 114})$-$0.30(47)$+$0.41(322)$+$0.36(178)$+$0.44(101)$-$0.41(143)$+$0.20(174)    \\ 
 126  &  3s$^2$3p$^3$($^2$D)3d$^2$($^3$F)  &  $^4$D$^{\circ}_{3/2}$	      &  0.48({\bf 126})$+$0.23(65)$-$0.31(154)$+$0.23(104)$-$0.44(158)$+$0.51(127)    \\
 127  &  3s$^2$3p$^3$($^2$P)3d$^2$($^3$P)  &  $^4$P$^{\circ}_{3/2}$	      &  0.74({\bf 127})$-$0.36(126)$-$0.26(67)$+$0.35(158)    \\ 
 165  &  3s$^2$3p$^4$($^3$P)4p  	   &  $^4$P$^{\circ}_{1/2}$	      & $-$0.77({\bf 165})$+$0.20(170)$-$0.33(185)$+$0.29(224)   \\ 
 170  &  3s$^2$3p$^3$($^2$D)3d$^2$($^3$P)  &  $^2$P$^{\circ}_{1/2}$	      & $-$0.40({\bf 170})$+$0.21(322)$-$0.41(174)$-$0.51(165)$+$0.35(185)$-$0.27(224)    \\
 179  &  3s$^2$3p$^4$($^3$P)4p  	   &  $^4$D$^{\circ}_{5/2}$	      &  0.47({\bf 179})$+$0.22(61)$-$0.20(192)$-$0.38(181)$-$0.26(187)$-$0.24(191)$+$0.36(168)$+$0.20(205)  \\
 181  &  3s$^2$3p$^3$($^2$D)3d$^2$($^1$G)  &  $^2$F$^{\circ}_{5/2}$	      & $-$0.49({\bf 181})$-$0.22(122)$-$0.35(222)$-$0.22(191)$-$0.30(113)$-$0.49(179)     \\[2pt]
\hline
\end{tabular}}
\medskip
Inside the bracket is the level number and outside is the corresponding eigenvector and the level chosen is in the {\bf bold face}.
\end{table}