\begin{table}%t3
\caption{\label{tab_lith}Final results of our analysis.} 
%\centerline
{\small  \begin{tabular}{rcccc}
\hline\hline
ID & ($B-V)_0$& \teff & $EW$(Li) & \nli\\       
   &           &   (K) & (m\AA) & \\
%   &  &  &  &   \\
\hline
   97 &  0.730 &  5233  &  $40\pm 10$ & $1.53 \pm 0.15$ \\
  109 &  0.522 &  6024  &  $\leq$16 &  $\leq$1.88 \\
  117 &  0.670 &  5401  &  $42\pm 6$  & $1.76 \pm 0.14$ \\
  122 &  0.672 &  5395  &  $\leq$25  &  $\leq$1.59 \\
  130 &  0.490 &  6152  &  $66\pm 7$  & $2.73 \pm 0.12$ \\
  146 &  0.481 &  6189  &  $55\pm 5$  & $2.66 \pm 0.11$ \\
  154 &  0.459 &  6282  &  $58\pm 12$ & $2.77 \pm 0.15$ \\
  193 &  0.454 &  6303  &  $38\pm 7$  & $2.57 \pm 0.15$ \\
  206 &  0.477 &  6206  &  $60\pm 7$  & $2.72 \pm 0.11$ \\
  216 &  0.430 &  6408  &  $63\pm 2$  & $2.92 \pm 0.13$ \\
  231 &  0.466 &  6252  &  $47\pm 2$  & $2.63 \pm 0.13$ \\
  236 &  0.560$^a$ &  5878  &  $48\pm 3$  & $2.31 \pm 0.15$ \\
  241 &  0.481 &  6189  &  $57\pm 4$  & $2.68 \pm 0.14$ \\
  265 &  0.530 &  5992  &  $76\pm 6$  & $2.67 \pm 0.10$ \\
  271 &  0.498 &  6119  &  $59\pm 7$  & $2.64 \pm 0.12$ \\
  276 &  0.504 &  6095  &  $51\pm 9$  & $2.54 \pm 0.13$ \\
  277 &  0.466 &  6252  &  $47\pm 6$  & $2.63 \pm 0.10$ \\
  278 &  0.516 &  6047  &  $57\pm 6$  & $2.56 \pm 0.12$ \\
  288 &  0.583 &  5793  &  $53\pm 4$  & $2.28 \pm 0.10$ \\
  289 &  0.567 &  5852  &  $43\pm 6$  & $2.23 \pm 0.12$ \\
  299 &  0.542 &  5946  &  $65\pm 6$  & $2.54 \pm 0.11$ \\
  311 &  0.546 &  5931  &  $58\pm 6$  & $2.46 \pm 0.12$ \\
  313 &  0.500 &  6111  &  $60\pm 9$  & $2.64 \pm 0.13$ \\
  314 &  0.493 &  6140  &  $59\pm 1$  & $2.66 \pm 0.16$ \\
  315 &  0.546 &  5931  &  $74\pm 7$  & $2.60 \pm 0.11$ \\
  316 &  0.528 &  6000  &  $83\pm 13$ & $2.73 \pm 0.14$ \\
  325 &  0.533 &  5981  &  $63\pm 8$  & $2.55 \pm 0.13$ \\
  333 &  0.540 $^a$&  5954  &  $60\pm 10$ & $2.50 \pm 0.14$ \\
  352 &  0.528 &  6000  &  $70\pm 11$ & $2.63 \pm 0.14$ \\
  357 &  0.551 &  5912  &  $46\pm 7$  & $2.32 \pm 0.17$ \\
  364 &  0.580$^{a,*}$  &  5804  &  $49\pm 7$  & $2.25 \pm 0.14$ \\
  369 &  0.555 &  5897  &  $93\pm 4$  & $2.71 \pm 0.15$ \\
  371 &  0.571 &  5837  &  $84\pm 12$ & $2.59 \pm 0.14$ \\
  374 &  0.583 &  5793  &  $50\pm 10$ & $2.25 \pm 0.15$ \\
 1050 &  0.853 &  4920  &  $65\pm 5$  & $1.45 \pm 0.16$ \\
 1070 &  0.522 &  6024  &  $25\pm 7$  & $2.12 \pm 0.25$ \\
 1092 &  0.473 &  6222  &  $33\pm 5$  & $2.44 \pm 0.15$ \\
 1113 &  0.472 &  6227  &  $38\pm 3$  & $2.51 \pm 0.15$ \\
 1121 &  0.753 &  5233  &  $\leq$17  & $\leq$1.82 \\
 1128 &  0.450$^b$ &  6320  &  $31\pm 6$  & $2.49 \pm 0.14$ \\
 1130 &  0.450$^b$ &  6320  &  $\leq$20  & $\leq$2.27 \\
 1150 &  0.480$^b$ &  6193  &  $55\pm 5$  & $2.56 \pm 0.12$ \\
 1212 &  0.475 &  6214  &  $55\pm 7$  & $2.68 \pm 0.12$ \\
 1228 &  0.465 &  6256  &  $63\pm 4$  & $2.79 \pm 0.12$ \\
 1231 &  0.457 &  6290  &  $56\pm 6$  & $2.76 \pm 0.11$ \\
 1241 &  0.530$^{b,*}$  &  5992  &  $52\pm 5$  & $2.46 \pm 0.11$ \\
 1257 &  0.490$^b$ &  6152  &  $53\pm 9$  & $2.61 \pm 0.12$ \\
 1263 &  0.490$^b$ &  6152  &  $60\pm 7$  & $2.68 \pm 0.12$ \\
 1279 &  0.501 &  6107  &  $61\pm 10$ & $2.65 \pm 0.13$ \\
 1300 &  0.493 &  6140  &  $42\pm 6$  & $2.48 \pm 0.12$ \\
 1327 &  0.516 &  6047  &  $37\pm 10$ & $2.34 \pm 0.19$ \\
 1337 &  0.490 &  6152  &  $44\pm 5$  & $2.51 \pm 0.12$ \\
 1349 &  0.530$^b$&  5992  &  $85\pm 9$  & $2.74 \pm 0.12$ \\
 1384 &  0.570$^b$&  5841  &  $59\pm 6$  & $2.39 \pm 0.12$ \\
 1405 &  0.512 &  6063  &  $65\pm 10$ & $2.64 \pm 0.14$ \\
 1438 &  0.570$^b$&  5841  &  $70\pm 12$ & $2.48 \pm 0.15$ \\
 1453 &  0.554 &  5900  &  $49\pm 9$ & $2.34 \pm 0.15$ \\
\hline
\end{tabular}}
\medskip
$^a$: $B-V$ from Richtler \& Sagar (\cite{rs00}); $^b$: ($B-V)_0$ derived from ($V-I$) (see text); $^*$: $B-V$ from D'Orazi et~al. available, but not used (see text).
\end{table}