\begin{table}%T2
%\centering
\renewcommand{\arraystretch}{1.25}
\caption{The measured amplitude of the projected correlation function in
different redshift intervals, at $r_{\rm p}\approx316 ~h^{-1}$ kpc for CADIS and at
$r_{\rm p}\approx500 ~h^{-1}$ kpc for the LCRS (first lines),
respectively, the integral constraint ${\cal I}$ and $\xi_{1
{\rm ~Mpc}}$ as calculated from the ${\cal I}$-corrected amplitudes
of~$w(r_{\rm p})$, for different world
models. Numbers in italic indicate that this values are inferred from
the LCRS. \label{CADISwrptab}}
$$
\begin{tabular}{|l|r@{ $z$ }l|r@{$\pm$}l|c|c|c|} \hline\hline
Model &\multicolumn{2}{c|}{$z$ interval}&\multicolumn{2}{c|}{$A$} &
 $\gamma$ &${\cal I}$ & $\xi_{1{\rm ~Mpc}}$\\ \hline
 &{\it 0.04}$~\leq~$ & $\leq~$ {\it 0.16}&{\it
 71.92}&$^{1.83}_{1.79}$&{\it 1.92}$~\pm~${\it 0.03}&$1.89$&{\it 14.06}$\pm^{0.35}_{0.34}$\\
\cline{2-8}
$\Omega_{\rm m}=1.0$&$0.2\leq~$
 &$<0.5$&$17.27$&$^{2.34}_{2.06}$&$1.83\pm0.09$&$5.53$&$4.23\pm^{0.43}_{0.38}$\\ \cline{2-8}
$\Omega_\Lambda=0$ &$0.5\leq~$ &$<0.75$&$9.16$&$^{2.01}_{1.65}$&$1.89\pm0.14$&$3.20$&$3.26\pm^{0.53}_{0.43}$\\ \cline{2-8}
&$0.75\leq~$ &$< 1.07$&$3.88$&$^{1.31}_{0.98}$&$2.03\pm0.18$&$1.06$&$1.82\pm^{0.48}_{0.36}$\\ \hline
&{\it 0.04}$~\leq~$ &$ \leq~$ {\it 0.1}&{\it 73.12}&$^{1.91}_{1.87}$&{\it
 1.93}$~\pm~${\it 0.03}&$1.88$&{\it 14.19}$\pm^{0.36}_{0.35}$\\
\cline{2-8}
$\Omega_{\rm m}=0.2$&$0.2\leq~$
 &$<0.5$&$21.44$&$^{2.79}_{2.47}$&$1.80\pm0.09$&$6.66$&$5.39\pm^{0.52}_{0.45}$\\ \cline{2-8}
$\Omega_\Lambda=0$&$0.5\leq~$ &$<0.75$&$12.20$&$^{2.55}_{2.11}$&$1.92\pm0.14$&$3.69$&$4.20\pm^{0.67}_{0.56}$\\ \cline{2-8}
&$0.75\leq~$ &$< 1.07$&$5.01$&$^{1.81}_{1.33}$&$1.97\pm0.22$&$1.30$&$2.31\pm^{0.66}_{0.48}$\\ \hline
 &{\it 0.04}$~\leq~$ & $\leq$ {\it 0.16}&{\it 79.48}&$^{2.00}_{1.95}$&{\it 1.91}$~\pm~${\it 0.03}&$1.89$&{\it 15.49}$\pm^{0.39}_{0.37}$\\
\cline{2-8}
$\Omega_{\rm m}=0.3$&$0.2\leq~$ &$<0.5$&$23.40$&$^{3.42}_{2.98}$&$1.85\pm0.10$&$6.30$&$5.52\pm^{0.63}_{0.55}$\\ \cline{2-8}
$\Omega_\Lambda=0.7$ &$0.5\leq~$ &$<0.75$&$15.72$&$^{3.28}_{2.71}$&$1.97\pm0.13$&$4.30$&$5.31\pm^{0.87}_{0.72}$\\ \cline{2-8}
&$0.75\leq~$ &$< 1.07$&$6.19$&$^{2.78}_{1.92}$&$2.11\pm0.25$&$1.33$&$2.81\pm^{1.04}_{0.72}$\\ \hline
\end{tabular}
$$
\end{table}