\begin{table}%T4
\par
%\centering
\renewcommand{\arraystretch}{1.25}
\caption{The measured amplitude of the projected correlation function at
$r_{\rm p}=316 ~h^{-1}$ kpc and the integral constraint ${\cal I}$, in
different redshift intervals for two SED
bins, for different world models.\label{CADISwrpSEDtab}}
$$
\begin{tabular}{|l|r@{ $z$ }r|c|c|r|c|c|r|} 
\hline\hline
Model&\multicolumn{2}{c|}{$z$ interval}&$A(SED\leq 60)$&$\gamma$&${\cal I}$&$A(SED>60)$&$\gamma$&${\cal I}$ \\
\hline
&$0.2\leq~ $&$<0.5\phantom{0}$&$46.67\pm^{6.11}_{5.40}$&$1.95\pm0.09$&$14.33$&$7.80\pm^{3.26}_{2,30}$&$1.96\pm0.24$&$0.14$\\ \cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_{\rm m}=1.0$}&$0.5\leq~ $&$<0.75$&$21.33\pm^{4.40}_{3.64}$&$2.13\pm0.14$&$6.12$&$4.97\pm^{2.94}_{1.85}$&$2.01\pm0.33$&$0.66$\\ \cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_\Lambda=0$} &$0.75\leq~ $&$<1.07$&$5.53\pm^{9.00}_{3.42}$&$2.84\pm0.93$&$1.01$&$4.78\pm^{1.96}_{1.39}$&$1.98\pm0.22$&$0.57$\\ \hline
&$0.2\leq~ $&$<0.5\phantom{0}$&$59.17\pm^{7.26}_{6.47}$&$1.97\pm0.09$&$15.59$&$9.09\pm^{4.01}_{2.78}$&$1.92\pm0.27$&$2.13$\\ \cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_{\rm m}=0.2$}&$0.5\leq~ $&$<0.75$&$27.97\pm^{5.39}_{4.52}$&$2.01\pm0.16$&$9.18$&$5.89\pm^{4.35}_{2.50}$&$2.20\pm0.44$&$1.31$\\ \cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_\Lambda=0$}&$0.75\leq $&$< 1.07$&$11.03\pm^{10.61}_{5.41}$&$2.69\pm0.80$&$1.42$&$5.67\pm^{2.63}_{1.80}$&$0.52\pm0.86$&--\\ \hline
&$0.2\leq
$&$<0.5\phantom{0}$&$67.60\pm^{8.47}_{7.53}$&$2.20\pm0.10$&$15.14$&$6.62\pm^{4.28}_{2.60}$&$2.37\pm0.30$&$1.19$\\\cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_{\rm m}=0.3$}&$0.5\leq $&$<0.75$&$39.22\pm^{7.20}_{6.08}$&$2.00\pm0.11$&$11.12$&$10.40\pm^{7.13}_{4.23}$&$2.16\pm0.44$&$2.30$\\ \cline{2-9}
\raisebox{1.5ex}[-1.5ex]{$\Omega_\Lambda=0.7$ }&$0.75\leq $&$< 1.07$&$19.53\pm^{17.36}_{9.19}$&$2.16\pm0.64$&$3.35$&$9.25\pm^{3.89}_{2.74}$&$1.89\pm0.28$&$1.98$\\ \hline
\end{tabular}
$$
\end{table}