\begin{table}%t4
\caption{Definition of the boundary lines of the sequences in the
$K$-band $PL$-diagram in Fig.~\ref{fig:PL}. Relations are of the form
$K_{\rm min,max}= {\rm slope_{min,max}} \log P + {\rm zp_{min,max}}$,
with~$K$ the dereddened magnitude on the \M~system.}\label{tab-seq}
%\centering
\par
\begin{tabular}{lrrrrrrl} 
\hline  \hline
 & $K_{\rm max}$ & $K_{\rm min}$ & Slope$_{\rm min}$ & 
              $z$p$_{\rm min}$ & slope$_{\rm max}$ & $z$p$_{\rm max}$ & Comment \\
\hline
\multicolumn{8}{c}{SMC} \\
A- & 12.7 & 13.5 & --3.35 & 17.23 & --3.35 & 17.85 & slope from Ita (priv. comm.) \\
A+ & 10.0 & 12.7 & --3.45 & 17.10 & --3.45 & 17.85 & slope from Ita (priv. comm.) \\
B- & 12.7 & 13.5 & --3.35 & 17.85 & --3.35 & 18.77 & slope from Ita (priv. comm.) \\
B+ & 10.0 & 12.7 & --3.45 & 17.95 & --3.45 & 19.00 & slope from Ita (priv. comm.) \\
C  & 10.0 & 12.7 & --3.85 & 20.05 & --3.85 & 21.45 & slope from Ita (priv. comm.) \\
D  & 10.5 & 13.0 & --3.85 & 21.55 & --3.85 & 23.50 & slope from Ita (priv. comm.) \\
\multicolumn{8}{c}{LMC} \\
A- & 12.1 & 13.5 & --3.35 & 16.70 & --3.35 & 17.50 & slope from Ita (priv. comm.) \\
A+ &  9.4 & 12.1 & --3.45 & 16.50 & --4.00 & 18.45 &  \\
B- & 12.1 & 13.5 & --3.35 & 17.50 & --3.35 & 18.50 & slope from Ita (priv. comm.) \\
B+ &  9.4 & 12.1 & --4.00 & 18.55 & --4.00 & 19.80 & \\
C  &  9.4 & 12.5 & --3.80 & 19.50 & --3.80 & 20.90 & \\
D  &  9.8 & 13.0 & --3.85 & 21.20 & --3.85 & 23.90 & slope from Ita (priv. comm.) \\
\hline
\end{tabular}
\end{table}