\begin{table}%t2
\caption{\label{t2} First panel: intensity relationship between the tangential and normal  field components of the eighteen   first periods for $B_{0}=10$~G,  for  weak (first column), moderate (second column), and strong helicity (third column) cases.  The (P) indicates in phase and (IP) indicates inverted phase. Second panel: intensity relationship between the cylindrical  components of the eighteen   first periods for $B_{0}=10$~G,  for  weak (first column), moderate (second column) and strong helicity (third column), cases.}
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%\centering
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\begin{tabular}{ccccccc}
\hline\hline
$P_{i}$&Weak &Moderate&Strong  &Weak &Moderate&Strong\\  
\hline
$P_{1}$&$\xi_{\parallel} \gg \xi_{\perp} \mapsto 0  \ S; \ IP $&$\xi_{\parallel}  > \xi_{\perp}  \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}
  \ P $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r} $&$  \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0  $\\  
$P_{2}$&$\xi_{\parallel} \gg \xi_{\perp} \mapsto 0  \ S; \ IP $&$\xi_{\parallel}  > \xi_{\perp}  \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg \xi_{\phi}   \sim   \xi_{r}  $&$   \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0  $\\  
$P_{3}$&$\xi_{\parallel} \gg \xi_{\perp} \mapsto 0  \ S; \ IP $&$\xi_{\parallel}  > \xi_{\perp}  \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r} $&$  \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0 \ $\\  
$P_{4}$&$\xi_{\parallel} \gg \xi_{\perp}  \mapsto 0 \ S; \ IP $&$\xi_{\parallel}  > \xi_{\perp}  \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}  $&$  \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0 $\\  
$P_{5}$&$\xi_{\parallel} \gg \xi_{\perp} \mapsto 0 \ S;  \ IP $&$\xi_{\parallel}  > \xi_{\perp}  \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}  $&$ \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0  $\\  
$P_{6}$&$\xi_{\parallel} \gg \xi_{\perp}  \mapsto 0 \ S; \ IP $&$\xi_{\parallel}  > \xi_{\perp}   \ S; \ IP  $&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r}\mapsto 0  $&$ \xi_{z}\gg  \xi_{\phi}   \sim   \xi_{r} $&$ \xi_{r} \leq \xi_{\phi}; \xi_{z}  \mapsto 0  $\\  
$P_{7}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0  \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$ &$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}   \sim   \xi_{\phi}\gg   \xi_{z}\mapsto 0$&$\xi_{r}   \sim  \xi_{\phi}\gg \xi_{z} \mapsto 0  $&$\xi_{z} > \xi_{r}  > \xi_{\phi}  $\\  
$P_{8}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0   \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}   \ F; \ P$&$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}   \sim   \xi_{\phi}\gg   \xi_{z}\mapsto 0 $&$\xi_{r}   \sim   \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{z} > \xi_{r}> \xi_{\phi}  $ \\ 
 \hline
$P_{9}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0  \ F;  \ P $&$\xi_{\perp} > \xi_{\parallel}   \ F; \ P$&$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}  \sim   \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{r}  \sim  \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{z} > \xi_{r} > \xi_{\phi}  $\\  
$P_{10}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0 \ F;   \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$&$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $& $\xi_{r}   \sim   \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{r}   \sim   \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{z}> \xi_{r} > \xi_{\phi}  $\\  
$P_{11}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0  \ F;  \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$&$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}   \sim   \xi_{\phi}\gg   \xi_{z}\mapsto 0  $&$\xi_{r}   \sim   \xi_{\phi} \gg  \xi_{z}\mapsto 0  $&$\xi_{z} > \xi_{r} > \xi_{\phi}  $ \\  
$P_{12}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0  \ F;  \ P $&$\xi_{\perp} > \xi_{\parallel}   \ F; \ P$&$\xi_{\parallel}  \geq \xi_{\perp}  \ IP  $&$\xi_{r}   \sim  \xi_{\phi}\gg   \xi_{z}\mapsto 0  $&$\xi_{r} \sim  \xi_{\phi}\gg \xi_{z}\mapsto 0  $ &$  \xi_{r}>  \xi_{\phi} > \xi_{z}   $ \\ 
 $P_{13}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0  \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}   \ F; \ P$&$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}\sim    \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{r}   \sim  \xi_{\phi}\gg  \xi_{z}\mapsto 0 $&$\xi_{z} > \xi_{r} > \xi_{\phi}  $\\  
$P_{14}$&$\xi_{\perp} \gg \xi_{\parallel}\mapsto 0   \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$ &$\xi_{\perp}  \geq \xi_{\parallel}  \ IP  $&$\xi_{r}  \sim   \xi_{\phi}\gg   \xi_{z}\mapsto 0 $&$\xi_{r}  \sim  \xi_{\phi}\gg  \xi_{z}\mapsto 0 $&$\xi_{z} > \xi_{r} > \xi_{\phi}  $\\  
$P_{15}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0 \ F;  \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$\xi_{r}  \sim   \xi_{\phi}\gg \xi_{z}\mapsto 0 $&$\xi_{r}  \sim   \xi_{\phi}\gg \xi_{z}\mapsto 0$&$  \xi_{r}>  \xi_{\phi} > \xi_{z}   $ \\  
\par
$P_{16}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0 \ F;  \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$\xi_{r}  \sim   \xi_{\phi}\gg \xi_{z}\mapsto 0  $&$\xi_{r} \sim    \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$  \xi_{r}>  \xi_{\phi} > \xi_{z}   $ \\  
$P_{17}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0  \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}  \ F;  \ P$&$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$\xi_{r} \sim  \xi_{\phi}\gg    \xi_{z}\mapsto 0$&$\xi_{r}   \sim  \xi_{\phi}\gg  \xi_{z}\mapsto 0 $&$  \xi_{r}>  \xi_{\phi} > \xi_{z}   $ \\  
$P_{18}$&$\xi_{\perp} \gg \xi_{\parallel} \mapsto 0  \ F; \ P $&$\xi_{\perp} > \xi_{\parallel}   \ F; \ P$ &$\xi_{\parallel}  \geq \xi_{\perp}  \ P  $&$\xi_{r}  \sim   \xi_{\phi}\gg  \xi_{z}\mapsto 0  $&$\xi_{r}  \sim  \xi_{\phi}\gg  \xi_{z}\mapsto 0 $&$  \xi_{r}>  \xi_{\phi} > \xi_{z}   $\\ 
 \hline
\end{tabular}
\end{table}