\begin{table}%t1
  \caption{The range of frequency bands for estimation of a~non-tidal
           signal. The last column refers to components of~$\vec{q}_e(t)$
           vector of perturbational rotation that were estimated.}  \label{t:t2}
%\centering
\small
  \begin{tabular}{lll}
     \hline \hline
     \multicolumn{2}{c}{Frequency band} & Components \\
     low & high                         &            \\
     \hline
%&& \\[-8pt]
         $ -2.95$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         $ -2.85$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2, 3  
\\
         $ -2.27$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         $ -2.07$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2, 3  
\\
         $ -1.60$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         $ -1.32$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2, 3  
\\
         $ -0.97$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         $ -0.52$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2, 3  
\\
         \hphantom{$-\!$}
         $  0.52$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         \hphantom{$-\!$}
         $  0.97$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2  
\\
         \hphantom{$-\!$}
         $  1.32$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         \hphantom{$-\!$}
         $  1.60$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2  
\\
         \hphantom{$-\!$}
         $  2.07$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         \hphantom{$-\!$}
         $  2.27$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2 
\\
         \hphantom{$-\!$}
         $  2.85$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         \hphantom{$-\!$}
         $  2.95$~$\times$ $10^{-4}~{\rm rad~s}^{-1} $  &
         1, 2 
\\
     \hline
  \end{tabular}
\end{table}