\begin{table}%T2
    \caption{\label{tab:rec-sum}Summary of the analytic recipe to obtain the impact radii $b_\sigma$ and approach velocities $v_{\rm a}$.}
    \small%\centering
\par
  \begin{tabular}{p{5cm}lll}
    \hline
    \hline \noalign{\smallskip}
    1. Calculate dimensionless parameters:&  $\zeta_{\rm w}$ (headwind velocity)  & \eq{zeta-w}  \\
                                          &  $\alpha_{\rm p}$ (planet size)       & \eq{alpha-p}  \\
                                          &  ${\rm St} = t_{\rm s} \Omega$ (Stokes number)  & \eq{drag-regimes} \\
   \noalign{\smallskip}
    2. Calculate impact radii:  & $\tilde{b}_{\rm set}$        & \eq{cubic}, \eq{bset-tilde}    \\
                                & $b_{\rm hyp}$                & \eq{bhyp}     \\
                                & $b_{\rm 3b}$                 & \eq{b3b}   \\
   \noalign{\smallskip}
    3. Determine regime:                 & ${\rm St}<\min(1, 12/\zeta_{\rm w}^3)$                  &                                 & ${\rm St}>{\rm max}(\zeta_{\rm w}, 1)$ \\
                                          & Settling                                   & Hyperbolic                      & Three body \\
                              \noalign{\smallskip}
    4. Results \\ 
    Impact radius (accretion), $b_\sigma$:  & ${\rm max}(\tilde{b}_{\rm set}, b_{\rm geo}$)  & ${\rm max}(\tilde{b}_{\rm set}, b_{\rm hyp})$    & ${\rm max}(b_{\rm 3b}, b_{\rm geo})$ \\
    Approach velocity $v_{\rm a}$:                & $3b_\sigma/2 + \zeta_{\rm w}$                                    & \eq{bhyp-va}                    & $3.2$ \\
    Approach radius $b_{\rm app}$:       & $b_\sigma$                                      & $b_\sigma$                           & $2.5$ \\
    \hline
  \end{tabular}
   \tablefoot{Description of impact radii: $b_{\rm geo}$, geometrical impact radius ($=\alpha_{\rm p}$); $b_{\rm set}$ impact radius in settling regime; $\tilde{b}_{\rm set}$, modified $b_{\rm set}$ (to cover the transition regime); $b_{\rm hyp}$ impact radius in the hyperbolic regime; $b_{\rm 3b}$ drag-enhanced impact radius for the 3-body regimes; $b_{\rm app}$, approach distance.}
\end{table}