In the process we have
\begin{equation}\pi^{-}+d \longrightarrow n+n\end{equation}
and by the parity conservation
\begin{equation}\eta_{\pi} \eta_{d}(-1)^{\ell_{i}}=\eta_{n} \eta_{n}(-1)^{\ell_{f}}\end{equation}
so
\begin{equation}\eta_{\pi}=(-1)^{\ell_{j}-\ell_{i}}\end{equation}
usually in some books we can find that $l_i=0$. Could somebody explain why $l_i=0$? I have read books where they explain that this is because the pion is stationary and others where they say that the pion moves slowly. Can this process take place if the pion is not stopped? Does this happen naturally? Where does this absorbed pion come from?