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@ -324,7 +324,7 @@ and the performance of seniority-based CI is much poorer (due to the slow recove
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%\subsection{Equilibrium geometries and vibrational frequencies}
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%In Figs.~\ref{fig:xe} and \ref{fig:freq}, we present the convergence of the equilibrium geometries and vibrational frequencies, respectively,
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In Figs.S6 and S7 of the \SupInf, we present the convergence of the equilibrium geometries and vibrational frequencies, respectively,
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In Figs.~S6 and S7 of the \SupInf, we present the convergence of the equilibrium geometries and vibrational frequencies, respectively,
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as functions of $\Ndet$, for the three classes of CI methods.
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For the equilibrium geometries, hCI performs slightly better overall than excitation-based CI.
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A more significant advantage of hCI can be seen for the vibrational frequencies.
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