\begin{longtable}{p{4.5cm}p{10.5cm}} \toprule \multicolumn{1}{c}{{\textbf{Section} \texttt{singletop}}} & \multicolumn{1}{c}{{\textbf{Description}}} \\ \midrule \texttt{c\_phiq} & Sets real Wilson coefficient of $\Qone$ for processes 164 and 169. See \cref{subsec:offstop} and ref.~\cite{Neumann:2019kvk}. \\ \texttt{c\_phiphi} & Sets real and imaginary part of the $\Qtwo$ Wilson coefficient. \\ \texttt{c\_tw} & Sets real and imaginary part of the $\Qthree$ Wilson coefficient. \\ \texttt{c\_bw} & Sets real and imaginary part of the $\Qfour$ Wilson coefficient. \\ \texttt{c\_tg} & Sets real and imaginary part of the $\Qsix$ Wilson coefficient. \\ \texttt{c\_bg} & Sets real and imaginary part of the $\Qseven$ Wilson coefficient. \\ \texttt{lambda} & Scale $\Lambda$, see \cref{subsec:offstop} and ref.~\cite{Neumann:2019kvk}. \\ \texttt{enable\_lambda4} & Enable contributions of order $1/\Lambda^4$ when set to \texttt{.true.}. \\ \texttt{disable\_sm} & When set to \texttt{.true.} the pure \SM{} contributions are disabled, and just the \SM{}-\EFT{} interference and \EFT{} contributions are calculated. \\ \texttt{mode\_anomcoup} & When set to \texttt{.true.} at \LO{} one can reproduce results obtained without power counting as in the anomalous couplings approach, see \cref{subsec:offstop} and ref.~\cite{Neumann:2019kvk}. \\ \texttt{nnlo\_enable\_light}, \texttt{nnlo\_enable\_heavy\_prod}, \texttt{nnlo\_enable\_heavy\_decay}, \texttt{nnlo\_enable\_interf\_lxh}, \texttt{nnlo\_enable\_interf\_lxd}, \texttt{nnlo\_enable\_interf\_hxd}, \texttt{nnlo\_fully\_inclusive}& At NNLO there are several different contributions from vertex corrections on the light-quark line, heavy-quark line in production, and heavy-quark line in the top-quark decay. Additionally there are one-loop times one-loop interference contributions between all three contributions. For a fully inclusive calculation without decay \texttt{nnlo\_fully\_inclusive} has to be set to `.true.` and the decay and decay interference parts have to be removed. Additionally jet requirements must be lifted. For further information see \texttt{https://mcfm.fnal.gov/doc/} \\ \bottomrule \end{longtable}