
\section{Parameters} 


\parskip = 0pt

\setlength{\tableWidth}{160mm}

\setlength{\paraWidth}{\tableWidth}
\setlength{\descWidth}{\tableWidth}
\settowidth{\maxVarWidth}{compute\_second\_derivative\_from\_first\_derivative}

\addtolength{\paraWidth}{-\maxVarWidth}
\addtolength{\paraWidth}{-\columnsep}
\addtolength{\paraWidth}{-\columnsep}
\addtolength{\paraWidth}{-\columnsep}

\addtolength{\descWidth}{-\columnsep}
\addtolength{\descWidth}{-\columnsep}
\addtolength{\descWidth}{-\columnsep}
\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{amplitude} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Amplitude}} \\
\hline{\bf Range} & &  {\bf Default:} 1.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{anl} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Amplitude of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{bound} & {\bf Scope:} private & STRING \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Boundary condition}} \\
\hline{\bf Range} & &  {\bf Default:} static \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering .*} & \multicolumn{2}{p{\paraWidth}|}{any registered boundary condition} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{compute\_second\_derivative\_from\_first\_derivative} & {\bf Scope:} private & BOOLEAN \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Take first derivative twice to compute second derivate}} \\
\hline & & {\bf Default:} no \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{deltanl} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em sigma of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{eps} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em A small number}} \\
\hline{\bf Range} & &  {\bf Default:} 1.0e-10 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering 0:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{epsx} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em eps in x-direction of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{epsy} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em eps in y-direction of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{initial\_data} & {\bf Scope:} private & KEYWORD \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Type of initial data}} \\
\hline{\bf Range} & &  {\bf Default:} plane \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering linear} & \multicolumn{2}{p{\paraWidth}|}{x and y coordinates} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering plane} & \multicolumn{2}{p{\paraWidth}|}{Plane wave} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering Gaussian} & \multicolumn{2}{p{\paraWidth}|}{Gaussian wave packet} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering GaussianNonLinear} & \multicolumn{2}{p{\paraWidth}|}{Gaussian wave packet for the non-linear RHS} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering GeneralMultipole} & \multicolumn{2}{p{\paraWidth}|}{Multipole with arbitrary l and m} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole} & \multicolumn{2}{p{\paraWidth}|}{L=1 initial data, Gaussian in r} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=1, m=0} & \multicolumn{2}{p{\paraWidth}|}{L=1 m=0 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=1, m=1} & \multicolumn{2}{p{\paraWidth}|}{L=1 m=1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=1, m=-1} & \multicolumn{2}{p{\paraWidth}|}{L=1 m=-1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2} & \multicolumn{2}{p{\paraWidth}|}{L=2 initial data, Gaussian in r} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, u=0} & \multicolumn{2}{p{\paraWidth}|}{L=2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, m=1} & \multicolumn{2}{p{\paraWidth}|}{L=2 m=1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, m=-1} & \multicolumn{2}{p{\paraWidth}|}{L=2 m=-1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, m=2} & \multicolumn{2}{p{\paraWidth}|}{L=2 m=2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, m=-2} & \multicolumn{2}{p{\paraWidth}|}{L=2 m=-2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=2, m=-2} & \multicolumn{2}{p{\paraWidth}|}{L=2 m=-2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=0} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=0 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=1} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=-1} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=-1 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=2} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=-2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=-2} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=-2 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=3} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=3 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=-3} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=-3 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=4} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=4 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering multipole l=4, m=-4} & \multicolumn{2}{p{\paraWidth}|}{L=4 m=-4 initial data, Gaussian in r, u=0} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering noise} & \multicolumn{2}{p{\paraWidth}|}{Random noise} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering debug} & \multicolumn{2}{p{\paraWidth}|}{number of current patch and grid point index} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{initial\_data\_analytic\_derivatives} & {\bf Scope:} private & BOOLEAN \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Calculate spatial derivatives of the initial data analytically?}} \\
\hline & & {\bf Default:} no \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{lapse} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Lapse function multiplier}} \\
\hline{\bf Range} & &  {\bf Default:} 1.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{must not be zero} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{mass} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Mass M}} \\
\hline{\bf Range} & &  {\bf Default:} 1.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{metric} & {\bf Scope:} private & KEYWORD \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Global metric}} \\
\hline{\bf Range} & &  {\bf Default:} Minkowski \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering Minkowski} & \multicolumn{2}{p{\paraWidth}|}{Minkowski} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering Kerr-Schild} & \multicolumn{2}{p{\paraWidth}|}{Kerr-Schild} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering Kerr} & \multicolumn{2}{p{\paraWidth}|}{Kerr Black Hole} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{multipole\_l} & {\bf Scope:} private & INT \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em For GeneralMultipole initial data: degree of spherical harmonic function}} \\
\hline{\bf Range} & &  {\bf Default:} 2 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering 0:*} & \multicolumn{2}{p{\paraWidth}|}{A positive integer} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{multipole\_m} & {\bf Scope:} private & INT \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em For GeneralMultipole initial data: order of spherical harmonic function}} \\
\hline{\bf Range} & &  {\bf Default:} 2 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{An integer -l{\textless}=m{\textless}=l} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{multipole\_s} & {\bf Scope:} private & INT \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em For GeneralMultipole initial data: spin weight spherical harmonic function}} \\
\hline{\bf Range} & &  {\bf Default:} (none) \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{A positive integer} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{munl} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Speed of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{nonlinearrhs} & {\bf Scope:} private & BOOLEAN \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Add a non-linear term to the RHS?}} \\
\hline & & {\bf Default:} no \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{numevolvedvars} & {\bf Scope:} private & INT \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em The number of evolved variables in this thorn}} \\
\hline{\bf Range} & &  {\bf Default:} 5 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering 5:5} & \multicolumn{2}{p{\paraWidth}|}{five} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{omenl} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Omega of the non-linear Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{outer\_bound} & {\bf Scope:} private & STRING \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em outer boundary}} \\
\hline{\bf Range} & &  {\bf Default:} solution \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering zero} & \multicolumn{2}{p{\paraWidth}|}{set all characteristics to zero} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering solution} & \multicolumn{2}{p{\paraWidth}|}{use the same analytic solution as for the initial data} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering dirichlet} & \multicolumn{2}{p{\paraWidth}|}{set all fields to zero} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering radiative} & \multicolumn{2}{p{\paraWidth}|}{radiative boundary} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering none} & \multicolumn{2}{p{\paraWidth}|}{no boundary condition} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{outer\_penalty\_bound} & {\bf Scope:} private & STRING \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em outer penalty boundary}} \\
\hline{\bf Range} & &  {\bf Default:} zero \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering zero} & \multicolumn{2}{p{\paraWidth}|}{set all characteristics to zero} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering solution} & \multicolumn{2}{p{\paraWidth}|}{use the same analytic solution as for the initial data} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{powerrhs} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Exponent in the non-linear RHS term}} \\
\hline{\bf Range} & &  {\bf Default:} 5.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering 3.0:13.0} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{radius} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Radius of the Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering 0:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{recalculate\_rhs} & {\bf Scope:} private & BOOLEAN \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Recalculate the RHSs in the ANALYSIS timebin}} \\
\hline & & {\bf Default:} yes \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{rhsbound} & {\bf Scope:} private & STRING \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Boundary condition during RHS evaluation}} \\
\hline{\bf Range} & &  {\bf Default:} none \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering .*} & \multicolumn{2}{p{\paraWidth}|}{any registered boundary condition} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{rnl} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em How fat the non-linear Gaussian is (r-R)}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{shift} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Shift vector addition}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{shift\_interpolation\_type} & {\bf Scope:} private & KEYWORD \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Setting for the interpolating vector field b\^i (only used for the db formulation)}} \\
\hline{\bf Range} & &  {\bf Default:} shift \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering shift} & \multicolumn{2}{p{\paraWidth}|}{Set b\^i = beta\^i (corresponds to d0 formulation)} \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering zero} & \multicolumn{2}{p{\paraWidth}|}{Set b\^i = 0 (corresponds to dk formulation)} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{shift\_omega} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Rotational shift vector addition about z axis}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{space\_offset} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Space offset}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{spin} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Spin a=J/M\^2}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering -1:+1} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{time\_offset} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Time offset}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{wave\_number} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Wave number}} \\
\hline{\bf Range} & &  {\bf Default:} 0.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering *:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{width} & {\bf Scope:} private & REAL \\\hline
\multicolumn{3}{|p{\descWidth}|}{{\bf Description:}   {\em Width of the Gaussian}} \\
\hline{\bf Range} & &  {\bf Default:} 1.0 \\\multicolumn{1}{|p{\maxVarWidth}|}{\centering (0:*} & \multicolumn{2}{p{\paraWidth}|}{} \\\hline
\end{tabular*}

\vspace{0.5cm}\noindent \begin{tabular*}{\tableWidth}{|c|l@{\extracolsep{\fill}}r|}
\hline
\multicolumn{1}{|p{\maxVarWidth}}{mol\_num\_evolved\_vars} & {\bf Scope:} shared from METHODOFLINES & INT \\\hline
\end{tabular*}

\vspace{0.5cm}\parskip = 10pt 
