Mi código es:
{\renewcommand{\arraystretch}{1.3}
\tabcolsep=2.0\tabcolsep
\begin{table}[t!]\small
\caption{Estimated Parameters of the Aggregate Production Function:Final Specification (1 Break: 1974-1985)}
\label{t51}
\begin{tabular}{|l|>{$}c<{$}|>{$}c<{$}|}
%
\multicolumn{3}{l}{\textbf{Model: Augmentation on Composite Capital}}\\
\multicolumn{3}{l}{$Y=F\Big((A_{iK}(1+c_{iK})^t
(1+c_{iK1})^{D_1(t-t_{73})-D_2(t-t_{85})}
K^\lambda H^{1-\lambda},L\Big)$}\\[2mm]\hline
%
\textbf{Parameter } & \textbf{Estimate} & \textbf{t-statistic} \\ \hline
AK & 0.580 & 1.016 \\ \hline
AK$^{\ast\lambda}$& 0.384 & 1.623 \\ \hline
AK$^{\ast(1-\lambda)}$ & 0.195 & 0.580 \\ \hline
AL & -0.069 & -0.166 \\ \hline
BK & -0.090 & -1.259 \\ \hline
BL & 0.085 & 0.819 \\ \hline
BLK & 0.057 & 1.017 \\ \hline
CKCAN & 0.034 & 1.269 \\ \hline
CKFRA & 0.062 & 1.849 \\ \hline
CKGER & 0.067 & 2.056 \\ \hline
CKITA & 0.069 & 1.853 \\ \hline
CKJAP & 0.077 & 1.807 \\ \hline
CKUK & 0.061 & 2.068 \\ \hline
CKUS & 0.045 & 1.966 \\ \hline
CK1CAN & -0.008 & -0.761 \\ \hline
CK1FRA & -0.012 & -1.079 \\ \hline
CK1GER & -0.013 & -1.038 \\ \hline
CK1ITA & -0.027 & -1.776 \\ \hline
CK1JAP & -0.045 & -1.973 \\ \hline
CK1UK & -0.027 & -1.892 \\ \hline
CK1US & -0.019 & -1.480 \\ \hline
$\lambda$ & 0.663 & 2.629 \\ \hline
$R^2$ & 0.806 & \\ \hline
D.W. & 1.801 & \\ \hline
\end{tabular}\smallskip
\raggedright
{\small Notes}
\begin{enumerate}[itemsep=0pt,before={\fontsize{9pt}{9pt}\selectfont}]
\item
The final specification is in the first-differenced form.
\item
$D_1$ takes the value of 1 if
$\mbox{year}\ge 1973$ and 0 otherwise; $D_2$ takes the value of 1 if
$\mbox{year}\ge 1985$ and 0 otherwise.
\end{enumerate}
\end{table}
}
Parece que:
Estoy tratando de lograr que todos mis períodos se alineen entre sí y que los negativos no alteren los números. ¿Hay una manera de hacerlo?
¡Gracias!
tiffany
Respuesta1
Puedes tener lo que quieras siunitxy el Stipo de columna. Reemplacé el final enumeratecon el tablenotesentorno de threeparttable, para que las notas se ajusten al ancho de la tabla:
\documentclass[10pt]{amsart}
\usepackage{siunitx}
\usepackage{threeparttable}
\begin{document}
\begin{table}[t!]\renewcommand{\arraystretch}{1.3}
\tabcolsep=2.0\tabcolsep
\sisetup{table-format=-1.3, table-number-alignment=center}
\small
\begin{threeparttable}
\caption{Estimated Parameters of the Aggregate Production Function:Final Specification (1 Break: 1974-1985)}
\label{t51}
\begin{tabular}{|l|S|S|}
%
\multicolumn{3}{l}{\textbf{Model: Augmentation on Composite Capital}}\\
\multicolumn{3}{l}{$Y=F\Big((A_{iK}(1+c_{iK})^t
(1+c_{iK1})^{D_1(t-t_{73})-D_2(t-t_{85})}
K^\lambda H^{1-\lambda},L\Big)$}\\[2mm]\hline
%
\textbf{Parameter } & {\textbf{Estimate}} &{ \textbf{t-statistic}} \\ \hline
AK & 0.580 & 1.016 \\ \hline
AK$^{\ast\lambda}$& 0.384 & 1.623 \\ \hline
AK$^{\ast(1-\lambda)}$ & 0.195 & 0.580 \\ \hline
AL & -0.069 & -0.166 \\ \hline
BK & -0.090 & -1.259 \\ \hline
BL & 0.085 & 0.819 \\ \hline
BLK & 0.057 & 1.017 \\ \hline
CKCAN & 0.034 & 1.269 \\ \hline
CKFRA & 0.062 & 1.849 \\ \hline
CKGER & 0.067 & 2.056 \\ \hline
CKITA & 0.069 & 1.853 \\ \hline
CKJAP & 0.077 & 1.807 \\ \hline
CKUK & 0.061 & 2.068 \\ \hline
CKUS & 0.045 & 1.966 \\ \hline
CK1CAN & -0.008 & -0.761 \\ \hline
CK1FRA & -0.012 & -1.079 \\ \hline
CK1GER & -0.013 & -1.038 \\ \hline
CK1ITA & -0.027 & -1.776 \\ \hline
CK1JAP & -0.045 & -1.973 \\ \hline
CK1UK & -0.027 & -1.892 \\ \hline
CK1US & -0.019 & -1.480 \\ \hline
$\lambda$ & 0.663 & 2.629 \\ \hline
$R^2$ & 0.806 & \\ \hline
D.W. & 1.801 & \\ \hline
\end{tabular}\smallskip
\begin{tablenotes}[flushleft, online]
\item[{Notes}]
\item[(1)] The final specification is in the first-differenced form.
\item[(2)] $D_1$ takes the value of 1 if
$\mbox{year}\ge 1973$ and 0 otherwise; $D_2$ takes the value of 1 if
$\mbox{year}\ge 1985$ and 0 otherwise.
\end{tablenotes}
\end{threeparttable}
\end{table}
\end{document}
