\begin{minipage}{\TableWidth}
  \begin{table}
    \caption{Micro Consumption Regression on Simulated Data} \label{table:CGrowCross}
    \begin{eqnarray} 
\CGrowCross    \nonumber %\\CGrowCrossBar \nonumber 
    \end{eqnarray}
    \\
%    \begin{center}
\begin{tabular}{cd{4}d{4}d{5}ccc}  
\toprule  
Model of     &                                &                                &                                 &                                       &                 \\  
Expectations & \multicolumn{1}{c}{$ \chi $} & \multicolumn{1}{c}{$ \eta $} & \multicolumn{1}{c}{$ \alpha $} & \multicolumn{1}{c}{$\bar{R}^{2}$} &                   
\\ \midrule 
 \multicolumn{2}{l}{Frictionless}  
\\ &  0.019  &        &        & 0.000 &   %NotOnSlide   
\\ &  \multicolumn{1}{c}{(--)}  &        &        &  &   %NotOnSlide   
\\ &    &    0.011    &        & 0.004 &   %NotOnSlide   
\\ &    &  \multicolumn{1}{c}{(--)}  &        &  &   %NotOnSlide   
\\ &    &        &     -0.190   & 0.010 &   %NotOnSlide   
\\ &    &       &  \multicolumn{1}{c}{(--)}  &  &   %NotOnSlide   
\\ &  0.061  &    0.016    &     -0.183   & 0.017 &    
\\ & \multicolumn{1}{c}{(--)} &  \multicolumn{1}{c}{(--)} &  \multicolumn{1}{c}{(--)}  &  &   %NotOnSlide   
\\ \midrule 
 \multicolumn{2}{l}{Sticky}  
\\ &  0.012  &        &        & 0.000 &   %NotOnSlide   
\\ &  \multicolumn{1}{c}{(--)}  &        &        &  &   %NotOnSlide   
\\ &    &    0.011    &        & 0.004 &   %NotOnSlide   
\\ &    &  \multicolumn{1}{c}{(--)}  &        &  &   %NotOnSlide   
\\ &    &        &     -0.191   & 0.010 &   %NotOnSlide   
\\ &    &       &  \multicolumn{1}{c}{(--)}  &  &   %NotOnSlide   
\\ &  0.051  &    0.015    &     -0.185   & 0.016 &    
\\ & \multicolumn{1}{c}{(--)} &  \multicolumn{1}{c}{(--)} &  \multicolumn{1}{c}{(--)}  &  &   %NotOnSlide   
  \\ \bottomrule \\
  \multicolumn{5}{p{0.9\textwidth}}{\footnotesize \textbf{Notes}: $\mathbb{E}_{t,i}$ is the expectation from the perspective of person $i$ in period $t$; $\bar{a}$ is a dummy variable indicating that agent $i$ is in the top 99 percent of the normalized $a$ distribution.  Simulated sample size is large enough such that standard errors are effectively zero.  Sample is restricted to households with positive income in period $t$. The notation ``(---)'' indicates that standard errors are close to zero, given the very large simulated sample size.}
%\end{center}
\end{tabular}  
\end{table}
\end{minipage}
\ifthenelse{\boolean{StandAlone}}{\end{document}}{} 
