\begin{minipage}{\textwidth}
    \begin{table}  
\caption{Equilibrium Statistics}  
\label{table:Eqbm}  
\newsavebox{\EqbmBox}  
\sbox{\EqbmBox}{  
\newcommand{\EqDir}{\TablesDir/Eqbm}  
\begin{tabular}{lllcccc}  
\toprule 
&&& \multicolumn{2}{c}{SOE Model} & \multicolumn{2}{c}{HA-DSGE Model}   
\\ %\cline{4-5}   
   &&& \multicolumn{1}{c}{Frictionless} & \multicolumn{1}{c}{Sticky} & \multicolumn{1}{c}{Frictionless} & \multicolumn{1}{c}{Sticky}  
\\ \midrule   
  \multicolumn{3}{l}{Means}  
%\\  & & $M$  
%\\  & & $K$  
\\  & & $A$ & 7.49 &7.43 & 56.85 & 56.72   
\\  & & $C$ & 2.71 &2.71 & 3.44 & 3.44   
\\ \midrule  
  \multicolumn{3}{l}{Standard Deviations}  
\\ &    \multicolumn{4}{l}{Aggregate Time Series (`Macro')}  
%\  & & $\Delta \log \mathbf{M}$   
\\ & & $\log A $         & 0.332 & 0.321 & 0.276 & 0.272 
\\ & & $\Delta \log \CLevBF $  & 0.010 & 0.007 & 0.010 & 0.005 
\\ & & $\Delta \log \YLevBF $  & 0.010 & 0.010 & 0.007 & 0.007 
\\ &   \multicolumn{3}{l}{Individual Cross Sectional (`Micro')}  
\\ & & $\log \aLevBF $  & 0.926 & 0.927 & 1.015 & 1.014 
\\ & & $\log \cLevBF $  & 0.790 & 0.791 & 0.598 & 0.599 
\\ & & $\log p $  & 0.796 & 0.796 & 0.796 & 0.796 
\\ & & $\log \yLevBF | \yLevBF > 0 $  & 0.863 & 0.863 & 0.863 & 0.863 
\\ & & $\Delta \log \cLevBF $  & 0.098 & 0.098 & 0.054 & 0.055 
  
  
\\ \midrule \multicolumn{3}{l}{Cost of Stickiness}  
 & \multicolumn{2}{c}{4.82\text{e--4}}  
 & \multicolumn{2}{c}{4.51\text{e--4}}  
\\ \bottomrule  
 \end{tabular}   
 } 
 \usebox{\EqbmBox}  
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\medskip\medskip \vspace{0.0cm} \parbox{\TableWidth}{\footnotesize
\textbf{Notes}: The cost of stickiness is calculated as the proportion by which the permanent income of a newborn frictionless consumer would need to be reduced in order to achieve the same reduction of expected value associated with forcing them to become a sticky expectations consumer.}  
\end{table}
\end{minipage}
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