I have the following file containing my tables. The preamble is the one given by the journal I am going to send my paper:
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%%%%%
% Tables
%%%%%
\usepackage{rotating}
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\usepackage{eqparbox}
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\begin{document}
\begin{table}[H]
\setlength{\tabcolsep}{1.5pt}
\centering
\normalsize
\def\sym#1{\ifmmode^{#1}\else(^{#1})\fi}
\begin{threeparttable}
\caption{Replication of Table 2 in Tabellini (2010) \label{tabellini}}
\begin{tabular}{l{7}{d{2.5}}}
\toprule \toprule
&\mc{(1)} &\mc{(2)} &\mc{(3)} &\mc{(4)} &\mc{(5)} &\mc{(6)} &\mc{(7)}\
\midrule
school &0.491\sym{} &0.785\sym{} &0.374\sym{} &0.769\sym{*} &0.510\sym{} &0.376\sym{} &0.523\sym{} \
&(0.146) &(0.172) &(0.200) &(0.233) &(0.170) &(0.198) &0.244 \
urb_rate1850 &0.616\sym{} &0.712\sym{} &0.615\sym{} &0.708\sym{} &0.805\sym{} &0.616\sym{} &0.741\sym{}\
&(0.174) &(0.168) &(0.160) &(0.198) &(0.206) &(0.205) &0.151 \
pc_culture &0.578\sym{} & & & & & & \
&(0.119) & & & & & & \
pc_culture_pos & &0.707\sym{} & & & & & \
& &(0.150) & & & & & \
pc_children & & &0.572\sym{} & & & & \
& & &(0.186) & & & & \
control & & & &1.359 & & & \
& & & &(0.828) & & & \
trust & & & & &0.925\sym{} & & \
& & & & &(0.384) & & \
obedience & & & & & &-0.929\sym{} & \
& & & & & &(0.456) & \
respect & & & & & & &1.643\sym{}\
& & & & & & &(0.512) \
\midrule
(N) &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} \[1ex]
Moran p--value &\mc{[0.001]} &\mc{[0.000]} &\mc{[0.004]} &\mc{[0.015]} &\mc{[0.001]} &\mc{[0.028]} &\mc{[0.001]} \
\bottomrule \bottomrule
\end{tabular}
\begin{tablenotes}
\small
\item[]{{\it{Notes}:} The table replicates the estimation contained in Table 2 of Tabellini (2010). Robust standard errors are in the brackets. At the bottom of the table the p--values associtated to the Moran's I tests are reported in []. The null hypothesis of the test is the absence of a spatial dependence in the residuals. The tests are based on the on the usage of a spatial matrix, $\mathbf{W}$, which elements are the inverse of the distance between region $i$ and $j$, $\frac{1}{w_{ij}}$.\
** $p<0.01$\
{\phantom{}} $p<0.05$ \
{\phantom{}} $p<0.10$ }\
\end{tablenotes}
\end{threeparttable}
\end{table}
\pagebreak
\begin{table}[H]
\setlength{\tabcolsep}{1.5pt}
\centering
\normalsize
\def\sym#1{\ifmmode^{#1}\else(^{#1})\fi}
\begin{threeparttable}
\caption{Estimation of the SARAR (1,1) model \label{sarardW}}
\begin{tabular}{l{7}{d{2.5}}}
\toprule \toprule
&\mc{(1)} &\mc{(2)} &\mc{(3)} &\mc{(4)} &\mc{(5)} &\mc{(6)} &\mc{(7)}\
\midrule
school &0.424\sym{} &0.680\sym{} &0.306\sym{*} &0.617\sym{} &0.361 &0.322 &0.405\sym{}\
&(0.185) &(0.210) &(0.182) &(0.245) &(0.242) &(0.212) &(0.180) \
urb_rate1850 &0.563\sym{} &0.650\sym{} &0.524\sym{} &0.582\sym{} &0.700\sym{} &0.565\sym{} &0.619\sym{}\
&(0.141) &(0.126) &(0.139) &(0.161) &(0.171) &(0.184) &(0.123) \
pc_culture &0.497\sym{} & & & & & & \
&(0.108) & & & & & & \
pc_culture_pos & &0.658\sym{} & & & & & \
& &(0.118) & & & & & \
pc_children & & &0.494\sym{} & & & & \
& & &(0.171) & & & & \
control & & & &1.381\sym{} & & & \
& & & &(0.688) & & & \
trust & & & & &0.969\sym{*} & & \
& & & & &(0.313) & & \
obedience & & & & & &-0.505 & \
& & & & & &(0.448) & \
respect & & & & & & &1.663\sym{}\
& & & & & & &(0.390) \
\midrule
(N) &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} \
$\zeta$ &\mc{0.314} &\mc{0.323} &\mc{0.396} &\mc{0.516} &\mc{0.430} &\mc{0.469} & \mc{0.431} \
&\mc{[0.040]} &\mc{[0.021]} &\mc{[0.010]} &\mc{[0.001]} &\mc{[0.006]} &\mc{[0.006]} &\mc{[0.002]}\
$\rho$ &\mc{-1.924} &\mc{-2.158} &\mc{-1.865} &\mc{-1.655} &\mc{-1.820} &\mc{-1.506} &\mc{-2.209}\
&\mc{[0.001]} &\mc{[0.000]} &\mc{[0.000]} &\mc{[0.003]} &\mc{[0.000]} &\mc{[0.009]} &\mc{[0.000]} \
Wald test &\mc{[0.000]} &\mc{[0.000]} &\mc{[0.001]} &\mc{[0.000]} &\mc{[0.001]} &\mc{[0.003]} &\mc{ [0.000]} \
\bottomrule \bottomrule
\end{tabular}
\begin{tablenotes}
\small
\item[]{{\it{Notes}:} The Table reports the estimations of the SARAR model in Eqs. (2) and (3). Analysis is performed using the spatial matrix, $\mathbf{W}$, which elements are the inverse of the distance between region $i$ and $j$, $\frac{1}{w_{ij}}$. Standard errors, reported in ( ), are robust to heteroskedasticity. P--values of the significance of the tests on $\zeta$ and $\rho$ and their joint significance are in [ ]. \
** $p<0.01$\
{\phantom{}} $p<0.05$ \
{\phantom{}} $p<0.10$ }\
\end{tablenotes}
\end{threeparttable}
\end{table}
\pagebreak
\begin{sidewaystable}
\setlength{\tabcolsep}{10pt}
\centering
\normalsize
\def\sym#1{\ifmmode^{#1}\else(^{#1})\fi}
\begin{threeparttable}
\caption{Direct, indirect and total impact of culture on economic development \label{DIT}}
\begin{tabular}{l{8}{d{2.5}}}
\toprule \toprule
\Quad[6] &\mc{pc_culture} &\mc{pc_culture_pos} &\mc{pc_children} &\mc{control} &\mc{trust} &\mc{obedience} &\mc{respect}\
\midrule
Direct &0.498\sym{} &0.661\sym{} &0.497\sym{} &1.397\sym{} &0.976\sym{*} &-0.509 &1.676\sym{} \
&(0.107) &(0.118) &(0.171) &(0.693) &(0.315) &(0.450) &(0.388) \
Indirect & 0.198 &0.274\sym{} &0.282\sym{} &1.265 &0.633 &-0.385 &1.090\sym{} \
&(0.125) &(0.161) &(0.161) &(0.889) &(0.439) &(0.354) &(0.518) \
Total &0.697\sym{*} &0.934\sym{} &0.779\sym{} &2.662\sym{*} &1.609\sym{} &-0.895 &2.765\sym{*} \
&(0.154) &0.193 &(0.250) &(1.381) &(0.642) &(0.750) &(0.613) \
\bottomrule \bottomrule
\end{tabular}
\begin{tablenotes}
\small
\item[]{The Table decomposes the total effect of culture on economic development. The direct effect coincides with the coefficients reported in Table 2. \
* $p<0.01$\
{\phantom{}} $p<0.05$ \
{\phantom{}} $p<0.10$ }\
\end{tablenotes}
\end{threeparttable}
\end{sidewaystable}
\pagebreak
\begin{table}[H]
\setlength{\tabcolsep}{1.5pt}
\centering
\normalsize
\def\sym#1{\ifmmode^{#1}\else(^{#1})\fi}
\begin{threeparttable}
\caption{Estimation of the SARAR (1,1) model \label{sarardW}}
\begin{tabular}{l{8}{d{2.5}}}
\toprule \toprule
&\mc{(1)} &\mc{(2)} &\mc{(3)} &\mc{(4)} &\mc{(5)} &\mc{(6)} &\mc{(7)}
&\mc{(8)}\
\midrule
school &0.433\sym{} &0.495\sym{} &0.821\sym{} &0.350\sym{} &0.646\sym{} &0.401\sym{} &0.366\sym{} &0.493\sym{}\
&(0.188) &(0.185) &(0.225) &(0.185) &(0.287) &(0.230) &(0.209) &(0.185) \
urb_rate1850 &0.548\sym{} &0.602\sym{} &0.720\sym{} &0.512\sym{} &0.600\sym{} &0.733\sym{} &0.608\sym{} &0.648\sym{}\
&(0.142) &(0.141) &(0.124) &(0.134) &(0.161) &(0.175) &(0.203) &(0.116) \
pc_culture &0.612\sym{} & & & & & & & \
&(0.121) & & & & & & & \
pc_cultcond & &0.538\sym{} & & & & & & \
& &(0.144) & & & & & & \
pc_culposcon & & &0.739\sym{} & & & & & \
& & &(0.143) & & & & & \
pc_childcond & & & &0.538\sym{} & & & & \
& & & &(0.183) & & & & \
control_cond & & & & &1.342 & & & \
& & & & &(1.015) & & & \
trust_cond & & & & & &0.901\sym{} & & \
& & & & & &(0.378) & & \
obcond & & & & & & &-0.186 & \
& & & & & & &(0.555) & \
respect_cond & & & & & & & &1.981\sym{}\
& & & & & & & &(0.339) \
\midrule
(N) &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} &\mc{69} \
$\zeta$ &\mc{0.314} &\mc{0.323} &\mc{0.396} &\mc{0.516} &\mc{0.430} &\mc{0.469} & \mc{0.431} \
&\mc{[0.040]} &\mc{[0.021]} &\mc{[0.010]} &\mc{[0.001]} &\mc{[0.006]} &\mc{[0.006]} &\mc{[0.002]}\
$\rho$ &\mc{-1.924} &\mc{-2.158} &\mc{-1.865} &\mc{-1.655} &\mc{-1.820} &\mc{-1.506} &\mc{-2.209}\
&\mc{[0.001]} &\mc{[0.000]} &\mc{[0.000]} &\mc{[0.003]} &\mc{[0.000]} &\mc{[0.009]} &\mc{[0.000]} \
Wald test &\mc{[0.000]} &\mc{[0.000]} &\mc{[0.001]} &\mc{[0.000]} &\mc{[0.001]} &\mc{[0.003]} &\mc{ [0.000]} \
\bottomrule \bottomrule
\end{tabular}
\begin{tablenotes}
\small
\item[]{{\it{Notes}:} The Table reports the estimations of the SARAR model in Eqs. (2) and (3). Analysis is performed using the spatial matrix, $\mathbf{W}$, which elements are the inverse of the distance between region $i$ and $j$, $\frac{1}{w_{ij}}$. Standard errors, reported in ( ), are robust to heteroskedasticity. P--values of the significance of the tests on $\zeta$ and $\rho$ and their joint significance are in [ ]. \
* $p<0.01$\
{\phantom{}} $p<0.05$ \
{\phantom{}} $p<0.10$ }\
\end{tablenotes}
\end{threeparttable}
\end{table}
\end{document}
I cannot figure out why table 3 is reported after table 4. Any hint on this?
