\begin{table}[ht]\centering\footnotesize\setlength{\tabcolsep}{4pt}
\begin{tabular}{@{}r r >{\raggedright\arraybackslash}p{0.75\textwidth}@{}}\toprule
$i$ & $D_i$ & $(n_{i,0},\dots,n_{i,7})$\\\midrule
$1$ & $820$ & ($-11240$, $-3930$, $11410$, $4970$, $-2840$, $-1577$, $-13$, $57$)\\
$2$ & $820$ & ($144740$, $4910$, $-112770$, $-20720$, $23320$, $7193$, $-443$, $-218$)\\
$3$ & $410$ & ($-151490$, $-13740$, $114790$, $24900$, $-22370$, $-7289$, $414$, $219$)\\
$4$ & $820$ & ($1109580$, $-63670$, $-958820$, $-114980$, $233100$, $65447$, $-4742$, $-2042$)\\
$5$ & $164$ & ($428604$, $-30740$, $-362830$, $-41928$, $87380$, $24500$, $-1771$, $-766$)\\
$6$ & $820$ & ($17800$, $17460$, $-14690$, $-9890$, $2430$, $1782$, $13$, $-57$)\\
$7$ & $410$ & ($-1773690$, $126310$, $1512960$, $175320$, $-366800$, $-103292$, $7397$, $3237$)\\
$8$ & $820$ & ($-44757080$, $5683670$, $36575370$, $3213340$, $-8812930$, $-2344379$, $182619$, $73674$)\\
$9$ & $820$ & ($-49340$, $25970$, $28570$, $-7990$, $-5860$, $363$, $257$, $-23$)\\
$10$ & $205$ & ($-744505$, $-1104185$, $1381795$, $632240$, $-360460$, $-164188$, $5128$, $5033$)\\
\bottomrule\end{tabular}\vspace{3pt}
\caption{The elements $u_i=D_i^{-1}\sum_{k=0}^{7}n_{i,k}a^k$ of $\Lo$.  The elements $u_1,\dots,u_6$ generate the primes of $\Lo$ above $2$, $5$, $5$, $5$, $7$, $7$ with ramification indices $8$, $5$, $1$, $2$, $1$, $7$; $u_7,\dots,u_{10}$ are units.}\label{tab:u}
\end{table}