\begin{table*}[t]
\centering\small
\setlength{\tabcolsep}{5pt}
\resizebox{\linewidth}{!}{%
\begin{tabular}{@{}cc*{7}{r}@{}}
\toprule
$Q^2$ & $P^2$ & \multicolumn{7}{c}{$d(Q,P)$ for $Q\cdot P = -2,\,-1,\,0,\,1,\,2,\,3,\,4$}\\
\midrule
2 & 2 & -209\,304 & 130\,329 & 50\,064 & 25\,353 & 648 & 327 & 0 \\
4 & 2 & -2\,023\,536 & 1\,598\,376 & 1\,127\,472 & 561\,576 & 50\,064 & 8\,376 & -648 \\
6 & 2 & -15\,493\,728 & 16\,844\,421 & 16\,491\,600 & 8\,533\,821 & 1\,127\,472 & 130\,329 & -15\,600 \\
4 & 4 & -16\,620\,544 & 28\,698\,000 & 32\,861\,184 & 18\,458\,000 & 3\,859\,456 & 561\,576 & 12\,800 \\
6 & 4 & -53\,249\,700 & 474\,507\,528 & 632\,078\,672 & 392\,427\,528 & 110\,910\,300 & 18\,458\,000 & 1\,127\,472 \\
6 & 6 & 2\,857\,656\,828 & 11\,890\,608\,225 & 16\,193\,130\,552 & 11\,232\,685\,725 & 4\,173\,501\,828 & 920\,577\,636 & 110\,910\,300 \\
\bottomrule
\end{tabular}}
\caption{The index $d(Q,P) = (-1)^{Q\cdot P+1}c(Q,P)$ of quarter-BPS dyons of the heterotic string on $T^6$, from $1/\Phi_{10}$, in the chamber $\operatorname{Im} v<0$ (the expansion in powers of $e^{-2\pi i v}$). The table agrees entry by entry with Table~1 of \cite{Sen11positivity}. Entries with $Q\cdot P<0$ are the other chamber's values at $|Q\cdot P|$ by the symmetry $v\mapsto -v$; their negativity for $Q\cdot P\le -1$ is the two-centred contribution of Theorem~\ref{thm:wallcrossing}.}
\label{tab:phi10}
\end{table*}