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$q\ \operatorname{d}q$ describes $j$
$q\ \operatorname{d}q$ describes $j$
\end{itemize}
\end{itemize}
Table 3 exhibits the rules of inference that give the differential quality $\operatorname{d}q$ its meaning in practice.
\begin{center}\begin{tabular}{ccccccc}
\multicolumn{7}{c}{Table 3. Differential Inference Rules} \\[12pt]
From & $\overline{q}$ & and & $\overline{\operatorname{d}q}$ & infer & $\overline{q}$ & next. \\[6pt]
From & $\overline{q}$ & and & $\operatorname{d}q$ & infer & $q$ & next. \\[6pt]
From & $q$ & and & $\overline{\operatorname{d}q}$ & infer & $q$ & next. \\[6pt]
From & $q$ & and & $\operatorname{d}q$ & infer & $\overline{q}$ & next. \\[6pt]
\end{tabular}\end{center}
$\ldots$
$\ldots$
