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{| align="center" cellspacing="6" width="90%" <!--QUOTE-->

{| align="center" cellspacing="6" width="90%" <!--QUOTE-->

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<p>The associative principle does not hold in this counting of factors.  Because it does not hold, these subjacent numbers are frequently inconvenient in practice, and I therefore use also another mode of showing where the correlate of a term is to be found.  This is by means of the marks of reference, &dagger; &Dagger; || &sect; &para;, which are placed subjacent to the relative term and before and above the correlate.  Thus, giver of a horse to a lover of a woman may be written:</p>

<p>The associative principle does not hold in this counting of factors.  Because it does not hold, these subjacent numbers are frequently inconvenient in practice, and I therefore use also another mode of showing where the correlate of a term is to be found.  This is by means of the marks of reference, <math>\dagger ~ \ddagger ~ \parallel ~ \S ~ \P</math>, which are placed subjacent to the relative term and before and above the correlate.  Thus, giver of a horse to a lover of a woman may be written:</p>

 

:<p>`g`_†‡ †'l'_|| ||w ‡h.</p>

| align="center" | <math>\mathfrak{g}_{\dagger\ddagger} \, ^\dagger\mathit{l}_\parallel \, ^\parallel\mathrm{w} \, ^\ddagger\mathrm{h}</math>

 

<p>The asterisk I use exclusively to refer to the last correlate of the last relative of the algebraic term.</p>

<p>The asterisk I use exclusively to refer to the last correlate of the last relative of the algebraic term.</p>