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The preceding discussion outlined the ideas leading to the differential extension of propositional logic.  The next task is to lay out the concepts and terminology that are needed to describe various orders of differential propositional calculi.
 
The preceding discussion outlined the ideas leading to the differential extension of propositional logic.  The next task is to lay out the concepts and terminology that are needed to describe various orders of differential propositional calculi.
  −
Table 4 summarizes the basic notations that are needed to describe ordinary propositional calculi in a parametric fashion.
      
{| align="center" border="1" cellpadding="8" cellspacing="0" style="background:lightcyan; text-align:left; width:96%"
 
{| align="center" border="1" cellpadding="8" cellspacing="0" style="background:lightcyan; text-align:left; width:96%"
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|-
 
|-
 
| <math>\mathfrak{A}</math>
 
| <math>\mathfrak{A}</math>
| <math>\{ \mathfrak{a}_1, \ldots, \mathfrak{a}_n \}</math>
+
| <math>\lbrace\!</math>&nbsp;“<math>a_1\!</math>”&nbsp;<math>, \ldots,\!</math>&nbsp;“<math>a_n\!</math>”&nbsp;<math>\rbrace\!</math>
 
| Alphabet
 
| Alphabet
 
| <math>[n] = \mathbf{n}</math>
 
| <math>[n] = \mathbf{n}</math>
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|-
 
|-
 
| <math>\operatorname{d}\mathfrak{A}</math>
 
| <math>\operatorname{d}\mathfrak{A}</math>
| <math>\{ \operatorname{d}\mathfrak{a}_1, \ldots, \operatorname{d}\mathfrak{a}_n \}</math>
+
| <math>\lbrace\!</math>&nbsp;“<math>\operatorname{d}a_1</math>”&nbsp;<math>, \ldots,\!</math>&nbsp;“<math>\operatorname{d}a_n</math>”&nbsp;<math>\rbrace\!</math>
 
| Alphabet of<br>
 
| Alphabet of<br>
 
differential<br>
 
differential<br>
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