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MyWikiBiz, Author Your Legacy — Tuesday June 18, 2024
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\PMlinkescapephrase{calculus}
 
\PMlinkescapephrase{calculus}
 
\PMlinkescapephrase{Calculus}
 
\PMlinkescapephrase{Calculus}
\PMlinkescapephrase{cell}
  −
\PMlinkescapephrase{Cell}
   
\PMlinkescapephrase{circle}
 
\PMlinkescapephrase{circle}
 
\PMlinkescapephrase{Circle}
 
\PMlinkescapephrase{Circle}
 
\PMlinkescapephrase{collection}
 
\PMlinkescapephrase{collection}
 
\PMlinkescapephrase{Collection}
 
\PMlinkescapephrase{Collection}
 +
\PMlinkescapephrase{cover}
 +
\PMlinkescapephrase{Cover}
 
\PMlinkescapephrase{cut}
 
\PMlinkescapephrase{cut}
 
\PMlinkescapephrase{Cut}
 
\PMlinkescapephrase{Cut}
 
\PMlinkescapephrase{divides}
 
\PMlinkescapephrase{divides}
 
\PMlinkescapephrase{Divides}
 
\PMlinkescapephrase{Divides}
\PMlinkescapephrase{extension}
  −
\PMlinkescapephrase{Extension}
   
\PMlinkescapephrase{language}
 
\PMlinkescapephrase{language}
 
\PMlinkescapephrase{Language}
 
\PMlinkescapephrase{Language}
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From & $q$ & and & $\operatorname{d}q$ & infer & $\overline{q}$ & next. \\[6pt]
 
From & $q$ & and & $\operatorname{d}q$ & infer & $\overline{q}$ & next. \\[6pt]
 
\end{tabular}\end{center}
 
\end{tabular}\end{center}
 +
 +
$\ldots$
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\section{Transitional remarks}
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 +
Up to this point we have been treating the universe of discourse $X,$ the quality $q,$ and the symbol $``q"$ as all of one piece, almost as if the entire context marked by $X$ and $q$ and $``q"$ amounted to the only way of viewing $X.$  That is clearly not the case, but the fact is that people often use the term ``universe of discourse" to cover a particular set of distinctions drawn in the space $X$ and even sometimes a particular calculus or language for discussing the elements of $X.$  If it were possible to coin a new phrase in this realm one might distinguish these latter components as the ``discursive universe", but there is probably no escape from simply recognizing the equivocal senses of the terms already in use and trying to clarify the senses intended in context.
    
$\ldots$
 
$\ldots$
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