Difference between revisions of "Realizational formula"

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A '''realizational formula''' is the type of algebraic statement that is appropriate for the description of structural relationships according to [[stratificational grammar|stratificational]] theory.  A realizational formula bears a superficial resemblance to a rewrite rule.  But unlike rewrite or mutation rules in a process description, realization formulae are not necessarily ordered.  For example, a pair of formulae may be allowed to operate simultaneously, or they may be allowed to operate in either of the two possible orders.
 
A '''realizational formula''' is the type of algebraic statement that is appropriate for the description of structural relationships according to [[stratificational grammar|stratificational]] theory.  A realizational formula bears a superficial resemblance to a rewrite rule.  But unlike rewrite or mutation rules in a process description, realization formulae are not necessarily ordered.  For example, a pair of formulae may be allowed to operate simultaneously, or they may be allowed to operate in either of the two possible orders.
 
  
 
===Source===
 
===Source===
 
 
* Lamb, Sydney M., [http://books.google.com/books/about/Language_and_Reality.html?id=vrlPUxB2_JwC Language and Reality: Selected Writings of Sydney Lamb], Continuum, 2004.
 
* Lamb, Sydney M., [http://books.google.com/books/about/Language_and_Reality.html?id=vrlPUxB2_JwC Language and Reality: Selected Writings of Sydney Lamb], Continuum, 2004.
 
  
 
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Revision as of 06:21, 8 October 2017

A realizational formula is the type of algebraic statement that is appropriate for the description of structural relationships according to stratificational theory. A realizational formula bears a superficial resemblance to a rewrite rule. But unlike rewrite or mutation rules in a process description, realization formulae are not necessarily ordered. For example, a pair of formulae may be allowed to operate simultaneously, or they may be allowed to operate in either of the two possible orders.

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