17.735, Sum: Priscian Quote

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LINGUIST List: Vol-17-735. Thu Mar 09 2006. ISSN: 1068 - 4875.

Subject: 17.735, Sum: Priscian Quote

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1)
Date: 08-Mar-2006
From: Edward McDonald < laomaa20023 at yahoo.com.cn >
Subject: Priscian quote 

	
-------------------------Message 1 ---------------------------------- 
Date: Thu, 09 Mar 2006 10:13:39
From: Edward McDonald < laomaa20023 at yahoo.com.cn >
Subject: Priscian quote 
 

Regarding query: http://www.linguistlist.org/issues/17/17-661.html#2

Many thanks to those who responded so promptly to my request for the source
of the Priscian quote: in order, Brian Nolan, Michael Covington, Frank
Esterhill, & Mark Amsler. Various sources were given. The one I think I
probably took it from - but didn't note down where, always a mistake! - was

P.H. Matthews. 2001. A Short History of Structural Linguistics. Cambridge
University Press.

A similar quote can be found in 

Michael Covington. 1984. Syntactic Theory in the High Middle Ages.Cambridge
University Press.  

''Priscian's theory of syntactic structure, insofar as he has one, is
elegantly simple.  Phonological elements (litterae, or more properly
elementa) go together to form syllables (syllabae); syllables make up words
(dictiones); and words are put together to form sentences (orationes).''

The original Latin can be found in 

Instutiones Grammaticae in vol. 2 of Heinrich Keil's. Grammatici latini ex
recensione Henrici Keilii. Published: Lipsiae, in aedibvs B. G. Tevbneri,
1857-80. (''Lipsia'' I assume is ''Leipzig'')

Mark Amsler adds: Priscian, by the way, cribbed it from Donatus and it
appears in ancient and early medieval grammars in one form or another.

And, readers of Linguist List may be interested to compare it with the
following quote from Chomsky (1957: 13)

...I will consider a language to be a set (finite or infinite) of sentences
finite in length and constructed out of a finite set of elements. All
natural languages in their spoken or written forms are languages in this
sense, since each natural language has a finite number of phonemes (or
letters in its alphabet) and each sentence is representable as a finite
sequence of these phonemes (or letters), though there are infinitely many
sentences...

thanks again to all

Ed McDonald
School of Asian Studies
University of Auckland 

Linguistic Field(s): History of Linguistics





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