Monday 4 September 2023

Misconstruing The Multivariate Structure Of Nominal Groups

Martin & Doran (2023: 29):
This restriction contrasts with English, where alongside the adjective complexing in (13), there can be an indefinite number of Epithets as in (14).⁵


The fact that functions such as Epithets can be repeated calls into question a strict interpretation of multivariate structures as comprising elements of structure that only occur once.

 ⁵ Ghesquiere (2014:53) notes that Dixon (1982:25) refers to such structures as involving “independent modification”. Breban (2010: 37–38) distinguishes “classifying adjectives”, which enter into recursive modifications of their head from “descriptive adjectives” which independently modify theirs. Tucker (1998) and Vandelanotte (2002) make a similar distinction between “coordinated adjectives” and “non-coordinated” (or “modifier-sequence”) adjectives. 

 ⁶ From the perspective of orbital structure we can have an unlimited number of Epithets, each modifying a nuclear Thing function.


Blogger Comments:

[1] To be clear, the difference between (13) and (14) is that (13) presents a paratactic word complex as serving one Epithet, whereas (14) presents a hypotactic word complex serving three Epithets, one for each adjective. Both types of representation are used in SFL. Halliday & Matthiessen (2014: 388, 397):



[2] To be clear, as previously explained, it is Systemic Functional Grammar itself that 'calls into question' the Scale-&-Category Grammar 'interpretation of multivariate structures as comprising elements of structure that only occur once'. For example, Halliday & Matthiessen (2014: 364):
Categorisation within the class is typically expressed by one or more of the functional elements Deictic, Numerative, Epithet and Classifier. They serve to realise terms within different systems of the system network of the nominal group.

[3] To be clear, as previously explained, Martin's orbital structure misconstrues the multivariate structure of the experiential metafunction as a hypotactic univariate structure of the logical metafunction. The authors betray this misconstrual here by their use of the term 'modifying', which denotes a hypotactic univariate structure, not a multivariate one. Halliday & Matthiessen (2014: 389):

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