Linkers are of course common place as structure markers in paratactic and hypotactic complexes across ranks. Group rank complexes were illustrated in (4), (5), (21) and (22) above, though we did not apply subjacency analysis to the structure markers signalling paratactic group complexes in (21) and (22). We extend relevant parts of their analysis as (26) and (27) below to address the linkers gwa and at respectively.
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[1] Trivially, in SFL Theory, linkers mark paratactic relations and binders mark hypotactic relations.
[2] To be clear, subjacency duplexes were (spuriously) proposed as a means of modelling limited submodification in a nominal group. No argument has been provided as to why they are appropriate to model linkers (or binders).
[3] To be clear, (26) features a nominal group complex — top director and rising star — serving as the Actor of a material Process. The authors' analysis is to treat the first nominal group and the following marker of the paratactic relation — gwa (and) — as a subjacency duplex. In addition to the problems previously identified with the notion of a subjacency duplex, there are two further factors that invalidate the analysis.
First, gwa is a structure marker that does not serve as an element of structure in any rank unit, since the combination [nominal group + gwa] is not a rank unit.
Second, the combination [nominal group + gwa] is not a hypotactic two-unit complex (duplex). On the one hand, gwa does not modify (subcategorise) the nominal group. On the other hand, unlike genuine complexes, it does not serve a single function. For example, a genuine complex, like top director and rising star, serves a single function, Actor, whereas the combination [nominal group + gwa] does not.
[4] To be clear, (27) features a nominal group complex — Tonyo and Ningning — serving as the Goal of a material Process. The authors' analysis is to treat the second nominal group and the preceding marker of the paratactic relation — at (and) — as a subjacency duplex. In addition to the problems previously identified with the notion of a subjacency duplex, there are two further factors that invalidate the analysis.
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