In a coordination construction, which is universally available, two or more syntactic constituents are combined, with or without an overt coordinator. This Element examines how coordinate structures are derived syntactically, focussing on the syntactic operations involved, including constraints on both their operations and the representations they produce. Specifically, considering the recent research development in the syntax of coordination, the Element discusses whether any special syntactic operation is required to derive various coordinate constructions, including constructions in which each conjunct has a gap, whether there is any special functional category heading coordinate constructions in general, what the morphosyntactic statuses of coordinators (i.e., conjunctions and disjunctions) are in some specific languages, whether the structure of a coordinate construction can be beyond the binary complementation structure, and whether the mobility of conjuncts and the mobility of elements in conjuncts require any construction-specific constraint on syntactic operations.
Abstract
In “Subordination and Binary Branching”, a recent (2023)
Syntax
paper, Ad Neeleman and colleagues proposed a new analysis of subordination. The main aim of this paper is to refute that analysis, using data from the coordination of unlike categories and unlike grammatical functions. Additionally, building on Neeleman et al.'s observations about the arbitrarily ‐ary—not just binary—nature of coordination, I sketch a more Minimalist approach to subordination and coordination that is devoid of the problems that Neeleman et al.'s analysis faces, but otherwise covers a similar range of data. On this approach, “subordination” is a synonym of “result of PairMerge” and “coordination” is a synonym of “result of SetMerge”, where SetMerge is understood as an operation creating an arbitrary set, as opposed to the usual more specialized Merge operation, which creates a binary set.
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