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106 constraint demotion algorithm<br />

Later generative studies aimed to find constraints which apply to large classes<br />

of derivations (i.e. the constraints have a greater explanatory power) – a trend<br />

which contrasts with the local application of the constraints proposed in the<br />

1960s. ‘Constraints’, in this work, are distinguished from ‘filters’: the former are<br />

conditions affecting two successive phrase-markers in a derivation: the latter are<br />

conditions on a single level of structure, which serves as the output of a given set<br />

of rules.<br />

The notion of constraints takes a different direction in optimality theory,<br />

where it is the principal explanatory device (abbreviated as CON). Here,<br />

constraints are ways of characterizing language universals. Each language<br />

has its own ranking of constraints (e.g. which determine morpheme position<br />

or syllable structure), and differences between these rankings result in the<br />

variations observed between languages. Constraints are found only in the constraint<br />

hierarchy for a language, i.e. the language’s particular ranking of the<br />

universal set of constraints; there are no separate constraints operating on<br />

inputs or outputs, and no rules to be constrained. The approach also uses the<br />

notion of constraint satisfaction, representing the extent to which a constraint<br />

can be violated in grammatical forms. All constraints are violable. The output<br />

forms are the optimal ones (i.e. with the minimum number of constraint<br />

violations), selected by the evaluator component of the theory. The term<br />

is also used more generally in generative linguistics with reference to theory<br />

construction. A linguistic theory needs to be constrained, in order to restrict<br />

the class of potential grammars. In this sense, the main aim of linguistics is said<br />

to be the provision of an explanatorily adequate theory which is maximally<br />

constrained.<br />

constraint demotion algorithm A theory of the acquisition of an optimality<br />

theory grammar. All constraints are initially ranked together, and as new<br />

forms are encountered, constraints that show violations in the forms in the<br />

<strong>data</strong> are progressively lowered in the ranking. A modification is called the biased<br />

constraint demotion algorithm, which starts with a ranking of all markedness<br />

constraints over all faithfulness constraints.<br />

constriction (n.) A general term used in articulatory phonetics to refer to<br />

a narrowing within the vocal tract. The different kinds and degrees of constriction<br />

are the basis of the articulatory classification of sound qualities. The<br />

term constricted is sometimes used in a restricted sense, referring to glottalized<br />

sounds or the glottis with narrow aperture (opposed to spread). ‘Constriction’<br />

has developed a central role in phonological theory, especially in some<br />

models of feature geometry. A constriction model aims to unify the description<br />

of vocoids (vowels and glides) and consonants in terms of their characteristic<br />

constriction, defined by the parameters of constriction degree (a continuant<br />

node for consonants and an aperture node for vocoids) and constriction location<br />

(a place node, represented by ‘C-place’ for consonants and ‘V-place’ for<br />

vocoids, and defined in terms of the active articulator involved). Constrictions<br />

are represented by a separate node in the feature hierarchy, and degree and<br />

location are separate nodes linked under the constriction node. The definition of<br />

dorsal, for example (involving a constriction formed by the back of the tongue)<br />

is equally applicable to consonants and vocoids, thus avoiding the ‘two-mouth’

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