IDENT-XY[φ]‌ Sample Clauses

IDENT-XY[φ]‌. The second correspondence constraint is IDENT-XY[φ], which is defined as follows: IDENT-XY(φ) definition. For each element x in X assign a violation if: a. x dominates a feature node y in φ or it is dominated by a root node that dominates a feature node y in φ,22 and b. for any of x’s correspondents x′, x′ does not dominate an element in φ. Let us take for example the constraint IDENT-IO[+sib]. This constraint is violated when an input root node that dominates a sibilant [+sib] corresponds to an output root node that does not dominate a feature [+sib]. Now, let us consider the φ-Correspondence IDENT constraint. In the case of IDENT-IO, the definition assigns a violation for each element in I that is unfaithfully mapped. The set over which φ-Correspondence constraints iterate is instead the set of all non-head features in a tier, such as [+sib]. Non-heads are either not in correspondence—in which case they vacuously satisfy condition (b)—or they correspond to a head. The constraint thus demands that every pair 22 The first disjoint applie to IO-Correspondence while the second disjoint applies to φ-Correspondence. They express two similar, complementary conditions, but because of the restrictions in the theory they cannot be unified under a single statement. A simplified definition is possible under certain assumptions, as discussed at the end of this section. of head-dependent in φ-correspondence be dominated by a root node that dominates the same feature φ (i.e., that they agree for a feature φ). For example, the constraint IDENT- [+sib](+ant) is defined as follows: IDENT-[+sib](+ant) definition. For each non-head feature node x in (the set of feature nodes) [+sib], assign a violation if: a. x dominates a feature node y in [+ant] or it is dominated by a root node that dominates a feature node y in [+ant], and b. for any of x’s correspondents x′, x′ does not dominate an element [+ant]. Simply speaking, the constraint demands that elements in correspondence agree for a specific feature value. φ-Correspondence IDENT constraints are more numerous than I/O- Correspondence IDENT constraints. In the case of I/O-Correspondence, there is only one relation type, which connects input to output root nodes, while for φ-Correspondence, there is an IDENT constraint for each feature for which a φ-Correspondence can be instantiated (e.g., IDENT-[+ant], IDENT-IO[+sib], IDENT-IO[+voc], and so on). For each of these IDENT classes, the IDENT constraint may demand identity for ...
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