13.07.2015 Views

Dissertation - Michael Becker

Dissertation - Michael Becker

Dissertation - Michael Becker

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The decomposition of winners into their immediate constituents gives the learner accessto lexical information about stems, affixes, and the constraint conflicts that they involve.This allows the learner to project their grammar onto combinations of stems and affixesthat they haven’t seen before, such as a known stem and a known affix that were previouslyonly observed separately, or a novel stem with a known affix, etc.4.3.4 Applying a grammar with cloned constraintsThe grammar in (168) below is repeated from (166), with the addition of the dativeform of anaÙ. It allows *VÙV to rank either above or below IDENT(voice). In any givenderivation that uses (168), only one ranking is chosen, so the grammar is categorical for anygiven derivation. The choice of ranking, however, depends on the input to the derivationand how well it matches the items listed in the grammar, so the choice of ranking can beprobabilistic in some cases and categorical in others. 6(168) *VÙV 〈amaÙ,POSS,IDENT(voice)〉〈amaÙ,ACC,IDENT(voice)〉〈avuÙ,POSS,IDENT(voice)〉≫ IDENT(voice) ≫ *VÙV 〈anaÙ,POSS,IDENT(voice)〉〈anaÙ,ACC,IDENT(voice)〉〈anaÙ,DAT,IDENT(voice)〉〈avuÙ,ACC,IDENT(voice)〉Given the grammar in (168), the ranking between *VÙV and IDENT(voice) in any singlederivation depends on how well the input to the derivation matches the domains of theclones of *VÙV. If the matching is complete, the choice of ranking is categorical. If thematching is partial, the choice is potentially stochastic.If the speaker wishes to reuse a form that they have heard before, such as the possessiveform of amaÙ, they will find an exact match for it in the high-ranking clone of *VÙV. Usingthe grammar *VÙV ≫ IDENT(voice), the outcome can only be amaÃ-1. In this case, then,the choice of ranking is categorical.Given a novel Ù -final root, however, and asked to derive its possessive form, there isno single listing in the grammar that matches the outcome perfectly. There are, however,6 For a comparison with other probabilistic approaches in OT, see §4.3.7.175

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