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Optimality theory. Amany AlKhayat. Optimality theory.

Optimality theory

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Optimality theory

AmanyAlKhayat

- An alternative way of viewing phonological derivation. It is a linguistic model proposing that the observed forms of language arise from the interaction between conflicting constraints. OT models grammars as systems that provide mappings from inputs to outputs; typically, the inputs are conceived of as underlying representations, and the outputs as their surface realizations.

- There are three basic components of the theory:
- GEN takes an input, and generates the list of possible outputs, or candidates,
- CON provides the criteria, in the form of strictly ordered violable constraints, used to decide between candidates, and
- EVAL chooses the optimal candidate based on the constraints, and this candidate is the output.

- Example
- As a simplified example, consider the manifestation of the English plural:
- /ˈkæt/ + /z/ → [ˈkæts] (cats)(also smirks, hits, crepes)
- /ˈdɒɡ/ + /z/ → [ˈdɒɡz] (dogs)(also wugs, clubs, moms)
- /ˈdɪʃ/ + /z/ → [ˈdɪʃɨz] (dishes)(also classes, glasses, bushes)
- Also consider the following constraint set, in descending order of domination (M: markedness, F: faithfulness):
- M: *SS - Sibilant-Sibilant clusters are ungrammatical: one violation for every pair of adjacent sibilants in the output.
- M: Agree(Voi) - Agree in specification of [voi]: one violation for every pair of adjacent obstruents in the output which disagree in voicing.
- F: Max - Maximize all input segments in the output: one violation for each segment in the input that doesn't appear in the output (This constraint prevents deletion).
- F: Dep - Output segments are dependent on having an input correspondent: one violation for each segment in the output that doesn't appear in the input (This constraint prevents insertion).
- F: Ident(Voi) - Maintain the identity of the [voi] specification: one violation for each segment that differs in voicing between the input and output.

- dish + z > dishizdish + z*SSAgreeMaxDepIdent☞ dishiz*dishis**!dishz*!*dish*!dishs*!*

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