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Phonological Conditions on Affixation

Phonological Conditions on Affixation

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two models in terms of how well they match up with the survey results to be presented in<br />

chapters 2-4. In chapter 6 (§6.3), I c<strong>on</strong>trast the two models in terms of the accuracy of<br />

their respective predicti<strong>on</strong>s. As in the discussi<strong>on</strong> of the predicti<strong>on</strong>s of P >> M in §1.1.1.2,<br />

the predicti<strong>on</strong>s to be discussed here are general. In each of chapters 2-4, more specific<br />

predicti<strong>on</strong>s for particular types of PCSA will be discussed where relevant.<br />

One predicti<strong>on</strong> made by the subcategorizati<strong>on</strong> approach is that PCSA is not<br />

necessarily ph<strong>on</strong>ologically optimizing, and that there should exist cases in which no<br />

plausible ph<strong>on</strong>ological well-formedness c<strong>on</strong>straint can be written to account for the<br />

pattern of allomorphy. This is because in the subcategorizati<strong>on</strong> approach, ph<strong>on</strong>ological<br />

c<strong>on</strong>straints play no role in determining the distributi<strong>on</strong> of allomorphs. The ph<strong>on</strong>ological<br />

c<strong>on</strong>diti<strong>on</strong>s <strong>on</strong> affixati<strong>on</strong> are simply stated in the lexical entry for each affix, so the<br />

relati<strong>on</strong>ship between the c<strong>on</strong>diti<strong>on</strong> <strong>on</strong> allomorphy and the shape of the affix is arbitrary.<br />

It should be stressed that this does not mean that PCSA never has an optimizing<br />

character. To the c<strong>on</strong>trary, it has already been established (prior to the present survey)<br />

that many examples of PCSA look as if they maximize the well-formedness of words.<br />

This is not necessarily problematic for the subcategorizati<strong>on</strong> approach; since PCSA<br />

probably originates in many cases from the loss of a regular rule, it should not be<br />

surprising that many cases appear to be ph<strong>on</strong>ologically optimizing. In this approach it<br />

would be surprising, and problematic, if there were no examples of arbitrary, n<strong>on</strong>-<br />

optimizing examples of PCSA. This is the type of example that would be problematic for<br />

P >> M, since PCSA is driven in that approach by ph<strong>on</strong>ological well-formedness.<br />

13

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