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The contrastive hierarchy in phonology 2009 Dresher.pdf - CUNY ...

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(5.31) Pasiego Spanish vowels: Possible order<strong>in</strong>gs of [high] and [low]<br />

a. low > high b. high > low<br />

i e a o u i e a o u<br />

high + – – + + – – – +<br />

low – – + – – – + –<br />

Similarly, Steriade (1987) argues that the low vowel /a/ is unspecified for<br />

[back] <strong>in</strong> triangular five-vowel systems such as those of A<strong>in</strong>u and Tamil. Aga<strong>in</strong>,<br />

though she does not state this explicitly, the analysis relies either on logical<br />

redundancy or on a <strong>contrastive</strong> feature <strong>hierarchy</strong> whereby [low] > [back].<br />

202<br />

Although Steriade (1987) makes no mention of the <strong>contrastive</strong> <strong>hierarchy</strong> as<br />

a general pr<strong>in</strong>ciple for determ<strong>in</strong><strong>in</strong>g if feature values are <strong>contrastive</strong> or redundant,<br />

she does propose a hypothesis that translates <strong>in</strong>to a constra<strong>in</strong>t on possible<br />

hierarchies. Divid<strong>in</strong>g features <strong>in</strong>to stricture features (essentially manner features<br />

for consonants and height features for vowels) and content features (place features<br />

for consonants and timbre features for vowels), she proposes that <strong>in</strong> a<br />

redundancy rule [αF] [βG], F may be a stricture feature and G may be a<br />

content feature, but not vice-versa. Thus, we may have a redundancy rule [+low]<br />

[+back], but not [+round] [+high]. This is tantamount to claim<strong>in</strong>g that<br />

stricture features must always have wider <strong>contrastive</strong> scope than content<br />

features; that is, they are ordered higher <strong>in</strong> the <strong>contrastive</strong> <strong>hierarchy</strong>.<br />

5.3.3.2. Pairwise Algorithm for Contrastive Specification<br />

Given that the dist<strong>in</strong>ction between R-values and D-values is central to the theory<br />

of CS, it is noteworthy that neither Steriad1e (1987) nor any other advocate of CS

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