Editor for this issue: Sarah Murray <sarah
linguistlist.org>
Re: http://linguistlist.org/issues/15/15-1701.html#2 and Linguist 15.1782 I'm not quite sure how the hypothesis that: Languages cannot have long contrasting vowels unless they have short contrasting vowels. is intended to be interpreted. The most straightforward interpretation would be that a language cannot have contrasting long vowels unless it contrasts some pair of short vowels, allowing any number of long vowels so long as the language has at least two contrasting short vowels. As far as I know, that is true. However, my guess is that the constraint is not correctly stated and that what is actually meant is that you can't have a contrast between /X:/ and /Y:/ unless /X/ and /Y/ contrast. This is part of phonological folklore, but it is false. Early Modern Japanese, as documented in the late 16th/early 17th century, had the same five short vowels as now: a i e o u (with the u not really rounded\ ), but it had six long vowels, a i e o u and open-o. We are quite certain of this because the Portuguese Jesuits consistently distinguished the two kinds of long o, e.g. in Joao Rodriguez _Arte da Lingoa de Japao_ (Nagasaki, Society of Jesus, 1604). As I recall the distinction is also marked in the pedagogical materials that survive from the Korean government foreign language school. Long open-o resulted from the contraction of /au/ sequences which in turn arose due to the loss of intervocalic consonants. The vowel system eventually regained its senses and merged long open-o with plain long o. Another problematic claim is: There no languages where the inflectional affix is closer to the root than the derivational one. One problem of course is that "inflectional" and "derivational" have different meanings for different people. Another is that this isn't sufficiently formalized. The strongest constraint would be: There exists no language in which there exist an inflectional affix I and a derivational affix D such that I is closer to the root than D. But the above could also be intended to mean something weaker, e.g. There exists no language in which for every inflectional affix I and for every derivational affix D, I is closer to the root than D. If the former is intended, on most people's notions of "inflectional" vs. "derivational", it is falsified by all of the Athabaskan languages. In Athabaskan languages, the order of morphemes in the veb is, roughly speaking: derivational prefixes - inflectional prefixes - valence prefix - root - suffixes The position immediately preceding the valence prefix contains the inner subject prefixes: 1s,2s,2dp, and 1d(p). The reason this doesn't falsify the latter version of the constraint is the the valence prefixes might be considered derivational. To some extent they are lexically determined by the verb root, but they also play a role in transitivity alternations. Of course, it also matters what level of representation the constraint is supposed to hold of. There is, for example, an account of Athabaskan due to Keren Rice on which the surface order is quite different from the underlying order. On such an account, the constraint would hold of underlying representation. As for: No human language lacks a mechanism for ... number unless I have badly misunderstood the paper he sent me, Dan Everett says, convincingly as far as I can tell, that this is false for Piraha. - Bill PoserMail to author|Respond to list|Read more issues|LINGUIST home page|Top of issue