Re: Consonant Clusters at the Beginning of Words (I) Rob Zook Wed, 05 Nov 1997 23:25:17 -0600 At 08:29 PM 11/5/97 -0600, Saul wrote: >Just to get a potential rule set going, I'd like to propose that any >word-initial cluster of a stop and a fricative is permitted provided >the two consonants have the same voice value -- either both voiced or >both voiceless. This is almost a required rule, because without a >pause or a vowel between the two consonants, it just naturally >happens that the voicedness or voicelessness of one voices or >devoices the other -- especially at the beginnings of words. So the >permitted stop+fricative clusters would be: > >pf ps pc px ph > bv bz bj >tf (ts) (tc) tx th > dv dz (dj) >kf (ks) kc kx kh > gv gz gj >qf qs qc qx qh > >I know: that eliminates /tv/. If people are attached to it, we can >work to preserve it... The only this which confuses me a bit is how that a voiceless consonent in a cluster could devoice the other especially with /tv/. >Rob, this would modify your proposition that any stop can be followed >by any continuant. That does seem true for the approximants (though >we have no data for /rr/) and /r/. So at minimum an initial cluster could consist of any stop + any fricative, probably any approximate as well. Then next, I'd like to know how we propose to explain kn, nm or wv? stop+nasel stop, or nasel stop+nasel stop. >Except of course, that /qy/ is highly unlikely. It would nearly always >come out as some form of /k/. I need better information on how to say /q/ before I could agree or disagree. >Remember that I'm only looking at possibilities regarding clusters at >the beginnings of words. Different rules will govern clusters at the >ends of words, as well as what sequences are permitted along syllable >boundaries. Also, the /'/ phoneme seems to act largely as a >"discontinuant," negating whatever rules would normally apply to the >sounds immediately before and after. At the end of the words, we see many /r/+[stop], whether or not it be nasel fricative or otherwise, almost the opposite of the rule you just proposed for initial clusters. Interesting. Rob Z.