From: elmeras2000
Message: 39406
Date: 2005-07-24
> --- In cybalist@yahoogroups.com, "elmeras2000" <jer@...> wrote:,
> > How can there be roots of the shape *H2leH1-, *H2meH1-, *H2weH1-
> > *H3elH1-, *H2enH1-, *H2werH1-, *H1elH2-, *H1eysH2-, *H1ewH2-,trigger
> > *H2neH3-, *H2emH3-, *H2erH3-? How could the same root vowel
> > different shwa colorations adjacent to already-neutralizednecessary
> > laryngeals? The matter has simply not been allotted the
> > amount of reflection.*h1eysh2,
>
> I couldn't confidently identify 4 of these roots: *h2leh1,
> *h2neh3 (but *h3neh2 will do in its stead) andI took the examples from the reverse index of roots in LIV. *H2leH1-
>
> *h2emh3.
> For the others, I list possible pre-ablaut forms and the[]
> e-, o- and zero grades in order as I believe they
>
> would be under Patrick's theory.
> I can see only two objections:But that reveals the utter arbitrariness of the whole idea. The
>
> a) Polysyllabic stems
> b) Unpredictability of stress.
>which
> There are many roots currently reconstructed as ending in *-h2g^
> may actually be compounds of *h2eg^ (make that **hag^) 'lead', soit
> is not obvious that these are insuperable objections.What "many roots" are you talking about? Would (Pokorny-notation)
>
> So what is the problem with these roots?