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Re: A modest proposal #2: verdicality
> Let me just make one point that may be new, without trying to start a
> new discussion: gender and (physical) sex are hardly as dualistic as
> most people think they are (and as our culture constantly pushes on
> us).
I know, I sure do.
> Consider transvestites, transsexuals, and hermaphrodites.
> Because of those last, in particular, one might reasonably say {da cu
> nanmu je ninmu je nimnau}.
Sure, but we are talking about one particular woman. Assume that she is
a woman and not a man, and yet due to our initial misaprehension we
insist to keep calling her {le nanmu}. I don't know why I'm defending
this example anyway since I really agree with you in essence.
> But I'm sure one could come up with a better example, and...
>
> > However, if you want to think that {le} is always veridical, I'm not
> > going to disagree with you, since that is the case except in a set
> > of measure zero anyway. :)
>
> I think I'll just do that. (A fellow mathematician at heart, I see.)
I guess you must have heard the joke: biologists believe they're
chemists, chemists believe they're physicists, physicists believe they
are God, and God believes he's a mathematician.
> Well, yes, but because of the implicit existential quantification of
> {da}, a {noi} clause ends up providing information crucial to
> restricting the quantification and understanding the sentence; e.g.,
> {da noi nanmu cu te cimei} == "There are at least three men."
Assuming that the {cimei} is composed of men. da, being a nanmu, could
be a member of the set {pa nanmu, pa tirxu, pa cribe}
> (Hmm. I'm not sure how much sense that makes. Does
> le xunre cukta .e le blabi cukta .e le blanu cukta cu te cimei
> make sense?)
Yes. But nothing says that they are members of the same {cimei}, I think.
Jorge