Return-Path: <@FINHUTC.HUT.FI:LOJBAN@CUVMB.BITNET> Received: from FINHUTC.hut.fi by xiron.pc.helsinki.fi with smtp (Linux Smail3.1.28.1 #1) id m0rD23m-00007FC; Thu, 1 Dec 94 05:19 EET Message-Id: Received: from FINHUTC.HUT.FI by FINHUTC.hut.fi (IBM VM SMTP V2R2) with BSMTP id 1779; Thu, 01 Dec 94 05:20:07 EET Received: from SEARN.SUNET.SE (NJE origin MAILER@SEARN) by FINHUTC.HUT.FI (LMail V1.1d/1.7f) with BSMTP id 1776; Thu, 1 Dec 1994 05:20:07 +0200 Received: from SEARN.SUNET.SE (NJE origin LISTSERV@SEARN) by SEARN.SUNET.SE (LMail V1.2a/1.8a) with BSMTP id 6097; Thu, 1 Dec 1994 04:16:48 +0100 Date: Wed, 30 Nov 1994 22:21:45 EST Reply-To: jorge@PHYAST.PITT.EDU Sender: Lojban list From: Jorge Llambias Subject: Re: lohe, lehe & ka X-To: lojban@cuvmb.cc.columbia.edu To: Veijo Vilva Content-Length: 1379 Lines: 37 And: > If we still wish to debate the matter, I would ask Jorge how he thinks > LOI differs from LO. {lo} makes reference to individuals, {loi} to a group as a whole. > Is it just that "re loi" is inappropriate? That > is, we can distinguish between one mass and another, but not between > the individuals that compose a mass? To refer to the individuals as individuals, you have to use {lo}, or you can also extract the individuals of a mass with {lu'a}. I'm not certain what you mean by distinguishing between one mass and another. There is only one possible mass {piro loi broda} for a given broda, but many different {[pisu'o] loi broda}. > I think that's Jorge's view. > This contrasts with my understanding, which is that we don't > differentiate between one mass of broda and another. If you mean the whole mass, we agree. > On the view > I have just attributed to Jorge, "ro loi" ought to mean "every mass > of", and "re loi" should make sense (two differentiable masses). No, on my view that doesn't make sense. You can have two differentiable mass fractions, but there is no easy way to make reference to them as two somethings. There is only one whole mass. > On my view, there is just one "loi broda", and there is no need > for an external quantifier. I think that what you want for {loi broda} would be covered with quantifiers by {piro loi broda}. Jorge