From arosta@uclan.ac.uk Thu Aug 23 05:31:57 2001 Return-Path: X-Sender: arosta@uclan.ac.uk X-Apparently-To: lojban@yahoogroups.com Received: (EGP: mail-7_3_1); 23 Aug 2001 12:31:57 -0000 Received: (qmail 78965 invoked from network); 23 Aug 2001 12:30:59 -0000 Received: from unknown (10.1.10.26) by l8.egroups.com with QMQP; 23 Aug 2001 12:30:59 -0000 Received: from unknown (HELO com1.uclan.ac.uk) (193.61.255.3) by mta1 with SMTP; 23 Aug 2001 12:30:59 -0000 Received: from gwise-gw1.uclan.ac.uk by com1.uclan.ac.uk with SMTP (Mailer); Thu, 23 Aug 2001 13:09:36 +0100 Received: from DI1-Message_Server by gwise-gw1.uclan.ac.uk with Novell_GroupWise; Thu, 23 Aug 2001 13:36:30 +0100 Message-Id: X-Mailer: Novell GroupWise 5.5.2 Date: Thu, 23 Aug 2001 13:36:20 +0100 To: lojban Subject: Re: status of ka (was Re: [lojban] x3 of du'u Mime-Version: 1.0 Content-Type: text/plain; charset=US-ASCII Content-Transfer-Encoding: quoted-printable Content-Disposition: inline From: And Rosta X-Yahoo-Message-Num: 9966 Xorxes: #la and cusku di'e # #>The convention would be: #> #>1. inside ka: fill every logically-present but syntactically absent place= =20 #>with ce'u # #I don't like this at all. What is a "logically-present" place? #I want {le ka ce'u dunda} to be the property of being a giver, #and {le ka dunda ce'u} the property of being a gift. But then to talk about (platonic) Going, you'd have to have ce'u ce'u ce'u ce;u ce'u klama, which is very longwinded. OTOH, by my excellent scheme: ka prami =3D Love ka zo'e prami (ce'u) =3D du'u (zo'e) prami ce'u =3D belovedness ka (ce'u) prami zo'e =3D du'u ce'u prami (zo'e) =3D loverhood So you can have things exactly as you want them, so long as you use du'u rather than ka. As for what is a logically present place, this issue exists independently of ce'u, in regard to zo'e. I'd take a logically present but syntactically absent place to be an empty untagged sumti place. >poi'i [[ [NU] ] x1 is such that poi'i abstraction is true; x1 binds ke'a=20 >within the abstraction. Would it be equivalent to {du da poi}? Yes, AFAICS. --And.