From pycyn@aol.com Tue Aug 28 12:25:23 2001
Return-Path: <Pycyn@aol.com>
X-Sender: Pycyn@aol.com
X-Apparently-To: lojban@yahoogroups.com
Received: (EGP: mail-7_3_2); 28 Aug 2001 19:25:23 -0000
Received: (qmail 390 invoked from network); 28 Aug 2001 19:21:11 -0000
Received: from unknown (10.1.10.142)
  by m8.onelist.org with QMQP; 28 Aug 2001 19:21:11 -0000
Received: from unknown (HELO imo-d07.mx.aol.com) (205.188.157.39)
  by mta3 with SMTP; 28 Aug 2001 19:21:06 -0000
Received: from Pycyn@aol.com
  by imo-d07.mx.aol.com (mail_out_v31_r1.4.) id r.73.12295c4d (3891)
  for <lojban@yahoogroups.com>; Tue, 28 Aug 2001 15:21:00 -0400 (EDT)
Message-ID: <73.12295c4d.28bd491b@aol.com>
Date: Tue, 28 Aug 2001 15:20:59 EDT
Subject: Re: [lojban] Another stab at a Record on ce'u
To: lojban@yahoogroups.com
MIME-Version: 1.0
Content-Type: multipart/alternative; boundary="part1_73.12295c4d.28bd491b_boundary"
X-Mailer: AOL 6.0 for Windows US sub 10531
From: pycyn@aol.com

--part1_73.12295c4d.28bd491b_boundary
Content-Type: text/plain; charset="ISO-8859-1"
Content-Transfer-Encoding: quoted-printable

In a message dated 8/28/2001 1:17:45 PM Central Daylight Time,=20
a.rosta@dtn.ntl.com writes:


> So can I try to outline what I take to
> be an explicit version of your scheme?
>=20
> 1. All empty sumti places within du'u fill with zo'e.

Yes.


> 2. In ka abstractions, the first empty place fills with ce'u and the=20
> rest fill with zo'e.

Yes


> Exception (or generalization): where context indisputably demands=20
> a ka abstraction expressing an n-adic relation, where the value of=20
> n is certain, the first n empty places fill with ce'u and the rest=20
> with zo'e.

No. Other {ce'u} are explicit, unmarked are {zo'e}
Unless there is an explicit {zo'e}, in which case, all {zo'e} appear and=20
{ce'u} are implicit.

> 3. EITHER (XOR):
> 3a. In a ka abstraction, if an overt ce'u fills the x1 then all=20
> following empty places fill with ce'u.
> XOR:
> 3b. In a ka abstraction, if a ce'u precedes the first empty place
>=20=20=20=20=20=20=20=20
Wordy but OK: if {ce'u} in the first open (not filled with content sumti)=20
space then all blanks are {ce'u}

<A. Empty places and their sequence have to be defined as x1<x2<x3<x4<x5
=A0=A0 (because I can't see any other way of defining them). This means=20
=A0=A0 that {ka broda .... fa ko'a} will gardenpath people, because they'll
=A0=A0 misparse as {ka ce'u broda}. There's probably no way round this; you
=A0=A0 have to wait to the end of tbe clause to know where the ce'u and=20
=A0=A0 zo'e go. Your only safe bet to avoid gardenpathing is to use overt
=A0=A0 ce'u within du'u>
No, defined by space: first available space, etc. If first occurrent=20
expression is {fe S} then there is assumed to be a space unfilled before it=
=20
and so on. We can (and will if need be) establish fixed order to prevent=20
gardenpathing of that sort.

<B. Rules 2-3 raise further problems of specification:

=A0=A0 i.=A0 Does an empty place within a nonempty x1 precede an empty x2?

=A0=A0 ii. If nonempty x3 precedes nonempty x2, does an empty place within
=A0 =A0 =A0=A0 x3 precede an empty place within x2?>
Now that is interesting. I (nor anyone else that I can find) didn't think =
of=20
the gaps in a {ka} phrase being within subordinate pharses. I can see tha=
t=20
that will generate some problems for interpretation in some cases (if the=20
internal phrase is intensional, for example) but the question of how to app=
ly=20
the conventions -- other than the fact that it opens the possibility for ma=
ny=20
more that 5 omitted placeholders) can be handled rather easily, whichever=20
ways sems to work best. I tend to favor linear orders, so I would go with=
=20
"yes" to both your questions (except for being unsure what "x3 precedes x2"=
=20
means)

<C. {ka ce'u ce'u ce'u ce'u ce'u klama} =3D {la'e zo klama}, so it may=20
=A0=A0 be that Rule 3 doesn't have to be relied on that much.>
While I think that what C intends is correct, the grammar is not quite righ=
t,=20
for the {ka} phrases is a selbri and the {la'e} is a sumti. So, they do pl=
ay=20
different roles sometimes. I think doing lambda reduction with {la'e zo=20
klama} would be a serious mistake generally. But the equation does reduce=
=20
the need for {ka ce'u klama} say.

<D. Nor does Rule 2 have to be relied on that much, because {ka ce'u zo'e
=A0=A0 zo'e zo'e zo'e klama} =3D {lo'e klama}. >
I gather (I have not been following that part of this muddle closely--=20
keeping tack of the {ce'u} has been quite enough for now) that you and xod=
=20
have come to this conclusion. I can't think where it comes from (but I wil=
l=20
look) nor can I imagine why it would be true on the basis of anyhting in th=
e=20
Book or the history of Lojban (making allowance for the misgrammar again,=20
even). A typical broda is a broda, not a property (though, admittedly, not=
=20
necessarily an existing broda either).

<=A0 =A0=A0 ko'a ce ko'e simxu loi ka (ce'u) (ce'u) prami

=A0=A0 could be rendered by something like

=A0 =A0=A0 ko'a ce ko'e simxu lo'e prami be (tu'a) ce'u>

While I agree that a {ka} may make more sense than a {nu} in simxu-2 (the=20
consequences need looking at) I can't make much sense out of either of thes=
e=20
sentences. What would a mass of properties be, since there is only one=20
property here, le ka ce'u prami. Nor is it clear what that has to do with a=
=20
typical lover of whatever that all evaluates to (not much at a glance).
I have enough trouble with Lojban, without trying to deal with Andban and=20
other Nalgols (I almost miss guaspe!)=20

<Either:

=A0 I. Revert to my du'u/ka/si'o proposal>
Aside from being metaphysicaly and grammatically suspect, it is markedly le=
ss=20
efficient than this one in test cases and wastes a good (maybe someday=20
useful) cmavo.
<or:

=A0 II. a. Leave ka grungey, i.e. totally reliant on glorking.
=A0 =A0 =A0 b. To avoid relying on glorking, use du'u, lo'e and la'e zo.>
Nah. The one is imprecise, the other is unintelligible in the context of=20
Lojban and as taken to deal with {ka} issues.



--part1_73.12295c4d.28bd491b_boundary
Content-Type: text/html; charset="ISO-8859-1"
Content-Transfer-Encoding: quoted-printable

<HTML><FONT FACE=3Darial,helvetica><BODY BGCOLOR=3D"#ffffff"><FONT SIZE=3D=
2>In a message dated 8/28/2001 1:17:45 PM Central Daylight Time,=20
<BR>a.rosta@dtn.ntl.com writes:
<BR>
<BR>
<BR><BLOCKQUOTE TYPE=3DCITE style=3D"BORDER-LEFT: #0000ff 2px solid; MARGIN=
-LEFT: 5px; MARGIN-RIGHT: 0px; PADDING-LEFT: 5px">So can I try to outline w=
hat I take to
<BR>be an explicit version of your scheme?
<BR>
<BR>1. All empty sumti places within du'u fill with zo'e.</FONT><FONT COLO=
R=3D"#000000" SIZE=3D3 FAMILY=3D"SANSSERIF" FACE=3D"Arial" LANG=3D"0"></BLO=
CKQUOTE>
<BR>
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">Yes.
<BR>
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D3 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0"><BLOCKQUOTE TYPE=3DCITE style=3D"BORDER-LEFT: #0000ff 2px =
solid; MARGIN-LEFT: 5px; MARGIN-RIGHT: 0px; PADDING-LEFT: 5px">2. In ka abs=
tractions, the first empty place fills with ce'u and the=20
<BR> &nbsp;&nbsp;rest fill with zo'e.</FONT><FONT COLOR=3D"#000000" SIZE=
=3D3 FAMILY=3D"SANSSERIF" FACE=3D"Arial" LANG=3D"0"></BLOCKQUOTE>
<BR>
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">Yes
<BR>
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D3 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0"><BLOCKQUOTE TYPE=3DCITE style=3D"BORDER-LEFT: #0000ff 2px =
solid; MARGIN-LEFT: 5px; MARGIN-RIGHT: 0px; PADDING-LEFT: 5px"> &nbsp;&nbsp=
;Exception (or generalization): where context indisputably demands=20
<BR> &nbsp;&nbsp;a ka abstraction expressing an n-adic relation, where the =
value of=20
<BR> &nbsp;&nbsp;n is certain, the first n empty places fill with ce'u and =
the rest=20
<BR> &nbsp;&nbsp;with zo'e.</FONT><FONT COLOR=3D"#000000" SIZE=3D3 FAMILY=
=3D"SANSSERIF" FACE=3D"Arial" LANG=3D"0"></BLOCKQUOTE>
<BR>
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">No. &nbsp;Other {ce'u} are explicit, unmarked are {zo'e}
<BR>Unless there is an explicit {zo'e}, in which case, all {zo'e} appear an=
d=20
<BR>{ce'u} are implicit.
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D3 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0">
<BR></FONT><FONT COLOR=3D"#000000" SIZE=3D2 FAMILY=3D"SANSSERIF" FACE=3D"A=
rial" LANG=3D"0"><BLOCKQUOTE TYPE=3DCITE style=3D"BORDER-LEFT: #0000ff 2px =
solid; MARGIN-LEFT: 5px; MARGIN-RIGHT: 0px; PADDING-LEFT: 5px">3. EITHER (X=
OR):
<BR> &nbsp;&nbsp;3a. In a ka abstraction, if an overt ce'u fills the x1 the=
n all=20
<BR> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;following empty places fill with c=
e'u.
<BR> &nbsp;&nbsp;XOR:
<BR> &nbsp;&nbsp;3b. In a ka abstraction, if a ce'u precedes the first empt=
y place
<BR> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;then all following empty places fi=
ll with ce'u</BLOCKQUOTE>
<BR>Wordy but OK: if {ce'u} in the first open (not filled with content sumt=
i)=20
<BR>space then all blanks are {ce'u}
<BR>
<BR>&lt;A. Empty places and their sequence have to be defined as x1&lt;x2&l=
t;x3&lt;x4&lt;x5
<BR>=A0=A0 (because I can't see any other way of defining them). This means=
=20
<BR>=A0=A0 that {ka broda .... fa ko'a} will gardenpath people, because the=
y'll
<BR>=A0=A0 misparse as {ka ce'u broda}. There's probably no way round this;=
you
<BR>=A0=A0 have to wait to the end of tbe clause to know where the ce'u and=
=20
<BR>=A0=A0 zo'e go. Your only safe bet to avoid gardenpathing is to use ove=
rt
<BR>=A0=A0 ce'u within du'u&gt;
<BR>No, defined by space: first available space, etc. &nbsp;If first occurr=
ent=20
<BR>expression is {fe S} then there is assumed to be a space unfilled befor=
e it=20
<BR>and so on. &nbsp;We can (and will if need be) establish fixed order to =
prevent=20
<BR>gardenpathing of that sort.
<BR>
<BR>&lt;B. Rules 2-3 raise further problems of specification:
<BR>
<BR>=A0=A0 i.=A0 Does an empty place within a nonempty x1 precede an empty =
x2?
<BR>
<BR>=A0=A0 ii. If nonempty x3 precedes nonempty x2, does an empty place wit=
hin
<BR>=A0 =A0 =A0=A0 x3 precede an empty place within x2?&gt;
<BR>Now that is interesting. &nbsp;I (nor anyone else that I can find) didn=
't think of=20
<BR>the gaps in a {ka} phrase being within subordinate pharses. &nbsp;&nbsp=
;I can see that=20
<BR>that will generate some problems for interpretation in some cases (if t=
he=20
<BR>internal phrase is intensional, for example) but the question of how to=
apply=20
<BR>the conventions -- other than the fact that it opens the possibility fo=
r many=20
<BR>more that 5 omitted placeholders) can be handled rather easily, whichev=
er=20
<BR>ways sems to work best. &nbsp;I tend to favor linear orders, so I would=
go with=20
<BR>"yes" to both your questions (except for being unsure what "x3 precedes=
x2"=20
<BR>means)
<BR>
<BR>&lt;C. {ka ce'u ce'u ce'u ce'u ce'u klama} =3D {la'e zo klama}, so it m=
ay=20
<BR>=A0=A0 be that Rule 3 doesn't have to be relied on that much.&gt;
<BR>While I think that what C intends is correct, the grammar is not quite =
right,=20
<BR>for the {ka} phrases is a selbri and the {la'e} is a sumti. &nbsp;So, t=
hey do play=20
<BR>different roles sometimes. &nbsp;I think doing lambda reduction with {l=
a'e zo=20
<BR>klama} would be a serious mistake generally. &nbsp;But the equation doe=
s reduce=20
<BR>the need for {ka ce'u klama} say.
<BR>
<BR>&lt;D. Nor does Rule 2 have to be relied on that much, because {ka ce'u=
zo'e
<BR>=A0=A0 zo'e zo'e zo'e klama} =3D {lo'e klama}. &gt;
<BR>I gather (I have not been following that part of this muddle closely--=
=20
<BR>keeping tack of the {ce'u} has been quite enough for now) that you and =
xod=20
<BR>have come to this conclusion. &nbsp;I can't think where it comes from (=
but I will=20
<BR>look) nor can I imagine why it would be true on the basis of anyhting i=
n the=20
<BR>Book or the history of Lojban (making allowance for the misgrammar agai=
n,=20
<BR>even). &nbsp;A typical broda is a broda, not a property (though, admitt=
edly, not=20
<BR>necessarily an existing broda either).
<BR>
<BR>&lt;=A0 =A0=A0 ko'a ce ko'e simxu loi ka (ce'u) (ce'u) prami
<BR>
<BR>=A0=A0 could be rendered by something like
<BR>
<BR>=A0 =A0=A0 ko'a ce ko'e simxu lo'e prami be (tu'a) ce'u&gt;
<BR>
<BR>While I agree that a {ka} may make more sense than a {nu} in simxu-2 (t=
he=20
<BR>consequences need looking at) I can't make much sense out of either of =
these=20
<BR>sentences. &nbsp;What would a mass of properties be, since there is onl=
y one=20
<BR>property here, le ka ce'u prami. Nor is it clear what that has to do wi=
th a=20
<BR>typical lover of &nbsp;whatever that all evaluates to (not much at a gl=
ance).
<BR>I have enough trouble with Lojban, without trying to deal with Andban a=
nd=20
<BR>other Nalgols (I almost miss guaspe!)=20
<BR>
<BR>&lt;Either:
<BR>
<BR>=A0 I. Revert to my du'u/ka/si'o proposal&gt;
<BR>Aside from being metaphysicaly and grammatically suspect, it is markedl=
y less=20
<BR>efficient than this one in test cases and wastes a good (maybe someday=
=20
<BR>useful) cmavo.
<BR>&lt;or:
<BR>
<BR>=A0 II. a. Leave ka grungey, i.e. totally reliant on glorking.
<BR>=A0 =A0 =A0 b. To avoid relying on glorking, use du'u, lo'e and la'e zo=
.&gt;
<BR>Nah. &nbsp;The one is imprecise, the other is unintelligible in the con=
text of=20
<BR>Lojban and as taken to deal with {ka} issues.
<BR>
<BR></FONT></HTML>

--part1_73.12295c4d.28bd491b_boundary--

