- From: Chris Welty <cawelty@gmail.com>
- Date: Wed, 31 Oct 2007 17:29:28 -0400
- To: "Public-Rif-Wg (E-mail)" <public-rif-wg@w3.org>
RIFWG, After the telecon yesterday and just as Sandro was putting the drafts into the W3C publication pipeline, Michael corrected an error in the BLD draft. The change was small but not "editorial", so I unilaterally approved it since I felt we needed to publish before the W3C imposed publication moratorium (today), there was not time to get feedback from the WG, there was an obvious error in the draft that was better to have fixed, and I didn't judge the change to be controversial. Of course this is a WD and if there are objections to the change we can roll them back in the next version. In the interests of transparency, here are the changes from the version the WG approved (see the wiki or WD for the right symbols): The error was "In frame formulas, all terms must have the signature `term`." This was changed to "In frame formulas, all terms must have the signature `term` and `#`, `##` must have the signature `p`,,2,,{`(term term)`⇒`atomic`}." This change required explanation back in the sections on # and ##: OLD: "* ''Membership formula'': `o # c`, where `o`, `c` are well-formed terms." NEW: "* ''Membership formula'': Depending on the dialect, the symbol `#` can have different signatures, but they can contain only the arrow expression of the form (κ,,1,, κ,,2,,) ⇒ `atomic`. A membership formula `o # c` is well-formed and has the signature `atomic`, if `o`, `c` are well-formed terms that have the signatures κ,,1,, and κ,,2,,, respectively." OLD: "* ''Subclass formula'': `s ## c`, where `s`, `c` are well-formed terms. Informally, this formula states that class `s` is a subclass of class `c`." NEW: "* ''Subclass formula'': Depending on the dialect, the symbol `##` can have different signatures, but they can contain only the arrow expression of the form (κ κ) ⇒ `atomic`. A subclass formula `s ## c` is well-formed and has the signature `atomic`, if `s` and `c` are well-formed terms with signature κ. Informally, this formula states that class `s` is a subclass of class `c`. Note that both arguments must have the same signature, since the subclass relationship is supposed to be transitive." -- Dr. Christopher A. Welty IBM Watson Research Center +1.914.784.7055 19 Skyline Dr. cawelty@gmail.com Hawthorne, NY 10532 http://www.research.ibm.com/people/w/welty
Received on Wednesday, 31 October 2007 21:29:39 UTC