One problem here, that McEvoy may address (or not) is the symbolisation in first-order logic. Suppose we consider "x" and "y" to range over individuals. Then we need a property, "A", and another property "B", etc. Then we need to introduce quantifiers -- so that "every", in "every" one, gets properly represented. THEN: I would think that the dictum becomes _interesting_. For it 'trades', as it were, on different 'uses' (never 'meanings') of "unique". In the vernacular: If EVERYONE else is unique, then x's being unique is not a property that applies UNIQUELY to x. And so on. I think Bertrand Russell considers this in his account of uniqueness when it comes to the definite descriptor -- "the". This section, from Ludlow, Peter, "Descriptions", The Stanford Encyclopedia of Philosophy (Winter 2011 Edition), Edward N. Zalta (ed.), URL = <http://plato.stanford.edu/archives/win2011/entries/descriptions/>. may help -- or not. Of course. "The residue of the problem of uniqueness In section 3.3 we considered cases like (11), which did not seem to yield in a natural way to the device of quantifier domain restriction. (11) Put the book on the book But as Szabo (2000) and Ludlow and Segal (2003) have argued, if we combine quantifier domain restriction with the unified analysis of descriptions, the problem seems more amenable to solution. The idea is the following: What one literally expresses in (11) is that the hearer should put a book on a book. Pragmatics helps us to make out that one book in particular is being spoken of, which book that is, and where it is to be moved. This solution is also argued to work in cases where the description is embedded within a conditional, as in (12) discussed above. (12) If a bishop meets another bishop, the bishop blesses the other bishop Before, we worried about which bishop got to count as the bishop in the context in question, but now this worry seems to have dissolved. An utterance of (12) is literally expressing the same thing as (12′) (12′) If a bishop meets another bishop, a bishop that meets a bishop blesses a bishop that is met by a bishop As long as we restrict the domain of quantification in this case to include just the two bishops in question, this will yield the truth conditions that we are looking for." Cheers, Speranza ---- In a message dated 6/24/2013 4:25:09 P.M. Eastern Daylight Time, pastone@xxxxxxxxx writes: Interesting, on Sept 12, 2011, on my facebook page, I posted the following exchange between my (then 4) son and me. Me: Don't worry Matty, everything will be fine at school and soon everyone will realize that you are unique, just like all of the other children. Matthew: Okay, dad. Um.... Dad, what does "unique" mean? Me: It means, "one-of-a-kind". Matthew: Oh, yes, of course... silly me! [repeating 'unique?' under his breath as he walks to the bus stop] On Mon, Jun 24, 2013 at 2:44 PM, Torgeir Fjeld <torgeir_fjeld@xxxxxxxx> wrote: Always remember you're unique, just like everyone else. Cheers, Speranza Yeah, everybody's differnt. Or to puts otherwise: No one same. Really. ------------------------------------------------------------------ To change your Lit-Ideas settings (subscribe/unsub, vacation on/off, digest on/off), visit www.andreas.com/faq-lit-ideas.html