"Shuga" thought it important to distinguish the formal treatment of 'the' ('der', in German). According to _one_ account, 'the' comes out as a _term_ (this is the option Grice favoured). According to the other account, 'the' (or 'der') comes out as a _quantifier_. In symbols (ix)Zx & Mx there is an x such that x is the author of 'Sein und Zeit' and x wears a moustache
You have an 'i' where (I think) you want an inverted iota (which I can't reproduce for you). In the notation of Principia Mathematica, this symbol is read as 'the,' and is used in the formal notation for definite descriptions:
'(?x)
"Shuga" thought it important to distinguish the formal treatment of 'the' ('der', in German). According to _one_ account, 'the' comes out as a _term_ (this is the option Grice favoured). According to the other account, 'the' (or 'der') comes out as a _quantifier_. In symbols (ix)Zx & Mx there is an x such that x is the author of 'Sein und Zeit' and x wears a moustache
You have an 'i' where (I think) you want an inverted iota (which I can't reproduce for you). In the notation of Principia Mathematica, this symbol is read as 'the,' and is used in the formal notation for definite descriptions:
'(?x)
"Shuga" thought it important to distinguish the formal treatment of 'the' ('der', in German). According to _one_ account, 'the' comes out as a _term_ (this is the option Grice favoured). According to the other account, 'the' (or 'der') comes out as a _quantifier_. In symbols (ix)Zx & Mx there is an x such that x is the author of 'Sein und Zeit' and x wears a moustache
You have an 'i' where (I think) you want an inverted iota (which I can't reproduce for you). In the notation of Principia Mathematica, this symbol is read as 'the,' and is used in the formal notation for definite descriptions:
'(?x)?x' = 'the x such that ?x'(Notation freaks will notice that my iota is right side up; the reasons for this are too arcane for this discussion. It may also turn out that what now looks like a _phi_ on this page will not make it intact into every mailbox affiliated with this list.)
where the predicates Z and M are extensionally defined as: Z: ... is the author of "Sein und Zeit" M: ... wears a moustache.
These are not extensional definitions. An extensional definition, as opposed to an intensional one, specifies its extension by listing everything that the term picks out. 'Wears a moustache,' e.g., would list Einstein, Theodore Roosevelt, Margaret Thatcher, usw. Extensional definitions can be unduly cumbersome.
Robert Paul, waiting out the cold, somewhere south of Reed College ------------------------------------------------------------------ To change your Lit-Ideas settings (subscribe/unsub, vacation on/off, digest on/off), visit www.andreas.com/faq-lit-ideas.html