Does "everything" include potential entities that could and could not happen, exist in our world or not exist, and are abstract, fictitious, or imaginary?
Do we include "everything" in addition to material things, non-material things, spiritual things, etc.? — wax1232
First off, the question has a slightly peculiar ring to our ears.
wax1232 didn't ask "What is there?" although that's how many readers took his question, not entirely without reason. (Even Quine said the answer to "What is there?" is "Everything!" but then spent decades telling us what was
not included in "everything.")
So in what circumstances would you ask "What does 'everything' include?" rather than "What is there?"
"Everything" is a quantifier. As
Willow pointed out, it's most often most useful to use it in a restricted sense, with some domain specified or at least implied by context. It is always so used in mathematics for instance.
Philosophy, however, is not mathematics, and we seem to retain a use for absolute (unrestricted) quantifiers. For one thing, if "what there is" is precisely what is at issue, it can be tricky to use a restricted quantifier without begging the question.
I suspect the OP was presented, or thought up on his own, one of those maddening arguments that makes use of absolute quantifiers, and wants to figure out if it really makes sense. (I'm thinking of arguments that include premises like "Everything has a cause," "Everything must come from something," that sort of thing.)
This is not foolish. The question of how to interpret absolute quantifiers is quite serious.
Is there actually any use for unrestricted quantifiers? I think I can give you at least one, probably one of the first philosophers learn: "We can talk about anything." (Or if you prefer, "Everything can be talked about.") We learn this early, because we learn to tell people that just because you can talk about something, that doesn't mean it's real. (This has considerable appeal to undergraduates and positivists.) I would say that here we have an absolute, unrestricted quantifier, that we need it to make such a statement at all, and that it works just fine. (Hence my earlier answer to the OP of "yes.")