Batman Jr.
Graduate Poster
- Joined
- Apr 30, 2004
- Messages
- 1,254
You can't "deduce" that the box has an inside because the box obviously is not an ordinary box; the normal rules behind boxes don't apply. All other boxes in our experience have had the potential of being broken into. I could, using your logic, "deduce" that since it is a "box," it can also be broken into. The problem is that you are using "induction" and not "deduction." The other problem is that we don't know if you are really inducing that the box has an interior from the inherent properties of boxes or instead from the fact that the existence of interiors can be related to the breaking into of whatever is enclosing them. Since the observations on which the former induction was made can be subsumed into the latter induction, believing there to be an inherent property of boxes that gives them an interior would be unnecessarily complicating inductively derived rules and thus, believe it or not, in violation of Occam's Razor (the real one, not the fake one I've been criticizing).Thanks for the exercise Batman Jr, and please excuse my lack or rigor in the following ...
The 'inside of the box' does exist, because -
We can observe the exterior (or description) of the box.
And from experience we know how boxes are constructed,
and deduce that the box has an interior,
as all other boxes in our experience do have an interior.
Another way of saying this is that, by definition, a box has an interior.
My dictionary tells me this.
Even though it is mandated that we cannot observe its interior, we can still imagine a scenario where it can be observed.
By calling it a 'box', we have decided the matter.
If its interior does NOT exist then this thing is NOT a box.
The "scenario where it could be observed" argument is similar to my contention against Melendwyr's rejection of the existence of the inside of the box in that I posit that it is possible that there are things inside the box interacting with one another, but not the outside world. In that way, they would exist by Melendwyr's "ontological definition of interaction" but would be untestable and unobservable.Our confidence in the existence of the interior is proportional to the match between the observation (or description) of the box, with the other boxes in our experience, ie, how closely it resembles the box described in our dictionary.
If the thought experiment is reworded slightly to read '... whatever is inside the box don't exist?' (this may actually have been the meaning but I did not read it as such) then similarly, the 'whatever is inside of the box' does exist, because -
Whatever is inside the box has the potential to be observed.
Even though the experiment says that it cannot be observed, one can still imagine a scenario where it can be observed.
The experiment mentions nothing else special about this box, except that we cannot observe its interior, so (WRT its ability to have an interior and contain things) it is the same as the box described in our dictionary.
From experience and definition, all boxes have interiors and can contain things.
There is no reason or argument to propose that the contents of any box (including this particular one) does not exist.
(gee - i hope i was allowed to use the terms 'experience' and 'by definition' in this)
Thanks again for the excersise.
PS, I am in strong agreement with Melendwyr's statement.