Suppose that the generality-particularity ordering is the comprehensive ordering on inference. Compare:
- What is the first integer after 2?
- What is the first prime integer after 2?
(2) would seem more particular than (1). However, I would be uncomfortable with a strict "erotetic deduction" of (2) from (1). Also, I would be more comfortable inferring (1) from (2), so to say. And all this even though (1) and (2) have, apparently, the very same answer.
Or consider:
- Where did you go yesterday?
- You were gone for about an hour yesterday, and I saw that you didn't take the car, and all of your friends were busy, so you had to walk wherever you went.
- So, where did you go yesterday, that you could have gone there and gotten back in an hour, on foot?
I'm not sure, then, that the generality-particularity ordering, on questions, is an inferential order at all, or if it is, it seems somewhat "deviant." Does this testify against using that ordering to characterize assertoric logic (e.g. induction as "inference of generalizations from particular cases") too, or does it just testify against talk of "erotetic inference"?