srw
It's a bit more complicated than that...
This whole thread crosses philosophy, formal logic, everyday English and statistics. The latter three are languages we use to talk about the real world, and we need to be sure which language we're talking, while philosophy tries to elucidate the difference. The "paradox" referred to in the OP rests on a confusion between everyday English and formal logic; the question in the OP rests on a confusion between statistics and everyday English - as @swansonj suggests you can't really use statistics to prove propositions that are expressed in everyday English as universals, because statistics always leaves room for uncertainty. You can use statistics (Bayesian or otherwise) to show that within a margin of error all ravens are black, but never that all ravens are black. Anyone who's studied undergraduate philosophy will remember, as @User14044 hints, David Hume's discussion of whether we can say that all swans are white.
(I did formal logic and philosophy as an undergraduate, including a course on Hume, and came late to statistics in my professional exams. I started learning English much earlier.)
In the meantime, here's some music.
(I did formal logic and philosophy as an undergraduate, including a course on Hume, and came late to statistics in my professional exams. I started learning English much earlier.)
In the meantime, here's some music.