[marcosdumay]

Non-countable sets defy intuition on several ways. The silver lining is that we don't have any evidence a non-countable thing exist on the real world.

I don't think anybody even has a procedure for gathering that kind of evidence.

[dorgo]

No. Rational number are countable, but have the same property of zero probability for an item in a uniform distribution.

[pelario]

Why the downvotes? I think he is correct; and if someone think he is not, please elaborate

[marcosdumay]

Yes, no reason for the downvotes.

Infinities are problematic too.