Prove or disprove that a cardinal number exists between the cardinality of the reals and the cardinality of the natural numbers.

Question

Prove or disprove that a cardinal number  exists between the cardinality of the reals and the cardinality of the natural numbers.

anonymous · Answer

heres the answer : http://www.youtube.com/watch?v=wV1FrqwZyKw&feature=feedlik

anonymous · Answer

haha

anonymous · Answer

no?i thought it would help

anonymous · Answer

lol

anonymous · Answer

Look at the proof for continuum hypothesis. It should help you out.

anonymous · Answer

That problem is currently unsolvable

anonymous · Answer

well, not unsolvable. But I don't think it has been solved yet

anonymous · Answer

http://www.youtube.com/watch?v=wV1FrqwZyKw&feature=feedlik

anonymous · Answer

So there isn't a proof that the continuum hypothesis is true, but still. You do realize that your question is really asking about the provability of the continuum hypothesis, right?

anonymous · Answer

it's proving that there is a cardinality between that of the natural numbers and that of the continuum

anonymous · Answer

which yes, is the continuum hypothesis

anonymous · Answer

well, the hypothesis is that one does not exist

anonymous · Answer

True, but why are you worrying about this? :D