On Thursday, 7 August 2014 00:14:25 UTC+2, Zeit Geist wrote:
> > > > > Up to every desired n and q_n. Alas they belong to a finite initial segment. Infinitely many follow. The infinite is never completed. > > > > You try to Show a Contradiction in Set Theory > > > I have shown a contradiction between set theory and mathematics. > > No! You just Think you do.
I think the following: For all natural numbers I have shown that uncounted rationals remain. Therefore all natural numbers cannot count all rational numbers. It is your right to think otherwise. But matheological belief will not change any mathematical facts. In particular in mathematics, a sequence, increasing above every finite bound, has not limit zero. It is your right to think otherwise.