Quote:
Originally Posted by Euclid True, Nature has no paradoxes. And certainly mathematics has no paradoxes. What we do find is inconsistencies or language tricks that pit mathematics and logic against nature....
phenomenological experience contradicts the logic...In Mazur's book, it is the phenomenology that is the concern.  |
Welcome Euclid!
When you say 'logic' do you mean 'rational' or logic as in 'formal Logic'?
Also you say there are no paradoxes in mahematics: see Skolem Paradox.
I think the "liars paradox" is a good example of phenomenological v's logical experience. In this case formal logic could not deal with the contradiction inherant in the paradox of the lier's lie.
However recently I found a way to solve this Liars Paradox using Logic.
In view of Zeno's Paradoxes do you think that they can ultimately be resolved by Logic?