On 22 Jun., 21:34, Virgil <Vir...@home.esc> wrote:
> > > But (A0, A1, A2, ...) is obviously countable. Above you say it's "certainly > > > not countable", but it is. > > > The set is certainly countable. But it cannot be written as a list > > But it HAS been written as a list (A0, A1, A2, ...),
Does this list contain the anti-diagonal of (..., An, ... A2, A1, A0, L0)? Then Cantor's argument fails. Does it not? Then a list can not list all anti-diagonals that belong to the countabe set constructed in my argument.
