Re: induction vs Cantor
From: Poker Joker (Poker_at_wi.rr.com)
Date: 11/26/04
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Date: Fri, 26 Nov 2004 14:30:25 -0600
"Mike Saburov" <misha.saburov@dcbars.ru> wrote in message
news:co7kpf$9f4$1@gavrilo.mtu.ru...
>
> "Poker Joker" <Poker@wi.rr.com> wrote in message
> news:8vHpd.1507$XQ2.823@twister.rdc-kc.rr.com...
>> Let L_1 be a list of reals that implies a mapping F_1
>> between the naturals and reals.
>>
> This is only possible if R is countable. Have you already proved that?
I'm not trying to prove that. I'm pointing out why so many people object
to Cantor's diagonal proof. If I've proven that, I'm sorry. I didn't mean
to.
> In other words, you prove that R is countable based on assumption that R
> is
> countable.
I think I'm pointing out Cantor proves that R is uncountable by
showing that you can generate countably many numbers in R.
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