Re: Cantor's diagonal proof wrong?
From: Ross A. Finlayson (raf_at_tiki-lounge.com)
Date: 11/22/04
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Date: 22 Nov 2004 13:29:18 -0800
Mike Oliver <mike_lists@verizon.net> wrote in message news:<30cqnkF2vc58hU1@uni-berlin.de>...
> Chris Menzel wrote:
> > On 20 Nov 2004 19:33:40 -0800, Ross A. Finlayson <raf@tiki-lounge.com> said:
> >
> >> I did try to answer your questions as I saw them. Do you care to
> >> answer the question about N in V vis-a-vis N in V^G? If N bijects
> >> with P(N), does not N biject with P(N)? You might notice that it
> >> takes a complete sentence to answer that question.
> >
> > Sorry, you don't have a clue what you're talking about.
>
>
> No, Chris, you're reading it all wrong! Don't think of
> it as mathematics; think of it as poetry. Allan Ginsburg (sp?)
> or early Bob Dylan, flow-of-consciousness stuff. I
> think it works very nicely on that level. And Ross does
> deserve credit for being our friendliest and politest
> crackpot--actually he gets better marks on that than a
> lot of serious posters.
Hi Mike,
I request that you do not call me a crank nor crackpot. Troll, that's
more acceptable, crank, no. Besides that, your post appears to be a
compliment, except I'm not a hippie, leftist conservative (that means
moderate), assuredly, just not a hippie, I've read some of their
words. I'm pleased if you've derived entertainment value from my
words, they stand on their own as logical statements. Last time I
wrote directly to you I was being antagonistic about mathematical and
logical foundations. I'd have to research to see what that was,
whether it was a post to sci.math or sci.logic or a personal e-mail.
So, maybe you can address V, the set of all constructible sets because
V=L, if those are indeed references to the same terms within the
semiformal structured context of logical discourse, and the generic
extension V^G, and how N is the same set as N^G, the generic extension
of N, that being that the natural integers are equal o themselves, and
how there exists a bijection*, or "as looking from outside" a
bjiection, between N^G and P(N), and where V=L, N and P(N).
You might understand why I say V=L and that infinite sets are
equivalent, because a model is to a theory as a class is to a set, and
there can't be a class of all classes either, leading to further
slides, demanding a set-theoretic resolution within a set theory.
You could follow by example in this thread on sci.logic and claim no
understanding, or utter dismissal on a technicality, or gibber away.
Do you agree that V=L? What do you think of Libert's recent admissal
that V=L? V is the universe and L is the set of constructible sets.
I think V=L.
I don't care if you think it's poetry. Think of it as mathematics.
Regards,
Ross F.
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