2011/2/11 1Z <[email protected]>

>
>
> On Feb 10, 1:24 pm, Bruno Marchal <[email protected]> wrote:
> > On 09 Feb 2011, at 16:49, 1Z wrote:
> >
> >
> >
> >
> >
> > > On Feb 8, 6:17 pm, Bruno Marchal <[email protected]> wrote:
> > >> On 07 Feb 2011, at 23:58, 1Z wrote:
> >
> > >>> On Feb 7, 6:29 pm, Bruno Marchal <[email protected]> wrote:
> > >>>> Peter,
> >
> > >>>> Everything is fine. You should understand the reasoning by using
> > >>>> only
> > >>>> the formal definition of "arithmetical realism",
> >
> > >>> You reasoning *cannot* be both valid and ontologically
> > >>> neutral because it has ontological conclusions.
> >
> > >> Wrong.
> >
> > > Wrong about what?
> >
> > You were wrong on the idea that an argument cannot be valid and
> > ontological. It is enough that the premises have ontological clauses.
>
> So which is the ontological premise? You don't say
> that Platonism is an explicit premise. But it isn't
> a corollary of CT either.
>
>
The ontological premise is that *you* could be replaced by *a digital brain*
in other word a program and still be you.


>  > >> See my papers.
> >
> > > That is just what I am criticising. You need the ontological
> > > premise that mathematical entities have real existence,
> > > and it is a separate premise from comp. That is my
> > > response to your writings.
> >
> > The only ontology is my conciousness, and some amount of consensual
> > reality (doctor, brain, etc.).
>
> If I agree only to the existence of doctors, brains and silicon
> computers,
> the conclusion that I am an immaterial dreaming machine cannot follow
>
> > It does not assume that physical things
> > "really" or primitively exists, nor does it assume that numbers really
> > exist in any sense. Just that they exist in the mathematical sense.
>
> There is no generally agreed mathematical sense. If mathematical
> anti-realists are right, they don't exist at all and I am therefore
> not one.
>
> > >> Read a book on logic and computability.
> >
> > > Read a book on philosophy, on the limitations of
> > > apriori reasoning, on the contentious nature of mathematical ontology.
> >
> > You are the one opposing a paper in applied logic in the cognitive and
> > physical science. I suggest you look at books to better see what i am
> > taking about.
>
> You are the one who is doing ontology without realising it.
>
> > >> Boolos and
> > >> Jeffrey, or Mendelson, or the Dover book by Martin Davis are
> > >> excellent.
> > >> It is a traditional exercise to define those machine in arithmetic.
> >
> > > I have no doubt, but you don't get real minds and universes
> > > out of hypothetical machines.
> >
> > You mean mathematical machine. They are not hypothetical. Unless you
> > believe that the number seven is hypothetical,
>
> I do. Haven't you got that yet?
>
> > in which case I get
> > hypothetical minds and hypothetical universes.
>
> I am not generated by a hypothesis: I generate hypotheses.
>
> > It is not a big deal to
> > accomodate the vocabulary.
>
>
>
> > >> Recently Brent Meeker sent an excellent reference by Calude
> > >> illustrating how PA can prove the existence of universal machine (or
> > >> number).
> >
> > > Oh good grief....it can only prove the *mathematical* existence. If
> > > mathematical "existence" is not real existence, I am not an immaterial
> > > machine.
> >
> > Comp can explain why mathematical machine believes that they are made
> > of stuff. If you have an argument that stuff is primary, then you have
> > an argument against comp.
>
> That doesn't follow. An immaterial machine might believe it is
> material,
> but so might a material machine. So arguing that matter is prmiary
> has no impact on comp.
>
> > Not against the validity of the reasoning.
>
>
> > > what is at is the side of formalism
> > > that says maths is ontologically non-commital game playing.
> >
> > That is not formalism. That is conventionalism (in math).
>
> So you say. I have quoted a source saying they are the same
>
> >This has
> > been refuted.
>
> By whom?
>
> >We know today that we have to posit numbers to reason on
> > them. We don't have to posit their "real" existence (whatever that
> > means), but we have to posit their existence.
>
> Unreal existence is not enough to support the conclusion
> that I am a number
>
> > Without assuming the
> > natural numbers, we cannot prove they exist, not use any of them.
> >
> > Bruno
> >
> > http://iridia.ulb.ac.be/~marchal/
>
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