On Sun, Sep 28, 2014 at 06:46:24PM +0200, Bruno Marchal wrote:
> >
> >Additionally, in a robust universe, the Church-Turing thesis tells us
> >that physics we supervene on must be emergent from the properties of
> >universal systems (Bruno's reversal result). Thus the matter we
> >supervene
> >on cannot be "primitive". The primitive urstuff is something else
> >entirely - the arithmetic of integers, perhaps, as Bruno suggests -
> >but not matter as we know it.
> 
> I would say that there is no primitive urstuff at all, nor any
> physical universe, robust or not.
> 

I introduced the term "urstuff" as a way of referring to what is
ontologically real. "primitive urstuff" is a tautology, of course, as
urstuff is primitive by definition.

Urstuff could be matter, or it could be a platonic system like the
integers. Since we can never know what it is, we should Wittgensteinly
shut our traps about it, but since we don't seem to be able to do
that, we need a label to talk about it.

> >>
> >
> >It demonstrates an inconsistency between physical supervenience and
> >computational supervenience, notably that physical supervenience
> >entails that certain very simple computations, such as the replaying
> >of a recording, will be conscious.
> >
> >This only works in a non-robust universe, however, a point that is
> >often overlooked in treatments of this.
> 
> 
> It seems to me that the MGA makes the robust/non-robustness
> irrelevant. It is enough that elementary arithmetic, or the
> combinators,  is  a robust reality.
> 

I agree. The whole non-robust universe move is a rejection of your AR
postulate. But it does seem reasonable to ask what might happen if not
all possible programs could exist, ie that the Turing model of
computation is constrained in some way. I guess essential if you
really want to tackle Aristotelianism in its home ground.

> The ultrafinitist physicalism has still to endow his "existing
> matter" with magical non-Turing emulable to make its reality doing
> the selection it seems to me.
> 

I agree it is non-Turing, but magical might be a bit too strong an
epithet. The argument, presumably, is that some computations require
too great a resource in order to be instantiated. (By analogy with
Norm Wildberger's main argument against infinity).


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