On 18 February 2014 22:34, Russell Standish <li...@hpcoders.com.au> wrote:

On Tue, Feb 18, 2014 at 02:06:37PM +0000, David Nyman wrote:
> >
> > I must admit it hasn't been entirely clear to me why you decided that the
> > MGA can go through without addressing the counterfactuals, especially
> since
> > Maudlin felt he had to address them in his alternative formulation. I
> > appreciate that Maudlin proceeds by trivialising the amount of activity
> > involved in the computation whereas MGA relies on evacuating the notion
> of
> > physical computation itself, but does the latter approach obviate the
> need
> > to account for any possible counterfactual activity?
> >
>
> If the counterfactuals are physical (Multiverse situation), then we
> are automatically in a robust universe (for which the reversal is
> already addressed by step 7).


Right. Sorry if I'm being a bit slow. I can see that if there is a
Multiverse then we automatically get the physical counterfactuals in any
given situation. But I'm not sure that I get the point that a physical
Multiverse guarantees the actual physical computation of the UD (or rather
its completed trace), which I assume is necessary to the reversal (in the
sense that the infinity of computation intrinsic to the UD* is assumed to
swamp every competing measure). I guess that means that I haven't
understood quite what is meant by robust here. Can you help with what I'm
missing?

If the universe is not robust, then the
> counterfactuals are not physical, and so if physical supervenience
> were true, the counterfactuals are irrelevent to supervenience.
>

Yes, I get that part. So robust = Multiverse?

David

>
>
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> ----------------------------------------------------------------------------
> Prof Russell Standish                  Phone 0425 253119 (mobile)
> Principal, High Performance Coders
> Visiting Professor of Mathematics      hpco...@hpcoders.com.au
> University of New South Wales          http://www.hpcoders.com.au
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