On 6 May 2014 06:54, Bruno Marchal <[email protected]> wrote:

> Craig, Liz, Brent and/or anyone interested,
>
> Again, it is just an attempt. Take it easy. I have to train myself, and a
> bit yourself.
>
> You might tell me if this helps, if only a little bit.
>

OK...

>
> *** (it is also a second attempt to send this mail, as it looks my emailer
> has some problem)
>
> If you understand UDA step 1-7, normally you understand that physics
> becomes:
>
> 1) a measure on computations,
> 2) when seen from some first person perspective.
>

Given the original assumptions, and assuming there are no undiscovered
errors in the steps - yes.

(By the way I think Max Tegmark does a good job of explaining what this
means in his book, even if he doesn't get to the reversal. He says you need
to assume a "capsule theory of memory" and talks about observer moments a
lot, which hammers home the point that any given OM could be instantiated
in a computer, in a Boltzmann brain, in arithmetic etc. I think if one
doesn't get that point then the steps seem a lot less intuitive. I just
mention this FWIW. I haven't quite finished his book yet but in places it
seems like (Max's version of ) comp for dummies, which is probably the
right level for me)

>
> Now, the machine which believe/assume elementary arithmetic (and perhaps
> more as long as they remain arithmetically sound), will have its rational
> believability notion acquires a non trivial modal logic, known today as G
> (or GL, PrL, KW4, it has some story so get many names).
>
> Actually the machines acquire a couple of logics: G and G*. G is the logic
> of provability (believability) that the machine can believe, and G* is the
> logic of believability (that the machine can believe or not, and indeed G*
> extends properly G.
>

OK, this is what you lost me! What are G and G* again? (Sorry!)

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