On Wednesday, March 10, 2021, spudboy100 via Everything List <
[email protected]> wrote:

> Only if we could break into other worldliness does MWI seem interesting.
> Especially for trade between earth's! Maybe the Neanderthal earth never
> discovered yams as a food source, so we could trade some of ours for their
> wonderful gray crystals that do photonic computing so well? Your axioms are
> indisputable, but I would still hug the real world closely, as it doesn't
> do to ignore the punches that nature delivers.
>

You might like the TV series: Counterpart. It explorers these ideas.

Jason



> ------------------------------
> On Wednesday, March 10, 2021 Bruno Marchal <everything-list@googlegroups.
> com> wrote:
>
> On 10 Mar 2021, at 00:45, spudboy100 via Everything List <
> [email protected]> wrote:
>
> I kind of side with Canadian philosopher John Leslie, as well as British
> astronomer, James Jeans on this question. Both Leslie and Jeans see the
> cosmos as a Great Thought. I formalize their conjectures as a Great
> Program. One may ask, running on what?
>
>
>
> *IF* you are willing to bet, like Darwin did implicitly, that life is
> Turing emulable, so that for example, you can survive with an artificial
> digital brain (and there are evidences for this, if only the success of
> Darwin’s type of explanation in biology),
> *Then*, the “Great program” are given any Universal Turing Machinery.
> More precisely, any Model (in the sense of Logician) of any Turing-complete
> theory would do the work. As the elementary arithmetic that we all learn in
> primary school is a universal machinery, we need only to believe in the
> truth of 2+2=4 & Co.
>
> Now, you might ask where does that arithmetical reality come from?
>
> *Answer:* any other universal machinery can explain this. You can derive
> the Robinson Axioms of Arithmetic from the simple theory of combinators,
> which has only two axioms Kxy = x, and Sxyz = xz(yz) together with three
> simple identity axioms(*). I did it explicitly on this forum (search
> “combinators”).
> So, all we need is to assume one Universal machinery, whichever you want.
>
> Now, you might ask where does that “first” universal machinery comes from?
>
> *Answer:* It is impossible to derive a universal machinery from something
> which is not already a universal machinery. So, a universal machinery is a
> needed to even just define the notion of machine and machinery.
>
> (In case people have forgotten: a universal machinery is given by all
> programs in some Turing universal system, or the partial computable
> functions associates with those programs, the phi_i. A universal
> machine/number is a number u such that
> phi_u(x, y) = phi_x(y). u is called the computer, x is called the program,
> and y is called the data. (x, y) is supposed to be a number (coding the two
> numbers x and y).
>
> Note that when you have a universal number, you can define a universal
> machinery associated with it, and all universal machinery contains
> (infinitely many) universal numbers.
>
> Once we assume/believe/bet-on Indexical Digital Mechanism (yes doctor +
> the Church Turing thesis), physics is reduced to a statistics on all
> (relative) computations going through our computational mental states, and
> that statistics is given by the modal logic of the “observable” variant of
> Gödel’s beweisbar predicate.
>
> A believer in an ontological physical universe must abandon Mechanism, or
> abandon rationality.
>
> I got the "many-world” aspect of physics from this in the 1970, and it
> took 30 years to get quantum logic for the observable, and quantum
> intuitionist logic for the sensible.
>
> I recall you the 8 modes of self-reference imposed by incompleteness. P
> represents sigma_1 arithmetical proposition.
>
> p (truth)
> []p (justifiable) (splits in two along G*/G)
> []p & p (knowable)
> []p & <>t (observable) (splits in two along G*/G)
> []p & <>t & p (sensible) (splits in two along G*/G)
>
> G* proves them all equivalent, but G cannot prove any of those
> equivalences. It means that the machine sees the same truth, but from 8
> very different perspective obeying 8 very different mathematics.
>
> Bruno
>
> (*) the full basic theory of combinators is:
>
> RULES:
>
> 1) If x = y and x = z, then y = z
> 2) If x = y then xz = yz
> 3) If x = y then zx = zy
>
> AXIOMS:
>
> 4) Kxy = x
> 5) Sxyz = xz(yz)
>
>
>
>
>
>
>
>
> ------------------------------
> On Tuesday, March 9, 2021 Jason Resch <[email protected]>
> wrote:
>
>
>
> On Tue, Mar 9, 2021 at 12:37 PM 'Brent Meeker' via Everything List <
> [email protected]> wrote:
>
>
>
> On 3/9/2021 12:22 AM, Jason Resch wrote:
>
>
>
> On Tue, Mar 9, 2021 at 12:57 AM Kim Jones <[email protected]> wrote:
>
> What was there before there was nothing?
>
>
> I don't believe reality was ever a state of absolute nothingness. Rather,
> there are things that exist necessarily: logical laws, truth, properties of
> numbers, etc. Some of these truths and number relations concern and define
> all computational histories, and the appearance of a physical reality is a
> result of these computations creating consciousness observers. See:
> https://alwaysasking.com/why-does-anything-exist/#A_Story_of_Creation
>
>
> But you're casually confounding different sense of "exist".  Logical laws,
> number, etc are derivative on language.  They don't "exist" physically.
> The logicians meaning of exist is just to satisfy a predicate.  Any
> sensible discussion of "exist"needs to start with recognizing it has
> several different meanings.
>
>
> Hi Brent,
>
> You are right there are various senses of the word "exists".
>
> I dedicate a section specifically to this issue, and define three types,
> or modes of existence: https://alwaysasking.com/why-does-
> anything-exist/#Three_Modes_of_Existence
>
> Jason
>
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