> On 5 Jul 2021, at 03:08, Jason Resch <[email protected]> wrote:
> 
> 
> 
> On Sun, Jul 4, 2021, 8:50 PM 'Brent Meeker' via Everything List 
> <[email protected] <mailto:[email protected]>> 
> wrote:
> 
> On 7/4/2021 5:30 PM, Tomas Pales wrote:
>> 
>> On Monday, July 5, 2021 at 12:54:45 AM UTC+2 Brent wrote:
>> It's not that it's necessarily 50/50; it's that there's no mechanism for it 
>> being the values in the Schroedinger equation. In one world A happens.  In 
>> the other world B happens.  How does, for example, a 16:9 ratio get 
>> implemented.
>> 
>> For example, A happens in 16 worlds and B in 9 worlds. Or in general, the 
>> proportion of worlds where A happens to worlds where B happens is 16/9.
> But it's an additional axiom that this is a probability measure and the split 
> is per the Schroedinger amplitudes.  Which then makes it just like 
> Copenhagen.  Note that that the odds ratio 16:9 depends on the interaction 
> with measuring instruments (some other measurement would yield different 
> odds) and so it depends on at what point you stop considering superpositions 
> and say "That's classical enough.  Let's just zero out the cross terms in the 
> density matrix."  Something Heisenberg or Born could have done and 
> essentially what Bohr said.  He realized that any measurement that people 
> could agree on would have to be classical.  So he held that the Heisenberg 
> cut could be anywhere close enough to consciousness to be quasi-classical.
> Brent
> 
> 
> Could it be because the mind is identified with a classical computation while 
> the brain is ultimately a quantum mechanical system?

The mind can be attached to a classical computation, but from its persona 
perspective, it can only be attached to an infinity of computation, and any 
physical object is “only” a map of the accessible personal and relative 
computations, and that is what gives its “blurry” quantum aspect. 
In arithmetic, that quantum aspect appears either with the “& p”, or with the 
“& <>t”. (Note that p -> <>p, but in a non provable way). “<>t” needs to be 
added to get a probability calculus, and the math (+ the work of Goldblatt and 
of the quantum logicians) confirms that it gives both the quantum logics, and 
the many-worlds (many-computations-as-seen-from-the-1p views) aspect.

We are in the christian (materialist) era, and the god/non-debate is still used 
to hide a millenium of greek theology and the fact that they define God by 
Reality, and the doubt was that God could be a physical universe. The validity 
of Aristotle’s criteria of Reality (observable) was already refuted by the 
Dream Argument (anything testable is dream-able). Then, after the discovery of 
computer and computations in arithmetic (Turing, Kleene, …) the dream argument 
becomes constructive, and the mathematics of self)-reference G and G* gives the 
tools, and what is found is the quantum formalism. What is still missing are 
the particles…

Bruno





> 
> Jason
> 
> 
> 
>>   There's nothing in Schroedinger's equation that assigns one of those 
>> numbers to one world or the other.  You can just make it an axiom.  Or 
>> equivalently, if you can show these are odds ratios, you can invoke 
>> Gleason's theorem as the only consistent probability measure.  But all that 
>> is extra stuff that MWI claims to avoid by just being pure Schroedinger 
>> equation evolution.
>> 
>> In MWI the odds of being in a particular world depend on the counting of 
>> branches, similarly like the odds of selecting a particular ball from a 
>> basket depend on the counting of balls. But if there are infinitely many 
>> branches in MWI, different ways of counting give different probabilities, 
>> which means there are different possible probability measures, and so MWI 
>> needs an additional axiom that specifies the measure and thus the way of 
>> counting the branches. You say that the only possible (consistent) measure 
>> is the Born rule; in that case no additional axiom about the measure is 
>> needed (beyond the axiom of consistency, which goes without saying) and the 
>> branches must be counted in such a way that the probabilities result in the 
>> Born rule.
>> 
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