> On 9 Feb 2020, at 05:40, Bruce Kellett <[email protected]> wrote:
> 
> On Sun, Feb 9, 2020 at 2:33 PM 'Brent Meeker' via Everything List 
> <[email protected] <mailto:[email protected]>> 
> wrote:
> On 2/8/2020 6:53 PM, Bruce Kellett wrote:
>> But it is implicit, or even explicit in Bruno's model.  It's also consistent 
>> with Barbour's model.
>> 
>> It can be consistent with as many models as you like. It is simply not 
>> Everettian QM. It is some ad hoc concoction that totally undermines the 
>> point that was the basic attraction to Everett in the first place. People 
>> like Carroll and Wallace laud Everett because they see it as quantum 
>> mechanics in the raw -- the Schrodinger equation without extraneous 
>> additional assumptions. You seem bent on adding all these extraneous 
>> assumption, most of which are not even consistent with the Schrodinger 
>> equation, and still claim that you are talking about the same model.
> 
> I think Everett assumed Born's rule as a kind of weight attached to each 
> branch; so there was only one branch per result and the Born rule was assumed.
> 
> Well, Everett did have something that he considered a derivation of the Born 
> rule. He looked for a weight to attach to each branch and assumed that it was 
> a function of the branch amplitudes. The squared modulus of the amplitude 
> gave an additive measure that he took as a probability.
> 
> But the argument that I have given shows that attaching such a measure or 
> weight to each branch achieves nothing, since the branching structure with 
> one branch for each component of a superposition does not leave any room for 
> such a label attached to each branch to have any operational effect.



Because as long as you have not distinguish a branch, you belong simultaneously 
on all the branches. It is more a differentiation than a branching (both in 
arithmetic and with the SWE).

Bruno





> Whatever label one attaches to branches, one still gets the same set of 
> branches and the same limitations apply.
> 
> 
> It is only later that the purists, who wanted to say MWI is only the 
> Schroedinger equation, have undertaken to prove the Born rule follows from it 
> with only some "obvious" additional assumption (like the decision theoretic 
> "proofs").  As far as I know, all of them have begged the question in that 
> their additional     obvious assumption is no better than just assuming the 
> Born rule...which at least follows from Gleason's theorem once you assume the 
> theory returns a probability.
> 
> I agree that the purist attempts to derive the Born rule from the SE plus 
> some simple assumptions have generally failed. Adrian Kent and David Albert 
> have devoted some effort to showing how they failed -- especial the 
> Deutsch-Wallace ideas based on decision theory. But this is a bit beside the 
> point too. My main concern was to show that the basic Everett idea with one 
> branch per possible outcome does not lead to a viable physical theory. The 
> full details are given in the excepts from Adrian Kent that I started this 
> discussion with.
> 
> Bruce
> 
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