On Sunday, October 6, 2019 at 2:55:26 PM UTC-5, Brent wrote:
>
>
>
> On 10/6/2019 2:37 AM, smitra wrote: 
> > On 04-10-2019 09:10, Bruce Kellett wrote: 
> >> On Fri, Oct 4, 2019 at 5:03 PM smitra <[email protected] <javascript:>> 
> wrote: 
> >> 
> >>> The descendant worlds get the same energy if they have well defined 
> >>> energy in which case computing the weighted average to get to the 
> >>> expectation value is unnecessary. In general the expectation value 
> >>> will 
> >>> need to be computed by this weighted average. To see that this is 
> >>> not 
> >>> crazy, suppose that QM is not the ultimate answer that 't Hooft is 
> >>> correct. But it then turns out that 't Hooft's deterministic models 
> >>> lead 
> >>> to a multiverse via the back door due to Poincare recurrence. And 
> >>> because with finite information in our brains, we cannot locate 
> >>> ourselves in a particular time period. Then when we do an 
> >>> experiment, a 
> >>> splitting can occur in the sense that we now get more precisely 
> >>> located 
> >>> across in the different sectors separated by astronomical large 
> >>> amounts 
> >>> of time. So, no problem here with the sum of the energy of 
> >>> (effective) 
> >>> branches increasing. 
> >> 
> >> Where is all this in the Schrodinger equation? 
> > 
> > We should start with listing all possibilities: 
> > 
> > 1) Schrodinger equation is exactly correct, in which case we have to 
> > accept the MWI. 
> > 
> > 2) Schrodinger equation is only an approximation. 
> > 
> > Under option 2) we can have single world theories where a real 
> > collapse happens that violates the Schrodinger equation. But it's also 
> > possible that the violation of the Schrodinger equation leading to a 
> > collapse doesn't actually get rid of the Many Worlds part of the MWI. 
> > The way the collapse happens will be different for the copies of an 
> > observer that will exist in a large enough universe (in a spatial or 
> > temporal sense). 
>
> Just as the SE predicts there is no collapse of the WF it also predicts 
> there are no orthogonal worlds.  The appearance of collapse comes from 
> the approximate orthogonality of projections onto the preferred bases.  
> So suppose we just say that when this approximate orthogonality comes 
> close enough to exact, we discard the other subspaces orthogonal to what 
> we've observed.  Those other subspaces effectively don't exist.  The 
> level of "close enough to exact" may have a theoretical basis in the 
> holographic principle and the finite information content available to 
> the accessible universe. 
>
> Brent 
>
>
How does the *Schrödinger equation* predict "no collapse"?

https://en.wikipedia.org/wiki/Schr%C3%B6dinger_equation



@philipthrift 

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