Imagine a spin-1/2 particle described by the *superposition* psi = 
sqrt(1/2)[(s+)_z +(s-)_z] .

If the x-component of spin is measured by passing the spin-1/2 particle through 
a Stern-Gerlach with its field oriented along the x-axis, the particle will
*always* emerge 'up'. Why? It is a superposition, why not MWI?


>     Il 16/01/2021 13:25 Pierz Newton-John <pier...@gmail.com> ha scritto:
> 
> 
> 
> 
>     On Sat, 16 Jan 2021 at 8:16 pm, 'scerir' via Everything List 
> <everything-list@googlegroups.com mailto:everything-list@googlegroups.com > 
> wrote:
> 
>         > > 
> >         Pierz wrote: "If you want to argue against the internal logic of 
> > MWI, you have to start by accepting what it proposes then proceeding to 
> > demonstrate how that leads to internal inconsistency."
> > 
> >         They show that MWI is inconsistent, in the Schroedinger picture. 
> > https://link.springer.com/article/10.1007%2FBF00763476
> > 
> >     > 
>     Well that argument at least demonstrates some understanding of MWI, 
> unlike AG. But I don’t think it’s a good argument at all. Has the system M 
> decohered and thus become entangled with M’ after M measures the spin? If so, 
> then M and M’ are already on the same branch/ in the same world as one 
> another and there is only one possible measurement M’ can make. The outcome 
> is not subject to probability. If on the other hand, the system M has not 
> decohered with the common environment of M’, then M remains in a 
> superposition of up and down measurement states until measured by M’ and it 
> does not make sense to say that either the electron or M itself are in a 
> definite state with respect to M’. Both branches/ worlds exist and M’ has not 
> yet split on the outcome. It’s a pretty basic point.
> 
>         > > 
> > 
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