On 16/11/2017 1:55 am, Bruno Marchal wrote:
On 15 Nov 2017, at 00:55, Bruce Kellett wrote:
On 15/11/2017 12:47 am, Stathis Papaioannou wrote:
On Mon, 13 Nov 2017 at 8:54 am, Bruce Kellett <[email protected]> wrote:


    I don't think you have fully understood the scenario I have
    outlined.
    There is no collapse, many worlds is assumed throughout. Alice
    splits
    according to her measurement result. Both copies of Alice go to meet
    Bob, carrying the other particle of the original pair. Since
    they both
    have now met Bob, the split that Alice occasioned has now spread to
    entangle Bob as well as the rest of her environment. So there
    are now
    two worlds, each of which has a copy of Bob, and an Alice, who has a
    particular result. Locality says that Bob's particle is
    unchanged from
    production, so when he measure its spin, he splits into two copies,
    according to spin up or spin down. Since Alice is standing
    beside him,
    she also becomes entangled with his result. But Alice already has a
    definite result in each branch, so we now have four branches: with
    results 'up-up', 'up-down', 'down-up', and 'down-down'. However,
    only
    the 'up-down' and 'down-up' branches conserve angular momentum.
    How do
    you rule out the other branches?


When you put something in the cupboard and come back later to get it, why, under MWI, is it still there?

I don't understand the significance of your question. Why wouldn't things remain stable in MWI? After all, the whole world, as it is, becomes entangled with the particular branching event.

OK, but not instantaneously. This might be the point where we disagree in the interpretation of the Non-collapse theory.

I think that the general idea is that the entanglement with the result spreads at the velocity of light -- inside the forward light cone. This spread of entanglement does not require that all objects in the forward light cone have explicitly interacted with the original event. The mathematics are quite clear on this point.

Bruce

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