On 4/25/2018 6:57 AM, agrayson2...@gmail.com wrote:


On Wednesday, April 25, 2018 at 10:51:13 AM UTC, Bruce wrote:

    From: *Bruno Marchal* <mar...@ulb.ac.be <javascript:>>
    On 22 Apr 2018, at 01:47, Bruce Kellett <bhke...@optusnet.com.au
    <javascript:>> wrote:

    From: *smitra* <smi...@zonnet.nl <javascript:>>

    On 22-04-2018 00:18, Brent Meeker wrote:

        On 4/21/2018 12:42 PM, smitra wrote:


            That's then an artifact of invoking an effective
            collapse of the wavefunction due to introducing the
            observer. The correlated two particle state is either
            put in by hand or one has shown how it was created. In
            the former case one is introducing non-local effects in
            an ad-hoc way in a theory that only has local
            interactions, so there is then nothing to explain in
            that case. In the latter case, the entangled state
            itself results from the local dynamics, one can put
            ALice and Bob at far away locations there and wait
            until the two particles arrive at their locations. The
            way the state vectors of the entire system that now
            also includes the state vectors of Alice and Bob
            themselves evolve, has no nontrivial non-local effects
            in them at all.


        Sure it does.  The state vector itself is a function of
        spacelike
        separate events, which cause it to evolve into orthogonal
        components...whose statistics violated Bell's inequality.

        Brent


    There is no non-locality implied here unless you assume that
    the dynamics as predicted by QM is the result of a local hidden
    variables theory.

    Saibal

    There is no need to suggest local (or non-local) hidden
    variables. The non-locality we are talking about is implied by
    the quantum state itself -- nothing to do with the dynamics.


    But that type of non-locality has never been questioned, neither
    in the MWI, or a fortiori in QM+collapse. But the MWI explains
    without the need of “mysterious” influence-at-a-distance, which
    would be the case in the mono-universe theory, or in Bohm-De
    Broglie pilot wave theory. Without dynamic we have “only”
    d’Espagnat type of inseparability.

    Bruno

    It seems that you are starting to see it from my perspective.
    Non-locality is just another way of emphasizing the
    non-separablity of the quantum singlet state. As you say, this is
    true in MWI as in collapse theories. In my extended development of
    the mathematics in another recent post, I demonstrated that there
    is actually no difference between MWI and CI in this regard. All
    that we have is the non-separability of the state, which means
    that a measurement on one particle affects the result of
    measurements on the other -- they are inseparable. This is all
    that non-locality means, and this is not changed by MWI. An awful
    lot of nonsense has been talked about this -- people trying to
    find a "mechanism" for the inseparability -- but that is not
    necessary. Quantum theory requires it, and it has been totally
    vindicated by experiment. That is the way things are, in one world
    or many.

    Bruce


You place great faith in the singlet wf. But how can you legitimately treat the system quantum mechanically if you assume zero uncertainty in the total spin AM? AG

Zero spin is insured by conservation of angular momentum.  There are limitations imposed on the measurement by the uncertainty principle as shown by the WAY theorem, but the constraint isn't of practical significance for typical laboratory measurement because the apparatus is so big (in action) compared to the variable measured:

In 1952 Wigner [2 <http://iopscience.iop.org/article/10.1088/1367-2630/15/1/013057/meta#nj454968bib02>] provided analysis that showed that in the presence of a conservation law it is impossible to perform an ideal measurement of an observable/L/_/S/ that does not commute with the conserved quantity. Specifically, Wigner showed that if one has an additive conservation law of some quantity$N_{\mathrm{tot}}= N_S\otimes \mathbbm{1} + \mathbbm{1} \otimes N_{\mathrm {A}}$ over the composite system (such as angular momentum or baryon number), and an observable/L/_/S/ for which [/L/_/S/ ,/N/_/S/ ] ≠ 0, then there cannot exist a von Neumann–Lüders measurement that respects the conservation law with$[V,N_{\mathrm{tot}}]=0$ . *Wigner demonstrated, however, that an****/approximate/**measurement of**/L/**_/S/ **can be performed, with the error decreasing as a function of the size of the apparatus system.

*http://iopscience.iop.org/article/10.1088/1367-2630/15/1/013057/meta**

**Brent**
**

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