Below are two followups I submitted, twice, to spr
but which never appeared, and no email comments from
moderator, either. So I've posted them here, and
emailed RichL and SylviaE where to find them.
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followup to Rich L
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Rich L. <
ralivi...@sbcglobal.net> wrote:
> [[Mod. note -- removed quoted blank lines. -- jt]]
> JohnF wrote:
>> Rich L. <
ralivi...@sbcglobal.net> wrote:
>> > [...] If we accept that Relativity is correct then we cannot have
>> > a consistent version of physics and still assert that the detection
>> > of a particle at A "causes" a certain result at point B which is
>> > spacelike separated from A. Rich L.
>>
>> Doesn't matter which "caused" the other. There's no possible problem
>> until information about the outcomes of both measurements eventually
>> becomes simultaneously available at some single point/event,
>> which will obviously be in the future lightcone of both measurements.
>> Until that happens, nobody knows nothing about any possible correlation.
>> Supopose you have two different observers, both in the future lightcone
>> of both measurements, but relatively moving so that one thinks
>> A caused B, and the other thinks B caused A. Doesn't matter.
>> Both see total spin (or whatever) zero, and each can validly/consistently
>> speculate whatever they like about which caused which. Either the
>> -1/2 measurement "caused" the +1/2 measurement, or vice versa.
>> Not a meaningful concept, e.g., in a causal set poset, the two separate
>> measurement events would be (causally) incomparable. But everything
>> physically meaningful, like total spin when initially prepared,
>> will work out consistently.
>> John Forkosh ( mailto:
j...@f.com where j=john and f=forkosh )
>
> This response, I think, shows another confusion we have.
> Some interpret QM to mean that an event hasn't really happened
> until some person perceives it. In other words, there is no issue
> about the correlation between what happens at A and B until some person
> is able to examine both events and wonder about the correlation.
> There is good reason for this idea, even though I question it myself.
> [snip]
> Rich L.
>
My reason for it is as follows. It's not so much a person perceiving it,
but rather an apparatus registering it. That is, if you want to say that
"correlation" is an actual physical observable, then you'd better
be able to build a device that blinks once for "yes" or twice for "no"
(or anything like that). And that device necessarily needs the outcomes
of both measurements available to it. Until that becomes possible,
in the future lightcone of both measurements, there can be no such
apparatus, and hence no such physical observable.
John Forkosh ( mailto:
j...@f.com where j=john and f=forkosh )
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followup to Sylvia E
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Sylvia Else <syl...@not.at.this.address> wrote:
> JohnF wrote:
>> Rich L. <
ralivi...@sbcglobal.net> wrote:
>>> [...] If we accept that Relativity is correct then we cannot have
>>> a consistent version of physics and still assert that the detection
>>> of a particle at A "causes" a certain result at point B which is
>>> spacelike separated from A. Rich L.
>>
>> Doesn't matter which "caused" the other. There's no possible problem
>> until information about the outcomes of both measurements eventually
>> becomes simultaneously available at some single point/event,
>> which will obviously be in the future lightcone of both measurements.
>> Until that happens, nobody knows nothing about any possible correlation.
>> Supopose you have two different observers, both in the future lightcone
>> of both measurements, but relatively moving so that one thinks
>> A caused B, and the other thinks B caused A. Doesn't matter.
>> Both see total spin (or whatever) zero, and each can validly/consistently
>> speculate whatever they like about which caused which. Either the
>> -1/2 measurement "caused" the +1/2 measurement, or vice versa.
>> Not a meaningful concept, e.g., in a causal set poset, the two separate
>> measurement events would be (causally) incomparable. But everything
>> physically meaningful, like total spin when initially prepared,
>> will work out consistently.
>>
> Though both A and B can be split into pairs observers A' and A", and B'
> and B", and then at a future time A' and B' meet up and compare results.
> But so do A" and B", and in a space-like separated way from the meeting
> between A' and B'.
>
> So even at the meeting between A' and B', or A" and B", there is still
> nothing definite that can be said about the measurements, but the
> comparisons appear to have become entangled as well, because they have
> to give the same results if they in turn are compared at some common
> point in the further future.
> Sylvia.
The key fact of your example is, I believe, when you correctly
say that that "they [both] have to give the same results".
And that fact effectively means there's no entanglement,
at least not in the usual "quantum mystery" kind of way...
Consider the following analogous situation. We usually prepare
an entangled pair of electrons in a total spin 0 state to
illustrate the "quantum mystery". But suppose instead that we
have a preparation device that prepares the pair in a total
spin 1 state. Are they still entangled now? Let's see: they've
been prepared entangledly because the preparation device
prepared them as a pair, not as two distinguishbale particles.
On the other hand, we already know their measurement outcomes:
it's |+1/2> for both. That is, "they [both] have to give the
same result", exactly like your remark above.
The elucidation is, I believe, as follows. When prepared in
a total spin 0 state, each electron is in a (mysterious quantum)
superposition state, |+1/2> + |-1/2> (properly normalized).
But when prepared in a total spin 1 state, each electron winds
up in the same (less mysterious) |+1/2> state, no superposition
necessary. And your example above is of that "less mysterious"
no-superposition variety.