Does this experiment truly rule out non-local causality?

In summary: So, if they see none, they can say that there is no nonlocal causality going on. However, they did a more complicated experiment where they measured three different outcomes. This allowed them to rule out any specific type of nonlocal causality. In the end, they say that quantum mechanics is the only viable explanation.Quantum mechanics trumps nonlocal causality
  • #1
bohm2
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Our results demonstrate that a causal influence from one measurement outcome to the other, which may be subluminal, superluminal, or even instantaneous, cannot explain the observed correlations
Experimental test of nonlocal causality
http://advances.sciencemag.org/content/2/8/e1600162

However, if you're in control of the switch yourself, you can tell the difference. In their experiment, Ringbauer and colleagues fixed the outcome of measurement on one photon by inserting optical devices that affected its polarization before the measurement was made. They then looked for a concurrent change in the statistics of the other. Because they saw none, they concluded that there could be no nonlocal causality at play in which measurement outcomes on one photon could cause changes in those on the other.

The team then did a more complicated experiment involving three possible measurement settings as opposed to just two for the CHSH experiment. This allowed them to verify that their conclusions are independent of the specific apparatus used to do the tests. In other words, the results do not depend on any particular type of intervention.

Quantum mechanics trumps nonlocal causality
http://physicsworld.com/cws/article/news/2016/aug/18/quantum-mechanics-trumps-nonlocal-causality

Having just read the full paper it seems to that it doesn't rule out contextual nonlocal causality or am I mistaken?
 
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They have performed two measurements on Alice's photons and claim that the first measurement is "an intervention on A [that] forces the variable to take a specific value".
I have seen plenty of posts here on PF saying that first measurement breaks entanglement and after it particle is not entangled any more with the other one. So this is the statement that is tested in this experiment as I see it.
 
  • #3
The experiment rules out a large class of non-local causal theories that make different predictions than quantum mechanics. But it does not rule out all non-local causal theories. In particular, it certainly does not rule out Bohmian mechanics.
 
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  • #4
Demystifier said:
The experiment rules out a large class of non-local causal theories that make different predictions than quantum mechanics. But it does not rule out all non-local causal theories. In particular, it certainly does not rule out Bohmian mechanics.
Can you elaborate? I have seen that there was a very long thread on Bohmian mechanics, but maybe you can summarize!
 
  • #5
harrylin said:
Can you elaborate? I have seen that there was a very long thread on Bohmian mechanics, but maybe you can summarize!
In short, Bohmian mechanics is a non-local causal theory constructed so that it makes the same measurable predictions as standard QM. Since the experiment above certainly does not violate predictions of standard QM, it follows that it also does not violate predictions of Bohmian mechanics.
 
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  • #6
Demystifier said:
In short, Bohmian mechanics is a non-local causal theory constructed so that it makes the same measurable predictions as standard QM. Since the experiment above certainly does not violate predictions of standard QM, it follows that it also does not violate predictions of Bohmian mechanics.
Well, maybe I misunderstood it, but I was almost sure that Bohmian mechanics pretends to explain correlations such as the breaking of the Bell Inequality by means of causal influence from one measurement outcome to the other. However, at the level of measurements of single pairs such inequalities cannot be broken, and the experimenters here claim that their results "demonstrate that a causal influence from one measurement outcome to the other[..] cannot explain the observed correlations". And: "Our results highlight the incompatibility of quantum correlations not only with the well-known Bell-local causal models but also with nonlocal causal models, where one measurement outcome may have a direct causal influence on the other."
To me that looks like a strong disagreement. Indeed, as so often in this forum, I'm mystified :confused: - so I'd like to be "demystified". :wink:

Could you, by any chance, clarify in detail (minimal event by event analysis) how Bohmian mechanics pretends to pull off the trick of breaking Bell's inequality in practice? For example with the CHSH inequality as given by Sica, which, I think, corresponds to that of Bell in appendix 2 of his Bertlmann's socks paper:
|<ab> + <ab′>| + |<a′b> − <a′b′>| ≤ 2
- https://cds.cern.ch/record/142461/files/19
 
  • #7
harrylin said:
Well, maybe I misunderstood it, but I was almost sure that Bohmian mechanics pretends to explain correlations such as the breaking of the Bell Inequality by means of causal influence from one measurement outcome to the other. However, at the level of measurements of single pairs such inequalities cannot be broken, and the experimenters here claim that their results "demonstrate that a causal influence from one measurement outcome to the other[..] cannot explain the observed correlations". And: "Our results highlight the incompatibility of quantum correlations not only with the well-known Bell-local causal models but also with nonlocal causal models, where one measurement outcome may have a direct causal influence on the other."
To me that looks like a strong disagreement. Indeed, as so often in this forum, I'm mystified :confused: - so I'd like to be "demystified". :wink:
In the paper, the authors say:
"We focus on the class of models that satisfy causal parameter independence ..."
Therefore, their statements you quoted above should have additional disclaim "... provided that parameter dependence is absent" or something similar.

By contrast, Bohmian mechanics does not satisfy causal parameter independence
https://books.google.hr/books?id=UG...AD#v=onepage&q=parameter independence&f=false
 
  • #8
Demystifier said:
In the paper, the authors say:
"We focus on the class of models that satisfy causal parameter independence ..."
Therefore, their statements you quoted above should have additional disclaim "... provided that parameter dependence is absent" or something similar.

By contrast, Bohmian mechanics does not satisfy causal parameter independence
https://books.google.hr/books?id=UGpJEFA5zXcC&pg=PA391&lpg=PA391&dq=parameter+independence&source=bl&ots=nnnd9R3X8I&sig=7RXZYC6HIBJNDZPMOHn_Td_mek4&hl=hr&sa=X&ved=0ahUKEwjpqLfU5NTOAhXJ6RQKHcQcC4gQ6AEIMTAD#v=onepage&q=parameter independence&f=false
Regretfully that page does not show up at my (x,y,z,t)... However the preceding page does show up. After explaining the meaning of "parameter independence", the book states that "quantum theory [..] satisfies Parameter Independence"... Also, I regret that still no way is presented how Bohmian mechanics could break Bell's Inequality. But that's ok, we are all here in our free time and Bohmian mechanics is only a subtopic of this thread, so I won't insist. Hopefully there will be more interesting comments on the "no nonlocal causality" experiment.
 
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Since parameter independence is the crucial assumption in the paper we are discussing here, let me demystify parameter independence (PI). If A and B are two spatially separated systems, PI means that nothing in A depends on experimental setups ("parameters") in B. (And vice versa, with A and B exchanged.) In other words, PI is the same as absence of non-local contextuality.

Now, standard QM obeys PI, while Bohmian QM does not. Yet, they are experimentally equivalent. How that can be? That's because "nothing in A" does not have the same meaning in standard QM and Bohmian QM. In the Bohmian case, "nothing" includes the hidden variables, which are absent in standard QM. So to reproduce predictions of QM in terms of causal hidden variables (which the discussed paper is about), the paper shows that causal hidden variables (CHV) cannot work if CHV obey PI. In other words, they have shown that local contextuality at the level of CHV is not consistent with QM and experiments. When put in this form, it does not look so much new and surprising.

Needless to say, Bohmian mechanics (as a nonlocal CHV theory) does not obey local contextuality at the level of CHV.
 
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https://books.google.hr/books?id=g3L2BwAAQBAJ&pg=PA52&dq=parameter+independence&hl=hr&sa=X&ved=0ahUKEwiHoOevitfOAhVBP48KHReyCioQ6AEIYzAJ#v=onepage&q=parameter independence&f=false
On related topic see pages 52 and 53 : Entanglement and EPR- Correlations by Jarrett.
A good definition of non separability : Two entangled electrons have definite total spin values in each direction but no one of these two electrons has a definite spin in itself in any direction.
And yes i would also like to see more comments on ' non local causality' Understood not to be a super lumonal signal.
 
  • #11
Let me ask a B level question: How does/can quantum theory satisfy parameter independence ,ie locality. According to Bell QM is parameter dependent:/quantum contextual.* " Statistical predictions of QM are incompatible with separable predetermination. Incompatible in sense in which parameters are added to QM to determine results of individual measurement. There must be a mechanism whereby the setting at one measuring device (a) can influence readings of another (b) however remote,more ever the signal involved must propagate instantaneously.
* Quantum contextual : The result of measurement of observable (a) depends on another measurement on observable (b)
So it seems that in order for contextual hidden variables to support QM predictions they have to be non local, parameter dependent . quantum contextual ?
Can there be non local affects/ non local causality that produce quantum correlations in above cases
that do not involve superluminal signals ?
 
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  • #12
morrobay said:
So it seems that in order for contextual hidden variables to support QM predictions they have to be non local, parameter dependent . quantum contextual ? Can there be non local affects/ non local causality that produce quantum correlations in above cases that do not involve superluminal signals ?
You might find the paper linked in this opening thread useful as it sort of relates to your question:
https://www.physicsforums.com/threads/non-locality-versus-action-at-a-distance.793684/
 
  • #13
morrobay said:
So it seems that in order for contextual hidden variables to support QM predictions they have to be non local, parameter dependent . quantum contextual ?
Yes.

morrobay said:
Can there be non local affects/ non local causality that produce quantum correlations in above cases
that do not involve superluminal signals ?
Yes. All non-local correlations measured so far are such that they do not involve superluminal signals. (By a "signal", one means a transmitted message freely chosen by a human.)
 

1. What is non-local causality?

Non-local causality refers to the idea that an event or action can have an effect on another event or action instantaneously, without any physical connection or communication between the two.

2. Why is it important to rule out non-local causality in experiments?

Ruling out non-local causality is important because it is a fundamental principle of physics that states that no information or effect can travel faster than the speed of light. If an experiment were to suggest non-local causality, it would challenge our understanding of the laws of physics.

3. How can an experiment rule out non-local causality?

An experiment can rule out non-local causality by testing for correlations between events or actions that are separated by a distance. If these correlations are found to be present, it suggests that there is a physical connection between the two events, ruling out non-local causality.

4. What methods can be used to test for non-local causality?

Some methods that can be used to test for non-local causality include Bell's inequality test, delayed-choice experiments, and quantum entanglement experiments. These methods involve measuring the correlations between two separated events or actions to determine if there is a physical connection between them.

5. Are there any experiments that have successfully ruled out non-local causality?

Yes, there have been several experiments that have successfully ruled out non-local causality. For example, the Aspect experiment in 1982 and the Weihs experiment in 1998 both provided evidence against non-local causality. However, there is still ongoing research and debate in this area, and further experiments may be needed to fully rule out non-local causality.

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