Understanding Quantum Entanglement: Debunking Common Misconceptions

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Discussion Overview

The discussion revolves around the phenomenon of quantum entanglement, addressing common misconceptions and exploring the implications of entangled particles, particularly in relation to measurement and the nature of their states. Participants examine the surprising aspects of entanglement, its comparison to classical physics, and the interpretations of measurement outcomes.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Exploratory

Main Points Raised

  • Some participants question why quantum entanglement is considered surprising if it appears to align with classical conservation laws.
  • One participant suggests that the spins of entangled electrons are predetermined and that the perceived "bizarre" nature of entanglement is due to a lack of knowledge about their states prior to measurement.
  • Another participant argues that this understanding is a misunderstanding of entanglement, comparing it to a scenario with socks in boxes, which does not accurately represent the nature of entangled particles.
  • It is noted that measurement angles affect the outcomes of spin measurements, and that quantum mechanics predicts results that differ from classical expectations if spins were set at creation.
  • Some participants reference Bell's theorem to support the argument that entangled states cannot be explained by predetermined spins, emphasizing the experimental confirmation of quantum mechanics.
  • One participant expresses confusion about the relevance of the double slit experiment to the discussion of entanglement.

Areas of Agreement / Disagreement

There is no consensus among participants. Multiple competing views remain regarding the nature of entangled states, the implications of measurement, and the interpretations of quantum mechanics versus classical analogies.

Contextual Notes

Participants highlight the complexity of measuring entangled particles and the subtleties involved in understanding their behavior, including the dependence on measurement angles and the implications of Bell's theorem. Some assumptions about predetermined states are challenged, but the discussion remains unresolved.

Tio Barnabe
I have some questions about quantum entanglement

1 - Why is this phenomenon considered so surprising, if it just states conservation of quantities (e.g. spin, momentum) and we are already accostumed with conservation of quantities in classical physics

2 - Suppose we have, say, a hydrogen molecule, which means we have two entangled electrons. Suppose further we do not have made yet any measurement of the spin of any of the two electrons, but we know one has to be up while the other is down.

Given that, we separate the two hydrogen atoms... and now we measure the spin of one of the electrons to be up... the other will certainly be down.

Now... Why is this considered bizarre? Why can't we just realize that the two electrons had their spins already set up in the state we later would find them to be in? To be more precise, I will give an example

Before destroying the molecule:
Electron 1 has spin up in z direction
Electron 2 has spin down in z direction

Of course, calling "Electron 1" and "Electron 2" is just to keep things clear, afterall they are indistinguishable particles.

Suppose further we don't know these are their spin states. When the electrons got separeted, it seems obvious that their spin states will keep in that way. In other words, there is nothing bizarre happening, it is just we did not know what their spin state were.
 
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Tio, I don't know this stuff well enough to give you a solid explanation but I assure you that your understanding of what entanglement is is a MIS-understanding. You are saying that the situation is exactly analogous to putting a red sock in one box and a green sock in another box and then separating the boxes without knowing which is which. As soon as you open either box you know what the color of the sock in the other box has to be. That is not how entanglement works. I'll leave it to one of our more knowledgeable members to give you an explanation but it has been discussed here many times so a forum search would serve you well.
 
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Thanks phinds. So dogs are joining the forums too... :smile:

You got my point. Good to know that Quantum Entanglement does not work the way I thought.
 
Tio Barnabe said:
Why can't we just realize that the two electrons had their spins already set up in the state we later would find them to be in?
Google for "Bell's theorem" and also check out http://www.drchinese.com/Bells_Theorem.htm, which is maintained by our own @DrChinese.

If you measure at in-between angles as well as exactly opposite angles, quantum mechanics predicts results that are different from what you would get if the spins were set when the pair was created. The differences are subtle but detectable; and the experiments have confirnpmed that quantum mechanics is correct and the "set at creation time" model is not.
 
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It depends on how you measure: if the measurements bases are parallel, you get opposite spins, like you say. If the bases are not perfectly parallel, that is not guaranteed. So it depends partly on how you measure. And since the 'first' basis determines the direction of the (measured) spin-up (down), it determines the direction of the 'second' electron's spin-down (up). And vice versa. And that is precisely the effect of conservation in this case.

If you keep the detector angles parallel, the measured spin values should always be opposite, which is not the case with fixed opposite spins (hidden variables), for they could misalign with the detector angles.

Correct me if I'm wrong.
 
Last edited:
Since we do not know exactly where an electron is at any given point(only about a 95% chance of where it is) we can only predict its whereabouts in relation to another electron, just like you would say a person is short COMPARED to another person and like we would say the mass of a proton is 1 using RELATIVE atomic mass. It seems to me to be the same principal and since an electron will commonly not orbit in the exact space as another electron (common sense because they are of the same charge) that's when we say the electron has an opposite spin, AGAIN in relation to another electron and as for the concept being amazin I must emphasize it is because the study of electrons has interested physicists all over the world just take a look at the double slit experiment

And as for "just accepting" in science nothing is "just accepted" everything is tried and tested since scientists of old just accepted false facts modern scientists don't "just accept" anything such a way of thinking is completely against science and does not exist in the modern science realm.
I hope this answer helped and please note I am also open to reform and rebuke.
 
@thejosh I cannot see what bearing your post has on this thread. You have said nothing about entanglement which is the subject of this thread and the double slit experiment has nothing to do with entanglement.
 
Nugatory said:
Google for "Bell's theorem" and also check out http://www.drchinese.com/Bells_Theorem.htm, which is maintained by our own @DrChinese.

If you measure at in-between angles as well as exactly opposite angles, quantum mechanics predicts results that are different from what you would get if the spins were set when the pair was created. The differences are subtle but detectable; and the experiments have confirnpmed that quantum mechanics is correct and the "set at creation time" model is not.
Are you sure about that? Quantum amplitudes work just fine...
 
Tio Barnabe said:
2 - Suppose we have, say, a hydrogen molecule, which means we have two entangled electrons. Suppose further we do not have made yet any measurement of the spin of any of the two electrons, but we know one has to be up while the other is down.

Given that, we separate the two hydrogen atoms... and now we measure the spin of one of the electrons to be up... the other will certainly be down.

Now... Why is this considered bizarre? Why can't we just realize that the two electrons had their spins already set up in the state we later would find them to be in? To be more precise, I will give an example

Before destroying the molecule:
Electron 1 has spin up in z direction
Electron 2 has spin down in z direction

Of course, calling "Electron 1" and "Electron 2" is just to keep things clear, afterall they are indistinguishable particles.

Suppose further we don't know these are their spin states. When the electrons got separeted, it seems obvious that their spin states will keep in that way. In other words, there is nothing bizarre happening, it is just we did not know what their spin state were.

:welcome:

What is the z direction but an arbitrary direction? And yet for 2 spin entangled electrons, they will be opposite in spin in any arbitrary direction. Such electrons will maintain this state regardless of distance. You might then deduce that their spin measurements are actually predetermined in all arbitrary directions, so as to make your idea work out. I.e. that they are fully independent and maintain no ongoing physical relationship as their separation increases.

But that precise idea - that the spins were preset - fails to account for the actual observed statistical relationship between entangled electron spins. Bell wrote about this in 1964, and until you read and understand that, it will not make a lot of sense. But the short version is that your idea is not only in disagreement with the predictions of quantum mechanics, it is falsified by experiment. See for example:

Bell's Theorem with Easy Math
 
  • #10
Tio Barnabe said:
Why is this phenomenon considered so surprising,
@phinds I am sorry if my post caused confusion but I merely wanted to point out some of the reasons why electron behaviour is considered amazing in modern science and the best example I could think of was the double slit experiment but thanks for the feed back I will attempt to make more precise answers in the future.:sorry:...
 
  • #11
Basically, the entangled situation is not like your having a red stick and a blue stick in the box, but not knowing which is which. Such a situation can exist in QM, but is not the general situation.

Let's consider the electrons as distinguishable; the fact that they are not doesn't change much to the issue of entanglement ‑ we could also simply consider two different particles, which can be entangled too. With these two particles, both of spin 1/2, you very might well have a situation (let's call it “state +-”) with, say, particle A having spin +1/2 (along the z axis) and particle B having spin -1/2. Or alternatively (“state -+”), particle A having -1/2 and particle B +1/2. But QM tells us that the system can also be in any linear combination of these two states. This is a kind of mix of state +- and state -+, but only kind of. It's not a situation that is one of states +- or -+, but that we don't know. It is a state that has it's own distinct properties. In particular, following the way you do the mix of +- and -+ (the linear combination), you may obtain a state in which the total spin following another axis, say the y axis, is +1, 0 or -1; or again, some combination of these. So even if you mix +- and -+ in equal proportions, there can be different ways to mix them.

This is the theory. The Bell theorem is about some of the consequences of this theory that can be tested, and have been, showing that the entanglement cannot be described just as a mix.
 
  • #12
Is it possible to have sets of entangled particles in sufficient number to transfer information with a useful bandwidth?
If so, it seems that one half could be carried into space and allow instantaneous communication between Earth and an extraterrestrial vessel.
Mars rovers could be controlled from Earth in "real time".
Perhaps a future starship could venture to other systems with continual and immediate communication?
Could this really be possible?
If so, it feels like it violates some basic tenants of space-time.
Please pardon my ignorance.
I find this fascinating, but it's way over my head.
I expect you'll let me know if this is inappropriate speculation for this thread.
 
  • #13
Reid Isberg said:
Is it possible to have sets of entangled particles in sufficient number to transfer information with a useful bandwidth?
There IS no information transfer in any meaningful/useful sense with entanglement so bandwidth is an irrelevant concept here.
 
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  • #14
I infer from your response that that the particle states can be observed, but not controlled.
Did I mention that this is over my head?
Thanks for your tolerant response.
 
  • #15
Reid Isberg said:
I infer from your response that that the particle states can be observed, but not controlled.
Did I mention that this is over my head?
Thanks for your tolerant response.
Sorry about that. When I've answered the same question 50 times (not your fault) and the latest questioner clearly hasn't done much if any reading on the matter (this part IS on you) I get a little snippy and I should not. I've been smacked about the head and shoulders for this and I do try to remember not to do it. I actually had a MUCH worse response, which I edited, so I thought I had gotten rid of the snippiness.
 
  • #16
Apparently my reply conveyed something I didn't intend.
You have no reason to apologize for anything.
I honestly appreciate your helpful response.
 
  • #17
For socks the result is not surprising because you tacitly assume some form of realism (the socks had their colour all the time; measuring it just exposes this fact) In QM this is highly non-trivial.
 
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  • #18
Using that analogy, then what does counterfactual definiteness mean? That if you find a red sock, by sole virtue of the fact that it's red, the one you can't see must be green?
 
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  • #19
David Lewis said:
Using that analogy, then what does counterfactual definiteness mean? That if you find a red sock, by sole virtue of the fact that it's red, the one you can't see must be green?
CFD is a somewhat weaker claim, namely that the other sock has some color even though we haven't measured it and might never measure it. That claim, along with the the other conditions of the problem, allows us to conclude that the other sock is green.

I must confess that I have never found a useful distinction between "realism" and "counterfactual definiteness", other than that people argue a bit less about the meaning of the latter term than the former. As far as I can tell, @haushofer's statement works just as well if written as "For socks the result is not surprising because you tacitly assume some form of counterfactual definiteness (the socks had their colour all the time; if you measure it you just expose this fact)" without losing anything important.

(Haushofer may have a different perspective - if so, listen to him not me)
 
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  • #20
Tio Barnabe said:
...Now... Why is this considered bizarre? ...

The bizarre nature of entanglement comes from a contradiction between (1) the uncertainty principle, and (2) the speed of light being an absolute limit for information travel.

If you assume both (1) and (2), then knowing everything about the history of a particle and what it has interacted with in the past cannot allow you to predict the position and momentum of that particle better than the Heisenberg uncertainty limit.

However, a separated pair of particles A and B with very strong entanglement may have strong enough position and momentum correlations, so that measuring A allows you to predict the position or momentum of B better than the Heisenberg limit. These particles may even be separated by a sufficiently vast distance that light cannot pass between them in the time it takes to do measurements.

Since this is a contradiction, either (1) or (2) must be false (or both).In short:
Entanglement is weird because it throws into question common assumptions about reality that seem true in everyday life, but are actually contradictory.
 
  • #21
The difference between socks and quantum particles lies purely with the fact that in the socks case, the information of which is which is available in the universe (to the person who selected and divided the socks if no one else) so any later detection of the socks must verify that knowledge. In the case of the quantum particles, they have not interacted with anything since they were produced, so each has equal probability of being in each state. Whether socks or particles, if they were created entangled then they will remain entangled in exactly the same way. More generally, any object (typically macroscopic) that has interacted with anything else since production will behave like the socks and anything which has not interacted with anything will behave like a quantum particle.
 
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  • #22
Nugatory said:
I must confess that I have never found a useful distinction between "realism" and "counterfactual definiteness"
I'd throw in hidden variables as well.
 
  • #23
jfizzix said:
However, a separated pair of particles A and B with very strong entanglement may have strong enough position and momentum correlations, so that measuring A allows you to predict the position or momentum of B better than the Heisenberg limit. These particles may even be separated by a sufficiently vast distance that light cannot pass between them in the time it takes to do measurements.
This was the position of E, P, & R, but it was wrong.
 
  • #24
Zafa Pi said:
This was the position of E, P, & R, but it was wrong.

One can make entangled pairs of photons in the lab by Spontaneous Parametric Down-conversion. These entangled pairs of photons have been shown to have position and momentum correlations strong enough to violate a conditional uncertainty principle, demonstrating the EPR paradox.

http://www.pas.rochester.edu/~jhgroup/papers/schneeloch-prl-13-01.pdf

One can also perform similar experiments to close the locality loophole as well

https://arxiv.org/ftp/arxiv/papers/1111/1111.0760.pdf
 
  • #25
If there are two entangled particles, and one of the pair is annhiliated, what, if any effect will it have on it's entangled partner? Thanks
 
  • #26
TTIDCOYS said:
If there are two entangled particles, and one of the pair is annhiliated, what, if any effect will it have on it's entangled partner? Thanks

There will be no effect on the entangled partner.

There is no way of knowing whether a single particle is entangled with something else, without getting information from that something else. Correlations can change following annihilation, but the marginal statistics do not.
 
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  • #27
TTIDCOYS said:
If there are two entangled particles, and one of the pair is annhiliated, what, if any effect will it have on it's entangled partner? Thanks
The state of the entangled characteristic of the non-annihilated particle will become "known" in the sense that IF the annihilation "measures" the character of the particle as it is being annihilated (which I think has to be the case), AND you can "catch" that value, AND you were to travel to where the other particle is and measure its characteristic you would find that it is what you would expect it to be based on the value of the annihilated particle
 
  • #28
Thanks!
 
  • #29
Tio Barnabe said:
I have some questions about quantum entanglement
Now... Why is this considered bizarre? Why can't we just realize that the two electrons had their spins already set up in the state we later would find them to be in? To be more precise, I will give an example

Before destroying the molecule:
Electron 1 has spin up in z direction
Electron 2 has spin down in z direction

Of course, calling "Electron 1" and "Electron 2" is just to keep things clear, afterall they are indistinguishable particles.

Suppose further we don't know these are their spin states. When the electrons got separeted, it seems obvious that their spin states will keep in that way. In other words, there is nothing bizarre happening, it is just we did not know what their spin state were.

Everything seems normal , realism, CFD ,when spins are measured along parallel angles at spacelike separated detectors A and B: producing this data set :
detector A detector B
x y z >>> x y z
+ + + >>> - - - n1
+ + - >>> - - + n2
+ - - >>> - + + n3
- - - >>> + + + n4
- - + >>> + + - n5
- + + >>> + - - n6
- + - >>> + - + n7
+ - + >>> - + - n8
So from here you could logically say n(y+x-) + n (z-y+) ≥ n(x+z-) , (n1,n2) + (n3,n4) ≥ (n1,n8).
But this inequality does not hold when detectors are not aligned
 
  • #30
jfizzix said:
One can make entangled pairs of photons in the lab by Spontaneous Parametric Down-conversion. These entangled pairs of photons have been shown to have position and momentum correlations strong enough to violate a conditional uncertainty principle, demonstrating the EPR paradox.

http://www.pas.rochester.edu/~jhgroup/papers/schneeloch-prl-13-01.pdf

One can also perform similar experiments to close the locality loophole as well

https://arxiv.org/ftp/arxiv/papers/1111/1111.0760.pdf
I have no problem at all with the results of measuring entangled photons. If A and B measure along the same axis they will get the same result.

Now if A measures along axis α and gets result 1, while B measures along axis β and gets -1, then what EPR said (to claim HUP was violated) was that B's α value is thus 1. That is, if B had measured along axis α instead he would have gotten value 1.

Bohr disagreed, saying, to the effect, that experiment (A and B measure along α) wasn't made. If we make that experiment it might happen that A and B both get value -1. The assumption that in the initial experiment that B has an α value is CFD/realism, (see post #19) a classical and very intuitive assumption.

Bohr and Einstein died before Bell resolved the issue, showing Einstein's assumptions were invalid. How I would have loved to hear Einstein's response.
 

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