Special Relativity and the Measurement Problem of QM

In summary: Quantum field theory does not say that "a particle is everywhere at once", it doesn't ever say anything about where the particle is. It tells us the probability of detecting a particle at a particular location if we choose to look for it there - but the idea of "particle position" (as opposed to "detector right there just triggered") simply doesn't appear in the mathematical formalism.
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Given what we know about special relativity and its implication for time and the observer, could this in any way be linked to why the isolated processes of QM are exhibiting everything happening at once and then collapsing to classical physics when bigger objects interact - the measurement problem?

Special relativity prescripes that there is no objective time frame, it's all dependent on the observer. The particles of QM exhibit exactly that when there is no measurement.

It doesn't account for why there is an (apparent) wave function collapse, but it could explain why a particle is everwhere at once when isolated?
 
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User2022 said:
Special relativity prescribes that there is no objective time frame, it's all dependent on the observer.
You are misunderstanding how special relativity works (a very forgivable misunderstanding if you haven't been learning from a serious textbook). There is an unambiguous and objective model of time that just happens to be different than our classical intuition. Searching this forum for threads on the difference between "proper time" and "coordinate time" would be a good start, as would be working through Taylor and Wheeler's textbook "Spacetime Physics".
It doesn't account for why there is an (apparent) wave function collapse, but it could explain why a particle is everywhere at once when isolated?
The apparent (and that adjective is important!) wave function collapse has been well understood for some decades. Google for "quantum decoherence", or give David Lindley's book "Where does the weirdness go?" a try.

Quantum mechanics does not say that "a particle is everywhere at once", it doesn't ever say anything about where the particle is. It tells us the probability of detecting a particle at a particular location if we choose to look for it there - but the idea of "particle position" (as opposed to "detector right there just triggered") simply doesn't appear in the mathematical formalism. Again, this is one of the things that is best understood by working through a proper textbook and taking on the math; Giancarlo Ghirardi's book "Sneaking a look at god's cards" is as close to a layman-friendly explanation as I know.

(Also, please be mindful of the forum rule about posting personal speculation and new theories that have not been published in an appropriate peer-reviewed journal).
 
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Nugatory said:
Quantum mechanics does not say that "a particle is everywhere at once",
It does too, in isolated states.
 
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Nugatory said:
There is an unambiguous and objective model of time that just happens to be different than our classical intuition.

Forgive me for thinking that time frame is relative to the speed of the observer.
 
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User2022 said:
It does too, in isolated states.
Can you cite any valid source (that is a college-level QM textbook or peer-reviewed journal article) supporting that statement?
User2022 said:
Forgive me for thinking that time frame is relative to the speed of the observer.
Well, “time frame” isn’t a generally accepted term for anything (same comment about valid sources applies if you disagree), but it is true that the time values that we assign to remote events (that is, statements of the form “X happened at the same time that this clock read T”) depend on our choice of reference frame. These are the “coordinate times” that I mentioned above, and they have no physical significance, they’re just computational aids. Proper time, the physical quantity that a clock measures like a ruler measures distance, is unaffected by speed.
 
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User2022 said:
It does too, in isolated states.
No, quantum mechanics does not say a particle is at several places at one time. It's saying that there is a probability density for its position. The subject most distorted by popular-science writing is quantum theory!
 
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User2022 said:
It does too, in isolated states.

It's better to say the respective quantum field that gives rise to the particle in question can be regarded as being everywhere at once.
 
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I don't think that's useful. All fields have values at all places and times. Nothing special quantum-y.
 

1. What is special relativity?

Special relativity is a theory developed by Albert Einstein that describes how the laws of physics appear to be the same for all observers in uniform motion. It also explains how time and space are relative and can be affected by the speed of an object.

2. What is the measurement problem of quantum mechanics?

The measurement problem of quantum mechanics refers to the paradoxical nature of quantum mechanics where particles can exist in multiple states at the same time, but when measured, they collapse into a single state. This raises questions about the true nature of reality and how we can observe and measure it.

3. How does special relativity relate to the measurement problem of quantum mechanics?

Special relativity plays a key role in the measurement problem of quantum mechanics because it explains how the laws of physics and the concept of time and space are relative. This means that the way we measure and observe particles can also be affected by the relative motion of the observer.

4. Can special relativity and the measurement problem of quantum mechanics be reconciled?

There have been many attempts to reconcile special relativity and the measurement problem of quantum mechanics, but no definitive solution has been found. Some theories, such as the Copenhagen interpretation, suggest that the observer plays a crucial role in the measurement process, while others propose alternate interpretations of quantum mechanics that aim to resolve the paradox.

5. How does the concept of time dilation in special relativity affect the measurement of quantum particles?

Time dilation, which is a consequence of special relativity, can have an impact on the measurement of quantum particles. For example, if a particle is moving at high speeds, time will appear to move slower for that particle, making it more difficult to accurately measure its properties. This can also lead to discrepancies in measurements between different observers in relative motion.

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