Virtual particles are just math (MWI and MUH)

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Discussion Overview

The discussion revolves around the nature of virtual particles, particularly in the context of interpretations of quantum mechanics such as Many-Worlds Interpretation (MWI) and Mathematical Universe Hypothesis (MUH). Participants explore whether virtual particles are merely mathematical constructs or have a more substantial existence, considering implications from quantum decoherence, observer-dependent realities, and philosophical perspectives.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Exploratory
  • Technical explanation

Main Points Raised

  • Some participants argue that virtual particles are just mathematical artifacts, suggesting that the phrase "Virtual particles are just math..." reflects an outdated view influenced by the Copenhagen interpretation.
  • Others emphasize the importance of understanding the mathematical framework of quantum field theory (QFT) to grasp the concept of virtual particles, asserting that they are not intuitive and require rigorous study.
  • One participant claims that the distinction between observed and unobserved particles in MWI does not directly relate to the distinction between virtual and real particles, indicating a misunderstanding in the arguments presented.
  • Another viewpoint suggests that the Unruh effect implies that what is considered "real" can vary between observers, potentially allowing for virtual particles to be perceived as real by some.
  • Concerns are raised about the philosophical implications of MUH, with some participants questioning its validity and suggesting it may detract from scientific credibility.
  • One participant humorously compares the existence of virtual particles under MUH to that of a "pink unicorn," implying skepticism about their reality despite mathematical consistency.

Areas of Agreement / Disagreement

Participants express a range of opinions on the nature of virtual particles, with no consensus reached. Some defend the mathematical interpretation while others challenge it, leading to an ongoing debate about the implications of different interpretations of quantum mechanics.

Contextual Notes

Participants highlight limitations in understanding, such as the need for rigorous mathematical knowledge in QFT and the evolving nature of interpretations in physics. There are unresolved questions regarding the foundational aspects of MWI and the implications of observer-dependent realities.

tzimie
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I was reading a lot that "Virtual particles are just math..." and many physicists for some reason get angry explaining it. But I suspect this point of view is interpretation-biased and is outdated for 3 reasons listed below:

1. The (mathematical) discovery of Quantum Decoherence had provided a solid foundation for MWI. In MWI there is no collapse, and measurements are not "final", "irreversible" and somehow magical. So there is no fundamental difference between observed and unobserved particles.

2. Different accelerated observers don't agree on the number of "real" particles (check Unruh effect). It suggests that particles, virtual for one observer, could be real for another.

3. In Tegmark's MUH, everything is just math. So you can't claim something is not real because it is "just math"

So "Virtual particles are just math..." sounds as something from 1970x and very Copenhagen. I don't want to start interpretation wars. But IF you accept MWI, or MUH, or both, what is your view on the nature of the virtual particles? If you don't accept MWI or MUH, you still can play "devils advocate" and make an analysis from that point of view.

Thank you
 
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Whether virtual particles are just math or not is a matter of taste. It is more important to learn the math. So go learn the math.
 
tzimie said:
many physicists for some reason get angry explaining it.

No, but we do get angry when people who haven't bothered to put in the time to learn the material tell those of us who have put in that time that they are wrong.
 
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tzimie said:
1. The (mathematical) discovery of Quantum Decoherence had provided a solid foundation for MWI. In MWI there is no collapse, and measurements are not "final", "irreversible" and somehow magical. So there is no fundamental difference between observed and unobserved particles.

2. Different accelerated observers don't agree on the number of "real" particles (check Unruh effect). It suggests that particles, virtual for one observer, could be real for another.

Both these arguments are based on serious misunderstandings. First: although MWI handles the distinction between observed and non-observed things differently than some other interpretations, this distinction is almost completely unrelated to the distinction between virtual and non-virtual particles. "Observed" and "not observed" are not synonyms for "real" and "virtual". And second: "real" in the sense of the Unruh effect is not the same thing as "the opposite of 'virtual'".

Atyy's advice about learning the math is good. QFT is different from some other branches of physics in that there is no intuitive common-sense model to build on; there's no such thing as "a layman's understanding".
 
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tzimie said:
So "Virtual particles are just math..." sounds as something from 1970x and very Copenhagen.

Its not like that. There is no disagreement amongst physicists about what they are like with how you interpret the QM formalism. They appear in something called a Dyson series:
http://en.wikipedia.org/wiki/Dyson_series

This series lends itself very elegantly to pictorial representations called a Feynman diagram:
http://en.wikipedia.org/wiki/Feynman_diagram
'The Dyson series can be alternatively rewritten as a sum over Feynman diagrams, where at each interaction vertex both the energy and momentum are conserved, but where the length of the energy momentum four vector is not equal to the mass. The Feynman diagrams are much easier to keep track of than old-fashioned terms, because the old-fashioned way treats the particle and antiparticle contributions as separate. Each Feynman diagram is the sum of exponentially many old-fashioned terms, because each internal line can separately represent either a particle or an antiparticle. In a non-relativistic theory, there are no antiparticles and there is no doubling, so each Feynman diagram includes only one term.'

Certain terms that appear in the Feynman diagram are called virtual particles. They could be called Jabberwocky terms or any other name you like - it doesn't matter what you call them they are simply mathematical terms as part of a series expansion. They are an artefact of the mathematical methods used and not in any way real - the confusion resulting from the name used - call them Jabberwocky terms if you like which is probably clearer to start with.

The good news however is in the past QFT has been a notoriously difficult subject studied at graduate level. But recently some excellent books accessible at the undergraduate level have started to appear:
https://www.amazon.com/dp/019969933X/?tag=pfamazon01-20

I have the book and can attest to how good it is. Suitable background would be Lenny Susskinds book on QM:
https://www.amazon.com/dp/0465036678/?tag=pfamazon01-20

Studying it is the only real way to get to grips with this stuff. It will take time and require your attention with your thinking cap on - but is doable. Take your time - its not a race. Post here with any queries and at the end of it you will have a grasp of QFT way beyond popularisations and the 'its just math' view of virtual particles.

Thanks
Bill
 
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Ok, let me reformulate my question.

I am familiar with Feynman diagrams on naive level (based on his popular book). My question is: what if we move outcomes to future infinity? Can we make the Feynman diagram "unbounded" ?
 
tzimie said:
what if we move outcomes to future infinity?

What you mean by that beats me.

Its got nothing to do with the outcomes it describes.

Until you study the real deal what popularisations say is - how to put it - not to be trusted.

Thanks
Bill
 
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Even the Feynman's book?
 
tzimie said:
Even the Feynman's book?

Yes - even that book - although its one of the best around. For example its view of particles being absorbed then re-emitted is not correct:
https://www.physicsforums.com/threads/do-photons-move-slower-in-a-solid-medium.511177/

Unfortunately in physics things you are told at an earlier level often get corrected later.

Even Feynman understood this and lamented it was necessary at a pedagogical level.

It happens to all of us - me included.

Thanks
Bill
 
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tzimie said:
1. The (mathematical) discovery of Quantum Decoherence had provided a solid foundation for MWI. In MWI there is no collapse, and measurements are not "final", "irreversible" and somehow magical. So there is no fundamental difference between observed and unobserved particles.
Sorry, no, decoherence presupposes a subdivision into systems. It works nicely, if we have such systems - observers, measurement devices, and so on. But how do these systems appear? What defines them as systems? Fundamentally, there are no such subdivisions into systems, so they cannot be used in the foundations of MWI. Except one defines them, as some additional fundamental structure.

tzimie said:
2. Different accelerated observers don't agree on the number of "real" particles (check Unruh effect). It suggests that particles, virtual for one observer, could be real for another.
Particles are anyway only excitations of quantized fields, nothing more fundamental than eigenstates of a harmonic oscillator or phonons in condensed matter theory. So this is only an argument that "real" particle are not real too.

tzimie said:
3. In Tegmark's MUH, everything is just math. So you can't claim something is not real because it is "just math"
Tegmark is just philosophy going wild. To take the MUH seriously can have side effects for the reputation as a serious scientist, SCNR.

tzimie said:
But IF you accept MWI, or MUH, or both, what is your view on the nature of the virtual particles?
The same as of the pink unicorn. It is imaginable, thus, exists somewhere in many worlds, and mathematically consistent, thus, exists according to MUH.
 

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