EPR/Bohm/Bell & Localism vs Universalism

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SUMMARY

The discussion centers on the philosophical implications of the EPR paradox, Bohmian mechanics, and Bell's theorem, particularly in relation to localism and universalism. It asserts that localism, defined as the principle that physical reality consists of causally isolated material points, is insufficient to describe the nature of reality, which is fundamentally non-local. The conversation explores the concept of semi-localism, suggesting it lacks rigorous definition and ultimately posits that reality is better understood through the lens of universalism. The participants emphasize the need to reevaluate the definitions of locality and non-locality in quantum mechanics.

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  • Understanding of the EPR paradox and its implications in quantum mechanics.
  • Familiarity with Bohmian mechanics and its interpretation of quantum phenomena.
  • Knowledge of Bell's theorem and its experimental confirmations, particularly Aspect's experiments.
  • Basic grasp of philosophical concepts related to realism, localism, and universalism.
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  • Research the implications of Bell's theorem on local realism in quantum mechanics.
  • Explore the interpretations of quantum mechanics, including Many Worlds and retrocausal theories.
  • Study the philosophical foundations of localism and universalism in the context of physical theories.
  • Investigate the role of observation in quantum mechanics and its impact on the understanding of reality.
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Philosophers of science, theoretical physicists, and students of quantum mechanics seeking to deepen their understanding of the foundational issues surrounding locality and non-locality in physical theories.

  • #61
glengarry said:
Standard QM is only an indirect theory of physical reality.
bhobba said:
I think arguments like that would hold more water if you could actually get people to agree what 'reality' is. Philosophers have been arguing that one since time immemorial with zero agreement.
Only God knows what the underlying reality of the universe consists of, but I will say that theories that attempt to directly model reality make use of differential equations that operate over continuous manifolds/fields. Things like "action at a distance", "quantum jumps", and other types of discontinuity are not allowed in these kinds of models. The goal is to try to develop deeply intelligible notions of causation rather than relying upon the "crutch of abstraction" inherent in theories that are based on the Born's statistical interpretation of the wavefunction.
 
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  • #62
glengarry said:
Only God knows what the underlying reality of the universe consists of, but I will say that theories that attempt to directly model reality make use of differential equations that operate over continuous manifolds/fields. Things like "action at a distance", "quantum jumps", and other types of discontinuity are not allowed in these kinds of models. The goal is to try to develop deeply intelligible notions of causation rather than relying upon the "crutch of abstraction" inherent in theories that are based on the Born's statistical interpretation of the wavefunction.

Yea - but how do you know that reality isn't really like that? If the model agrees with observation its as good as any other. Think about it - there is no a-priori reason it must conform to your intuition about these things.

Thanks
Bill
 
  • #63
glengarry said:
But then I saw the light. Today, I finally realized something very basic:

E=hv

The definition of a photon contains no spatial component. That is, it is a pure mathematical point.

That's no definition, it's an energy formula. Which doesn't include electric charge (0), mass (0) and spin (1).

glengarry said:
The definition of a photon contains no spatial component. That is, it is a pure mathematical point.

Really? How come the photon carries momentum? The relativistic energy is
E^{2} = p^{2}c^{2} + m^{2}c^{4}
The mass of a photon is m=0, so this reduces to
p = \frac {E}{c} = \frac {h \nu}{\lambda \nu} = \frac {h}{\lambda}
where p is the momentum of a photon. Furthermore, if the photon has no spatial component, how come there's a thing called polarization?

glengarry said:
What I realized is that we are arguing in the QM forum here, and the rules of classical mechanics simply do not apply.

E.g. conservation of energy and conservation of momentum still applies, AFAIK.

glengarry said:
Photons are defined as being perfectly discrete units that are delivered discontinuously (i.e., in moments of zero duration) (my bolding).
In moments of zero duration? I do not understand what that means. Individual photons travel at max c. See this: paper, article1, article2. Anyway, you can't have a frequency without a time component. My regards.
 

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