Electron Degeneracy Pressure not Fundamental?

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Discussion Overview

The discussion revolves around the nature of electron degeneracy pressure and its relationship to fundamental forces, particularly in the context of stellar collapse. Participants explore whether electron degeneracy pressure can be considered a fundamental interaction or if it is merely a consequence of the Pauli exclusion principle.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants assert that during a star's collapse, electrons resist overlapping their quantum states due to the Pauli exclusion principle, questioning if this resistance is fundamentally different from electromagnetic (E&M) forces.
  • One participant argues that the Pauli exclusion principle does not operate like fundamental interactions, which involve gauge bosons, and thus should not be classified as a fundamental force.
  • Another participant suggests that while the Pauli exclusion principle does not fit the definition of a force, it can still produce pressure, complicating the classification of forces.
  • There is a discussion about the mechanics of squeezing electrons together, where one participant explains that the force exerted would modify the potential well rather than directly compressing the electrons themselves.

Areas of Agreement / Disagreement

Participants express differing views on whether electron degeneracy pressure should be considered a fundamental interaction. There is no consensus on the classification of the Pauli exclusion principle in relation to fundamental forces.

Contextual Notes

Participants highlight the distinction between quantum states and physical space, indicating that the concept of squeezing electrons involves modifying probability densities rather than direct spatial compression.

FallenApple
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So for what I understand, when a star collapses, the electrons do not like to overlap their quantum states because of the pauli exlusion principle. Is this different from an E&M force? If so, then why isn't it a fundamental interaction? All forces are made of a combination of the 4 fundamental interactions( excluding gravity if you count GR).

If I try to squeeze two electrons together, I would have to push it with the E&M force. They would in turn push back with the EM force as well. But as I amp up the force, the electrons should eventually push back with the electron degeneracy pressure. But that would then be a force out of the fundamental that is pushing back at me.
 
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FallenApple said:
when a star collapses, the electrons do not like to overlap their quantum states because of the pauli exlusion principle. Is this different from an E&M force?

Yes.

FallenApple said:
why isn't it a fundamental interaction?

Because it doesn't work the same way fundamental interactions like the E&M force work. Those interactions work via gauge bosons--for example, the E&M force gauge boson is the photon. The Pauli exclusion principle doesn't; it's just a property of the overall wave function of a system containing multiple electrons.

FallenApple said:
All forces are made of a combination of the 4 fundamental interactions

Then by this definition the Pauli exclusion principle is not a "force". But that's a matter of words, not physics. You could also say that a "force" is "anything that can push back" (which we could make more precise by saying something like "anything that can produce pressure"), in which case it is no longer true that "all forces are made of a combination of the 4 fundamental interactions", since the Pauli exclusion principle isn't yet it can still produce pressure. Either choice of words is fine, you just have to be aware of the actual physics behind the words.
 
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FallenApple said:
If I try to squeeze two electrons together, I would have to push it with the E&M force. They would in turn push back with the EM force as well. But as I amp up the force, the electrons should eventually push back with the electron degeneracy pressure. But that would then be a force out of the fundamental that is pushing back at me.
So called electron degeneracy pressure results from Pauli exclusion principle which states that no two fermions (electrons) can occupy the same quantum state. The same quantum state is not quite the same thing as the same place in ordinary space. Quantum state describes probability density of finding electron at different places within potential. You can't push probability density into some place, instead you can modify probability density by modifying potential well or figuratively speaking you can "drag" electrons into different configuration by modifying potential. So the force you would be exerting would go into modifying potential (squeezing together ions) and not in squeezing together electrons.
 

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