Basis for conservation of mass-energy?

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SUMMARY

The discussion centers on the principle of conservation of mass-energy, which is based on four key principles: the causality of effects, the lack of observed creation or destruction of mass-energy, its predictive power in particle disintegration, and its compatibility with other conservation laws like baryon number conservation. The conversation also explores whether this principle is a necessary aspect of physical theory or merely contingent, particularly in the context of hypothetical bubble universes with different physical laws. The participants clarify that while energy conservation is locally valid, it may not hold globally in an expanding universe.

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  • Understanding of conservation laws in physics
  • Familiarity with quantum mechanics and Heisenberg's uncertainty principle
  • Knowledge of particle physics and disintegration processes
  • Concept of symmetries in physical theories, particularly time translation invariance
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  • Research the implications of global versus local conservation laws in physics
  • Explore the concept of invariance under time translation in relation to energy conservation
  • Investigate the role of quantum fluctuations in mass-energy conservation
  • Examine theories of bubble universes and their potential physical laws
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Physicists, students of theoretical physics, and anyone interested in the foundational principles of mass-energy conservation and its implications in both classical and quantum contexts.

nomadreid
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As far as I can make out, the hallowed principle of conservation of mass-energy (modulo quantum fluctuations) lies on four principles:
(1) from the assumption that every effect has a cause (again, modulo the leeway given by Heisenberg), so if there is no mechanism for creation or destruction of non-quantum amounts of mass-energy, then it shouldn't happen
(2) creation or destruction of mass-energy has never been measured, (3) the assumption has allowed us to make correct predictions for particle disintegration.
(4) it fits in nicely with other conservation principles, such as conservation of baryon number.
My two questions (which overlap, I admit):
(A) Is there any other basis?
(B) Would its violation (outside of quantum physics) lead to any logically contradictory consequences if you subtracted the conservation principles from physical theory? Yes, I know that's a lot to ask for in a thought experiment, but I am just trying to find out whether the justification for the conservation laws is not circular. For example, suppose that somewhere, an extra photon appeared in the vacuum and stayed there, but no one observed this fact at the time. Although conservation laws forbid this, and there would be no mechanism to explain it, nonetheless is there anything to say that the universe would not keep on ticking after this hiccup? Otherwise put, if we posit the existence of other bubble universes with different physical laws, could you have one in which the conservation of mass-energy is violated (with the usual quantum-mechanical caveat)? In philosophical terms, is this conservation principle a necessary or just a contingent principle?
 
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"Hallowed principle"? This is not a very auspicious way to start a thread - with crackpot vocabulary.

Your principles are not something you would find in any mainstream discussion of physics.

We write down theories that conserve energy because we see energy being conserved. We know now that this is a consequence of a particular symmetry, one of invariance under time translation, that is true only locally in an expanding universe, and indeed, globally energy is not conserved.
 
For Vanadium 50: OK, sorry for the vocabulary, which was supposed to be a slightly poetic way to indicate that the principle is one of the basic principles which (locally, as you point out) is one of the bases of physics. It was not intended to have links with the fringe element.
Anyway, tastes aside, the conservation of mass-energy is certainly invoked in explaining such things as particle disintegration.
However, with those caveats, you have answered my question (which was not a rhetorical one) by pointing out a more fundamental invariant. Therefore, thank you.
Your last statement, that globally mass-energy is not conserved, intrigues me. If I understand, at least intuitively, what you mean, then I would guess that the total mass-energy is decreasing. Is this correct? Could you expand (pun intended) upon this a little, so that if I may see whether my intuition is on the right track?
 

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