Can Entropy and Time Reversal Coexist with Irreversible Wavefunction Collapse?

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Discussion Overview

The discussion revolves around the relationship between time reversal of wave functions and the second law of thermodynamics concerning entropy. It explores theoretical implications, potential reconciliations, and the nature of wave function collapse, with a focus on both classical and quantum perspectives.

Discussion Character

  • Exploratory
  • Debate/contested
  • Technical explanation

Main Points Raised

  • Some participants propose that projection in quantum mechanics may not be time-reversible, which could challenge the time-symmetry in physics.
  • One viewpoint suggests that time-reversible laws can lead to non-time-reversible dynamics through special initial conditions, similar to classical physics.
  • A participant mentions that while irreversible wave function collapses are thought to relate to the second law of thermodynamics, they question if this is accurate.
  • Another participant argues that increasing entropy can be explained through statistical behavior, independent of belief in irreversible wave function collapse.

Areas of Agreement / Disagreement

Participants express differing views on the compatibility of time reversal and the second law of thermodynamics, with no consensus reached on the implications of wave function collapse.

Contextual Notes

There are limitations regarding the assumptions made about initial conditions and the definitions of time-reversibility and irreversibility in the context of wave function collapse and entropy.

leonchik1976
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How time reversal of wave function and 2nd law of thermodynamics of entropy are settle together?
 
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leonchik1976 said:
How time reversal of wave function and 2nd law of thermodynamics of entropy are settle together?

Several answers are possible. One possible answer is that some people will say that projection is not time-reversible, so if projection is taken seriously, this kills time-symmetry in physics.

But even if you do not consider this possibility, I'd say that the answer is the same as in classical physics, where time-reversible LAWS can give rise to non-time-reversible *coarse-grained* dynamics: namely by special initial conditions.
If you start out (in a classical, time-reversible dynamics) with a highly peculiar initial state, and you only look at low-order correlation functions (coarse-graining), then you obtain a time-irreversible dynamics of these correlation functions until they reach their equilibrium values.

Mind you, I'm not saying that this is what explains finally the entropy increase in our universe. I'm only giving the example that there is no contradiction between time-reversible dynamics, and a second law of thermodynamics which prescribes the irreversibility of low-order correlation functions: it is sufficient to take a peculiar initial state.
It might of course be that there are genuinly irreversible laws too.
But there is no *contradiction* between the second law of thermodynamics, and time-symmetrical microdynamics.
 
It is just a question of time !
 
From what i know of, irreversible wave function collapses are supposedly the reason for the second law of thermodynamics.

Am I right here?
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Last edited by a moderator:
I guess you can live without believing irreversible wavefunction collapse.
Following Feynman's example, increasing entropy is a consequence of statistical behavior.
 
Last edited:

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