Is radioactive decay reversible in time?

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SUMMARY

Radioactive decay is reversible in time, as established by current physics models, which state that all equations are time-reversible except for the second law of thermodynamics. While the process can theoretically be reversed, practical challenges make the reverse decay process significantly less probable. In scenarios such as nucleosynthesis in the early universe, inverse decay processes must be considered to achieve accurate results. The overwhelming likelihood of decay compared to its reverse ensures that decay appears irreversible in practice.

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  • Understanding of radioactive decay processes
  • Familiarity with the second law of thermodynamics
  • Knowledge of nucleosynthesis concepts
  • Basic grasp of time-reversibility in physics equations
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Physicists, cosmologists, and students of advanced physics interested in the principles of radioactive decay and time-reversibility in physical processes.

Izzhov
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I ask this because I've heard repeatedly that all the equations in current physics models are reversible in time, save the second law of thermodynamics. But does this mean the process of radioactive decay is also reversible in time?
 
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Yes, radioactive decay is reversible in time. If you imagine filming the decay process, and then running the movie backwards, what you would see is a perfectly allowed process: the decay products come together and form the original nucleus.

In practice, however, it's very difficult to set up the converging decay products as an initial state, which is why the decay process is much more common than the inverse decay process.

But in, for example, computations of nucleosynthesis in the early universe, the inverse-decay processes must be included to get the right answer.
 
Izzhov said:
I ask this because I've heard repeatedly that all the equations in current physics models are reversible in time, save the second law of thermodynamics. But does this mean the process of radioactive decay is also reversible in time?

Any single radioactive decay is in principle reversible, but the reverse reaction is far less probable (easy to imagine an alpha particle flying out from a nucleus, much harder to imagine one approaching a nucleus at exactly the right speed and direction to "stick"). Thus, within a sample of radioactive material the rate of decay will enormously exceed the rate of reversed decays, and the overall decay of the sample is as irreversible as the transfer of heat from a hotter body to a cooler one.
 

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