Question regarding CP symmetry and weak interaction

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SUMMARY

The discussion centers on the decay process B^0 → D^+ e^- ν_e and the implications of CP symmetry in weak interactions. The participant correctly identifies that applying CP symmetry results in the reaction B^0 → D^- e^+ ν̅_e. However, they note that weak interactions inherently violate CP symmetry, as evidenced by previous findings in Kaon decays. The conclusion drawn is that if CP symmetry is violated, the corresponding CP-conjugate process will not be observed in experiments, highlighting the significance of CP violation in particle physics.

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I have the next decay:

B^0 \rightarrow D^+ e^- \nu_e

The question is:
employ CP symmetry on the particles in this process, what reaction would you get?
and what would happen if CP symmetry breaks?


Now if I employ CP symmetry I get:
B^0 \rightarrow D^- e^+ \bar{\nu_e}

But in my notebook it's written that weak interaction violates CP symmetry, and this process is obviously weak.

Now that I read Wikipedia's entry I read the CP violation was found in Kaons and that it's small, so I guess CP doesn't get violated here, only C symmetry and P symmetry.

Now if CP symmetry gets violated what will I see is that the last process will never get detected in experiments cause CP get violated in the first process.

Is my reasoning correct or flawed?

Thanks in advance.
 
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I am not acquainted with the particular process, but in general CP violation is observed by seeing a quantitative difference in processes which should have the same probability.
 

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