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Dear Sir, I now understand how the angular momenta can be coupled as vectors and thus why the neutron to proton decay is of mixed type. However, the first question that I asked was not to do with the antimony example, but rather to do with the statement 13 lines up the bottom on page 291, which quotes, 'The coupling of S = 0 with l = 1 for the fermi decays gives total angular momentum of one unit carried by the beta decay, so that delta I = 0 or 1 (but not 0 to 0).' Even taking into consideration the vector coupling of momenta, I don't see how if a decay must be forbidden i.e. orbital ang.momentum =1, can I = 0, without the spins changing. Also, the coupling of I should only give 1, right? as l-s and l+s both equal 1. this is my thought process: if L must be 1, then parity will change, so if we want I = 0, we will need that s=1, so that the L and S can cancel vectorially to give I=0 and at the same time the parity also changes, such as illustrated by the antimony example. However, If L must be 1, and we still want I=0 with s=1, then this is not possible since the total momentum change is just 1. Thanks!
Re: Follow up to ID: 1270176523.Ph for Steve Nelson please!
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