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Homework Statement
I can't really imagine how this was approached.
Let P_{\alpha0} fixed
P_{a0}A=\frac{1}{N!}\sum_{\alpha}\epsilon_{\alpha}P_{\alpha0}P_{\alpha}=\frac{1}{N!}\epsilon_{\alpha0}\sum_{\alpha}\epsilon_{\beta}P_{\beta}=\epsilon_{\alpha0}A<br /> <br />
Homework Equations
The Attempt at a Solution
I can understand that P_{\alpha0}P_{\alpha} = P_{\beta} is a new permutation operator.
P_{a0}A=\frac{1}{N!}\sum_{\alpha}\epsilon_{\alpha}P_{\alpha0}P_{\alpha}=\frac{1}{N!}\sum_{\alpha}\epsilon_{\alpha}P_{\beta}
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