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why G parity = (-1)^I C?
C is the Charge conjugation number of the neutral member.
G parity of \pi^0 is very obvious. Given e^{i\pi I_2} |I\ 0\rangle = (-1)^I |I\ 0\rangle
How do you compute the G parity of \pi^+?
G parity operator
G = Ce^{i\pi I_2}
C is the Charge conjugation number of the neutral member.
G parity of \pi^0 is very obvious. Given e^{i\pi I_2} |I\ 0\rangle = (-1)^I |I\ 0\rangle
How do you compute the G parity of \pi^+?
G parity operator
G = Ce^{i\pi I_2}