$f,g \in L^3$ to prove $|f|=g$ a.e.
Given $\|f\|_3 = \|g\|_3 = \int_X f^2g = 1$
If anyone could provide any hint, it would be really helpful
$f,g \in L^3$ to prove $|f|=g$ a.e.
Given $\|f\|_3 = \|g\|_3 = \int_X f^2g = 1$
If anyone could provide any hint, it would be really helpful
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