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Proof that the Gaussian and real/complex normal distributions are the only normal distributions with no strictly positive functions and no 0 function?
I am trying to prove that the Gaussian and real/complex normal distributions are the only normal distributions with no strictly positive functions and no 0 function (sorry for the lack of precision, I’m trying to prove this online so I’m having trouble with formulating the question in a better way).
My textbook states the proof as follows:
Let $X$ be a continuous random variable, $\mathcal{N}(0,1)$ and $\mathcal{N}(0,\sigma)$ are two continuous random variables, then $\mathbb{P}(X>0)=0 \
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