It is obvious that if we differentiate $f(x) = e^{x}$ with respect to x we will get again and again $e^{x}$. Can we conclude anything by considering the behavior at $\pm\alpha$
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It is obvious that if we differentiate $f(x) = e^{x}$ with respect to x we will get again and again $e^{x}$. Can we conclude anything by considering the behavior at $\pm\alpha$