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 Mar21 awarded Yearling Nov1 awarded Popular Question Sep15 awarded Popular Question Jul2 awarded Curious Feb3 awarded Popular Question Feb22 revised What is the norm of the operator $\phi: L^3[-2,2] \to \mathbb{C}$ defined by $\phi(f)=\int_{0}^{1}e^xf(x-1)dx$? added 790 characters in body Feb21 accepted Inequality relating diameter of the image of a holomorphic function on the unit disk to the derivative at 0. Feb21 asked Inequality relating diameter of the image of a holomorphic function on the unit disk to the derivative at 0. Feb20 accepted Example demonstrating that $R=\{a+bi\sqrt5: a,b \in \mathbb{Z}\}$ is not a Euclidean domain. Feb20 accepted An example of an infinite non-abelian solvable group Feb20 accepted Ring of rational numbers with odd denominator Feb20 asked Example demonstrating that $R=\{a+bi\sqrt5: a,b \in \mathbb{Z}\}$ is not a Euclidean domain. Feb19 accepted What is the norm of the operator $\phi: L^3[-2,2] \to \mathbb{C}$ defined by $\phi(f)=\int_{0}^{1}e^xf(x-1)dx$? Feb19 asked What is the norm of the operator $\phi: L^3[-2,2] \to \mathbb{C}$ defined by $\phi(f)=\int_{0}^{1}e^xf(x-1)dx$? Feb14 accepted Showing this integral from complex analysis is an integer without residues Feb13 revised Showing this integral from complex analysis is an integer without residues added 8 characters in body Feb13 comment Showing this integral from complex analysis is an integer without residues I see now that I made a mistake in my original post. I'll correct it. Feb13 asked Showing this integral from complex analysis is an integer without residues Feb8 accepted Ring of dyadic rationals Feb8 asked Ring of dyadic rationals