user41725
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 Feb 13 comment zeta function and probability divisible by k and choosing squares thanks a lot :) Feb 13 accepted zeta function and probability divisible by k and choosing squares Feb 13 revised zeta function and probability divisible by k and choosing squares deleted 1 characters in body Feb 13 asked zeta function and probability divisible by k and choosing squares Jan 26 accepted prove $\exists$ a continuous function g s.t. $|g(x)-f(x)|<\epsilon$ for all x in a subset E of (a,b) and $\mu[(a,b)-E]<\delta$ Jan 26 revised prove $\exists$ a continuous function g s.t. $|g(x)-f(x)|<\epsilon$ for all x in a subset E of (a,b) and $\mu[(a,b)-E]<\delta$ wrong title Jan 26 asked prove $\exists$ a continuous function g s.t. $|g(x)-f(x)|<\epsilon$ for all x in a subset E of (a,b) and $\mu[(a,b)-E]<\delta$ Dec 17 accepted Prove $\|f\|_{L^p}$ is not equivalent to $\|f\|_{\infty}$ in $C[a,b]$ Dec 17 revised Prove $\|f\|_{L^p}$ is not equivalent to $\|f\|_{\infty}$ in $C[a,b]$ added 27 characters in body Dec 17 revised Prove $\|f\|_{L^p}$ is not equivalent to $\|f\|_{\infty}$ in $C[a,b]$ deleted 20 characters in body Dec 17 asked Prove $\|f\|_{L^p}$ is not equivalent to $\|f\|_{\infty}$ in $C[a,b]$ Dec 17 accepted $\|(I+A)^{-1}\| \leq \frac{1}{1-\|A\|)}$ Dec 17 asked $\|(I+A)^{-1}\| \leq \frac{1}{1-\|A\|)}$ Dec 17 accepted Is $C[a,b]$ a closed linear subspace of $L^{p}(a,b)$ Dec 16 asked Is $C[a,b]$ a closed linear subspace of $L^{p}(a,b)$ Dec 16 accepted Find the norm of $A$ where $(Af)(t)=tf(t)$ Dec 16 asked Find the norm of $A$ where $(Af)(t)=tf(t)$ Oct 7 accepted $f$ measurable, $g$ either 1 or 0 if $f$ rational or irrational Oct 7 revised $f$ measurable, $g$ either 1 or 0 if $f$ rational or irrational added 28 characters in body Oct 7 asked $f$ measurable, $g$ either 1 or 0 if $f$ rational or irrational