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 Sep15 accepted Polynomial Formula like Infinite Sum with non-natural index Sep15 asked Polynomial Formula like Infinite Sum with non-natural index Sep15 comment Does the closure of component set restricted to subspace equals to the closure of component set in the subspace? So that means $Int_Y(A)=Y \cap Int_X(A)$ is also not true in general. Sep15 awarded Investor Sep15 accepted Does the closure of component set restricted to subspace equals to the closure of component set in the subspace? Sep14 comment Does the closure of component set restricted to subspace equals to the closure of component set in the subspace? @Siminore I think not, because $X-A$ may not included in $Y$. Sep14 accepted Could Residue theorem be seen as a special case of Stokes' theorem? Sep14 comment Could Residue theorem be seen as a special case of Stokes' theorem? @David_Speyer Okay, it seems $\mathbb{C}$ cannot reduct to real vector space with real metric. But what about real vector space with complex metric? May $\mathbb{R}^2$ with metric matrix $\left(\begin{array}{cc}1&i\\i&-1\end{array}\right)$ describe $\mathbb{C}$ well? Sep14 asked Does the closure of component set restricted to subspace equals to the closure of component set in the subspace? Sep14 comment Could Residue theorem be seen as a special case of Stokes' theorem? Stokes' theorem works on smooth real manifolds, so I consider that if $\mathbb{C}$ can be seen as $\mathbb{R}^2$ but with metric matrix $\left(\begin{array}{cc}1&0\\0&-1\end{array}\right)$ $\ldots$ Sep14 asked Could Residue theorem be seen as a special case of Stokes' theorem? Sep5 awarded Vox Populi Jul8 suggested rejected edit on How to compatilize convergence of functions as points and pointwise convergence of functions? Jul8 accepted How to compatilize convergence of functions as points and pointwise convergence of functions? Jul8 comment How to compatilize convergence of functions as points and pointwise convergence of functions? @martini Yes, thanks. Jul8 comment How to compatilize convergence of functions as points and pointwise convergence of functions? Yes, I understand. Thank you very much, and thank Sleziak again. Jul8 revised How to compatilize convergence of functions as points and pointwise convergence of functions? edited body Jul6 asked How to compatilize convergence of functions as points and pointwise convergence of functions? Jul4 comment How many maximal consistent sets are there on a $\mathscr{FOL}$ Your answer is enlightening, although it is not the final. If you find the final answer, please update. Thank you very much. Jul4 awarded Benefactor