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 Feb18 revised Graph generated by Voronoi diagrams major edition, problem reformulation Feb18 comment Graph generated by Voronoi diagrams infortunately this isn't Delaunay triangulation, I think I should edit my question Feb17 asked Graph generated by Voronoi diagrams Jul2 awarded Curious Apr15 revised Introductory book about economic models with deterministic chaos edited title Apr14 asked Introductory book about economic models with deterministic chaos May21 awarded Caucus May21 accepted Is $\pi$ periodic in any numeral system? May11 comment Does $\operatorname{MSE}(\hat{\theta}) = \operatorname{Var}(\theta)+ \left(\operatorname{Bias}(\hat{\theta},\theta)\right)^2$? but what if it's random variable ? May11 accepted Does $\operatorname{MSE}(\hat{\theta}) = \operatorname{Var}(\theta)+ \left(\operatorname{Bias}(\hat{\theta},\theta)\right)^2$? May10 asked Does $\operatorname{MSE}(\hat{\theta}) = \operatorname{Var}(\theta)+ \left(\operatorname{Bias}(\hat{\theta},\theta)\right)^2$? Mar20 revised Is there efficient way of finding last number in following sequence added 46 characters in body Mar20 revised Is there efficient way of finding last number in following sequence added 84 characters in body Mar20 accepted Is there efficient way of finding last number in following sequence Mar20 revised Is there efficient way of finding last number in following sequence added 125 characters in body Mar20 asked Is there efficient way of finding last number in following sequence Mar19 revised For which minimal $k$ true is that ${4}^{k}\cdot n\leq \displaystyle\sum^{n}_{i=1}{a}_{i}^{k}\leq {5}^{k}\cdot n$, ${a}_{i}\in {1,2,3,4,5,6}$? edited tags Mar19 revised For which minimal $k$ true is that ${4}^{k}\cdot n\leq \displaystyle\sum^{n}_{i=1}{a}_{i}^{k}\leq {5}^{k}\cdot n$, ${a}_{i}\in {1,2,3,4,5,6}$? edited tags Mar19 revised For which minimal $k$ true is that ${4}^{k}\cdot n\leq \displaystyle\sum^{n}_{i=1}{a}_{i}^{k}\leq {5}^{k}\cdot n$, ${a}_{i}\in {1,2,3,4,5,6}$? deleted 1 characters in body; edited tags Mar19 revised For which minimal $k$ true is that ${4}^{k}\cdot n\leq \displaystyle\sum^{n}_{i=1}{a}_{i}^{k}\leq {5}^{k}\cdot n$, ${a}_{i}\in {1,2,3,4,5,6}$? edited title