Your method utilizes the identity
mean{ [a - mean(a)]^2}= mean(a^2) - [mean(a)]^2so that the operation mean() is applied only once in each term. That's elegant.Currently, I need a "running skewness", which I think I can calculate applying your method.
mean{ [a - mean(a)]^3 }= mean{ a^3 - 3 a^2 mean(a) + 3 a [mean(a)]^2 - [mean(a)]^3 }= mean(a^3) - 3 mean(a^2) mean(a) + 3 mean(a) [mean(a)]^2 - [mean(a)]^3= mean(a^3) - 3 mean(a^2) mean(a) + 2 [mean(a)]^3
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