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| | Moment about the mean - Wikipedia, the free encyclopedia |
 | | Some random variables have no mean, in which case the moment about the mean is not defined. |
 | | The third and fourth moments about the mean are used to define the standardized moments which are in turn used to define skewness and kurtosis, respectively. |
 | | For n = 1, the nth cumulant is just the expected value; for n = either 2 or 3, the nth cumulant is just the nth central moment; for n ≥ 4, the nth cumulant is an nth-degree monic polynomial in the first n moments (about zero), and is also a (simpler) nth-degree polynomial in the first n central moments. |
| en.wikipedia.org /wiki/Moment_about_the_mean (318 words) |
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