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edited index "ToC"
Definition "skew-samp" and proofs "wald/exg-mome" were added to index "ToC".
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I/ToC.md

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1.12. Skewness <br>
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&emsp;&ensp; 1.12.1. *[Definition](/D/skew)* <br>
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&emsp;&ensp; 1.12.2. **[Partition into expected values](/P/skew-mean)** <br>
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&emsp;&ensp; 1.12.2. *[Sample skewness](/D/skew-samp)* <br>
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&emsp;&ensp; 1.12.3. **[Partition into expected values](/P/skew-mean)** <br>
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1.13. Covariance <br>
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&emsp;&ensp; 1.13.1. *[Definition](/D/cov)* <br>
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&emsp;&ensp; 3.10.4. **[Mean](/P/wald-mean)** <br>
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&emsp;&ensp; 3.10.5. **[Variance](/P/wald-var)** <br>
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&emsp;&ensp; 3.10.6. **[Skewness](/P/wald-skew)** <br>
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&emsp;&ensp; 3.10.7. **[Method of moments](/P/wald-mome)** <br>
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3.11. ex-Gaussian distribution <br>
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&emsp;&ensp; 3.11.1. *[Definition](/D/exg)* <br>
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&emsp;&ensp; 3.11.4. **[Mean](/P/exg-mean)** <br>
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&emsp;&ensp; 3.11.5. **[Variance](/P/exg-var)** <br>
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&emsp;&ensp; 3.11.6. **[Skewness](/P/exg-skew)** <br>
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&emsp;&ensp; 3.11.7. **[Method of moments](/P/exg-mome)** <br>
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4. Multivariate continuous distributions
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P/exg-mome.md

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\end{split}
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$$
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where $\bar{y}$ is the [sample mean](/D/mean-samp) and $\bar{v}$ is the [sample variance](/D/var-samp), and $\bar{s}$ is the [sample skewness](/D/skew-samp)
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where $\bar{y}$ is the [sample mean](/D/mean-samp), $\bar{v}$ is the [sample variance](/D/var-samp) and $\bar{s}$ is the [sample skewness](/D/skew-samp)
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$$ \label{eq:y-mean-var-skew}
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\begin{split}

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