Given a set of data $x_i$, for $i=1\ldots N$. I know their variance is calculated by
$$\sigma^2 = A \sum_{i=2}^N \ln^2\left(\frac{x_i}{x_{i-1}}\right)$$
where $A$ is a constant.
how can I determine how my data set is distributed?
Given a set of data $x_i$, for $i=1\ldots N$. I know their variance is calculated by
$$\sigma^2 = A \sum_{i=2}^N \ln^2\left(\frac{x_i}{x_{i-1}}\right)$$
where $A$ is a constant.
how can I determine how my data set is distributed?
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