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A random variable $X$ is called continuous if its set of possible values is uncountable, and the chance that it takes any particular value is zero ($\text{P}(X = x) = 0$ for every real number $x$). A random variable is continuous if and only if its cumulative probability distribution function is a continuous function.

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Correlation between a continuous and multinomial variable [duplicate]

I would like to find the correlation between a continuous (dependent variable) and a categorical (multinomial) variable. I found that the appropriate test is Eta ($\eta$) coefficient, however, I haven …
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