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Feb 21, 2017 at 10:39 history edited z8080 CC BY-SA 3.0
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Feb 19, 2017 at 4:26 comment added Glen_b ctd.,,. between $E(Y|X)$ and $X$ to be well-described by a linear relationship. However, for a $Y$ variable consisting of counts other ways of describing the relationship are more common (specifically, GLMs are often used, which, depending on the nature of the count variable will look at various possible curvilinear relationships (specifically where a transformed $E(Y|X)$ is seen as linear in $X$
Feb 19, 2017 at 4:25 comment added Glen_b The "one value of Y for every value of X" problem is a common problem in regression-type applications. However, since there's clearly variation in $Y$ at any given value of $X$, it's not $Y$ itself that is seen as being in a functional relationship to $X$ but some aspect of the conditional distribution of $Y$, such as its conditional mean so $E(Y|X)$ can have a functional relationship with $X$, for example. I don't think that's in any way different for your problem. There's nothing really wrong with a Pearson correlation for discrete data if you expect the relationship ...ctd
Feb 17, 2017 at 20:55 answer added rolando2 timeline score: 1
Feb 17, 2017 at 19:38 history asked z8080 CC BY-SA 3.0