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## Probability distribution with monotone likelihood ratio property

What is an example of conditional probability densities $f(x|\theta)$ on $[0,1] \times [0,1]$ that satisfy the strict monotone likelihood ratio property: that is, for $x'>x$ and $\theta' > \theta$, we have $f(x'|\theta') f(x|\theta) > f(x'|\theta) f(x|\theta')$?

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 See the comment on math.stackexchange.com/q/47731/6179. – Didier Piau Jul 4 2011 at 9:03