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Tukey's (1962) lambda family of distributions is defined by the quantile function Q(p): Q(p); = ;left{ begin{aligned} frac{{p^{lambda } - (1 - p)^{lambda } }}{lambda },lambdabda ; ne ;0 hfill frac{log (p)}{1 - p},lambda,,,,,,,,,,,,lambda ; = ;0 hfill end{aligned} right., (12 where p denotes the probabilities, (p in [0,,1]).
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where P denotes the probability of an event.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com