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Upper-bounding $\exp \log^{d} \frac{\log n}{n}$
How would you upper-bound this expression?
$$f(n, d) = \exp \log^{d} \frac{\log n}{n}$$
If $d = 1 $ this woulld simplify to $\frac{\log n}{n}$.
Any suggestions on how to upperbound it?
Notation ...
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A dilogarithm identity (simplification/compaction) [duplicate]
I'm wondering if there is any compact expression to compute (or approximate):
$$\operatorname{Li}_2(pe^{-\alpha})-\operatorname{Li}_2(pe^{\alpha})$$
or
$$\operatorname{Re}\{\operatorname{Li}_2(pe^{-...