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location University of Southern California
age
visits member for 4 years, 2 months
seen Sep 27 at 23:56

Jul
8
comment Iwasawa logarithm and analytic continuation
Thanks. Is there any notion of singularity or complete analytic function at all? For example one could take the the polynomial $y^2 - x$ and (as far as I can tell) use Hensel's lemma to expand a power series $p(x) = \sum c_i (x-\alpha)^i$ around every point $\alpha \in \mathbb{C}_p - \{0\}$, in fact, a pair of power series, such that $(x,p(x))$ is identically zero on $y^2 - x$ It seems reasonable to assume that such power series bear some relationship to each other, that an arbitrary pair of power series do not.
Jul
8
accepted Iwasawa logarithm and analytic continuation
Jun
28
asked Iwasawa logarithm and analytic continuation
May
26
awarded  Teacher
May
26
answered Why are smooth numbers called “smooth”?
Feb
10
awarded  Scholar
Feb
10
comment Concentration bounds for sums of random variables of permutations
Thanks, I didn't think about exchangeability when I considered the problem.
Feb
10
comment Concentration bounds for sums of random variables of permutations
Thanks, I think that set of notes is exactly the sort of thing I was looking for.
Feb
10
accepted Concentration bounds for sums of random variables of permutations
Jan
29
awarded  Supporter
Jan
29
awarded  Student
Jan
29
asked Concentration bounds for sums of random variables of permutations