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bio website mrcactu5.herokuapp.com/…
location New York, NY
age 29
visits member for 3 years, 10 months
seen 18 hours ago

Data Scientist @ Explorer Media


Aug
22
revised Analogue of $\zeta(2) = \frac{\pi^2}{6}$ for Dirichlet L-series of $\mathbb{Z}/3\mathbb{Z}$?
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Aug
22
answered Analogue of $\zeta(2) = \frac{\pi^2}{6}$ for Dirichlet L-series of $\mathbb{Z}/3\mathbb{Z}$?
Aug
22
asked Analogue of $\zeta(2) = \frac{\pi^2}{6}$ for Dirichlet L-series of $\mathbb{Z}/3\mathbb{Z}$?
Aug
22
revised Geometric interpretation of an integral inequality
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Aug
22
revised Geometric interpretation of an integral inequality
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Aug
22
answered Geometric interpretation of an integral inequality
Aug
18
accepted Log concavity of binomial coefficients: $ \binom{n}{k}^2 \geq \binom{n}{k-1}\binom{n}{k+1} $
Aug
13
asked Using continued fractions to well-approximate a quadratic form?
Aug
13
revised How can I find $\mathbb Z_4$ as an extension of $\mathbb Z_2$ by $\mathbb Z_2$?
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Aug
13
answered How can I find $\mathbb Z_4$ as an extension of $\mathbb Z_2$ by $\mathbb Z_2$?
Aug
9
answered Where does the “Visual Multiplication” technique originate from?
Aug
4
comment Rank of Elliptic Curves
as a service to other readers - especially me - please define the 2-Selmber rank in your question? And I don't know what you mean by "congruent number family".
Aug
4
revised Rank of Elliptic Curves
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Aug
4
comment Rank of Elliptic Curves
when you say Clearly it is not known that the 2-Selmer rank is bounded, but is it known that it is unbounded in the congruent number family? do you have a reference?
Aug
4
answered Rank of Elliptic Curves
Aug
4
comment What does the decomposition, weak union and contraction rule mean for conditional probability and what are their proofs?
@CharlieParker I was referring to a textbook on information theory by Raymond Yeung. slides from Daphne Koller's Coursera course suggest drawing the Bayesian net.
Aug
4
revised What does the decomposition, weak union and contraction rule mean for conditional probability and what are their proofs?
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Aug
3
answered What does the decomposition, weak union and contraction rule mean for conditional probability and what are their proofs?
Aug
2
answered Prove $\lim_{n\to\infty} \frac{(2^{2^n}+1)(2^{2^n}+3)(2^{2^n}+5)\cdots (2^{2^n+1}+1)}{(2^{2^n})(2^{2^n}+2)(2^{2^n}+4)\cdots (2^{2^n+1})}=\sqrt{2}$
Aug
2
answered $\frac{db^x}{dx}$ without $e$