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visits member for 4 years, 7 months
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I am a graduate student in mathematics at Princeton university.

You can contact me at naslund [at] math [dot] princeton [dot] edu, or visit my website for more information.


Aug
14
comment Number of elements in the set $\{1,\cdots,n\}\cdot\{1,\cdots,n\}$
@DavidZhang: It means that it is both $\ll$ and $\gg$. (The symbol $\sim$ means that the quotient tends to $1$)
Aug
14
comment Number of elements in the set $\{1,\cdots,n\}\cdot\{1,\cdots,n\}$
This is Kevin P. Costello's comment: mathoverflow.net/questions/108912/…
Aug
14
comment Number of elements in the set $\{1,\cdots,n\}\cdot\{1,\cdots,n\}$
@FedorPetrov: Thank you for the correction - it is now fixed.
Aug
14
revised Number of elements in the set $\{1,\cdots,n\}\cdot\{1,\cdots,n\}$
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Jul
28
comment Upper density of the set of $n$'s such that $p(n)$ is prime, where $p$ is polynomial
@DrorSpeiser Thank you, I have made the correction.
Jul
28
revised Upper density of the set of $n$'s such that $p(n)$ is prime, where $p$ is polynomial
Thanks to Dror Speiser for a correction concerning DegF
Jul
27
awarded  Popular Question
Jul
27
revised Quantitative lower bounds related to Zhang's theorem on bounded gaps
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Jul
27
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
I am adding the tag sieve theory since the paper I reference uses sieve theory to obtain such strong results.
Jul
26
awarded  Popular Question
Jul
26
awarded  Enlightened
Jul
26
awarded  Nice Answer
Jul
26
awarded  Nice Answer
Jul
25
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
added 5 characters in body
Jul
25
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
edited tags
Jul
25
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
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Jul
25
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
deleted 4 characters in body
Jul
25
answered Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
Jul
25
revised Upper density of the set of $n$'s such that $p(n)$ is prime, where $p$ is polynomial
added 45 characters in body
Jul
25
comment Upper density of the set of $n$'s such that $p(n)$ is prime, where $p$ is polynomial
@TerryTao: Thanks for the correction. I would not have guessed that having an asymptotic for $\sum_{p\leq z} v_F(p)$ is not enough to prove that $\sum_{p\leq z}\frac{v_F(p)}{p}=\log \log x+O(1)$, as Mertens proofs don't carry over.