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3h
awarded  Good Answer
Jul
18
reviewed Close 2-norm calculate
Jul
17
comment Lebesgue measure of a set of irrational numbers
See my answer to mathoverflow.net/questions/161441/… which gives a reference to Khinchin's book, and a Theorem of Khinchin that discusses general such problems.
Jul
15
comment Is this weak asymptotic Goldbach's conjecture open?
Montgomery and Vaughan showed that the exceptional set in Goldbach's conjecture contains at most $O(x^{1-\delta})$ elements for some $\delta >0$. See matwbn.icm.edu.pl/ksiazki/aa/aa27/aa27126.pdf .
Jul
13
comment Is formula valid for relating $\pi$ with ALL of its OEIS A002485(n)/A002486(n) convergents?
Also posted at MSE: math.stackexchange.com/questions/860499/…
Jul
12
comment An upper bound on families of subsets with a small pairwise intersection
Actually, as noted in my earlier answer the upper bound $\binom{n}{s+1}/\binom{r}{s+1}$ is easy to obtain. I don't know if this is enough, or if you're looking for stronger bounds. Non-trivial can be vague!
Jul
12
comment An upper bound on families of subsets with a small pairwise intersection
See my answer to this earlier MO question: mathoverflow.net/questions/161159/… . In particular, the paper by Frankl that I linked discusses general such problems, and Theorem 4.3 there (by Deza, Erdos and Frankl) would give non-trivial bounds in your question.
Jul
10
reviewed Reviewed Conditional variance and expectation of random variables
Jul
10
awarded  analytic-number-theory
Jul
9
awarded  Enlightened
Jul
9
awarded  Nice Answer
Jul
9
answered The conjecture of Montgomery and Soundararajan on primes in short intervals: Empirical inconsistencies?
Jul
7
comment Arithmetic progression and average of two prime numbers
The Goldbach problem is similar to this conjecture.
Jul
7
answered Bound on gcd of two integers
Jul
6
reviewed Close Books about polynomials
Jul
6
awarded  Nice Answer
Jul
6
reviewed Leave Open Conjecture on irrational algebraic numbers
Jul
6
reviewed Close Decimal digits multiplied by powers of 2: leads to mod 8?
Jul
6
reviewed Leave Closed Generate Finite Field power of g
Jul
2
comment Questions about the Riemann Zeta Function
But a prime number is also an integer. So knowing it to accuracy $1/2$ would be enough to pinpoint it, and this could be done using about $p$ zeros to determine $p$. (The last para of the question indicates that this would be acceptable.)