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Jun
30
reviewed No Action Needed Integrating Poisson groups
Jun
30
answered Probability that random nonnegative integer matrix is singular
Jun
30
comment One-to-one correspondance between zeta zeros and the prime powers?
This may have something interesting, but there is no clear question as it stands. The explicit formula of course gives a correspondence between zeta zeros and primes, but it's not clear what exactly you're after here.
Jun
30
reviewed Close One-to-one correspondance between zeta zeros and the prime powers?
Jun
29
comment Probability that random nonnegative integer matrix is singular
For fixed $n$ and large $k$, the probability is known to go to zero. See for example this paper of Martin and Wong which contains more references: math.ubc.ca/~gerg/papers/downloads/AAIMHNIE.pdf . Also, the work of Rudelson and Vershynin arxiv.org/pdf/math/0703503.pdf which gives very general situations where the probability goes to zero.
Jun
27
reviewed Leave Open Can estimate upper bound of $|p_{i}|$ or $|q_{i}|?$
Jun
27
reviewed Leave Closed Axiomatic explanation of why the volume of a parallelepiped is equal to the area of its base times its height
Jun
27
reviewed Leave Open Complex structure on $S^6$ gets published in Journ. Math. Phys
Jun
26
reviewed Reopen Complex structure on $S^6$ gets published in Journ. Math. Phys
Jun
26
reviewed No Action Needed Number of $\mathbb F_p$ points constant mod $p$?
Jun
26
reviewed Leave Closed Ricci flow in complex analysis
Jun
20
reviewed Close Detect perimetral edges of a polygon
Jun
17
reviewed Close Number of solutions in a sum of squares Diophantine equation
Jun
16
reviewed Leave Closed Properties of schemes determined by field valued points
Jun
16
awarded  Necromancer
Jun
15
reviewed No Action Needed an analogue of Littlewood-Paley-Rubio de Francia theory
Jun
15
reviewed Close On finding the region $R$ for which the multi-variable sequence converges
Jun
13
reviewed Approve Maximal minimum for a sum of two (or more) cosines
Jun
13
reviewed No Action Needed Algebraic integers with conjugates of fixed norm
Jun
13
comment What is the analytic conductor of this Hecke L-function?
Use the duplication formula for the Gamma function which connects $\Gamma(2s)$ to $\Gamma(s) \Gamma(s+1/2)$.