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Mar
28
reviewed Leave Open How I can prove the equality $P^{P_{\operatorname{space}}}=NP^{P_{\operatorname{space}}}=P_{\operatorname{space}}^{P_{\operatorname{space}}}$
Mar
16
reviewed No Action Needed aproximate sum involving binomial coefficients
Mar
15
awarded  Nice Answer
Mar
14
comment Could this unexpected bias in the distribution of consecutive primes have any impact on the security of encryption algorithms?
Hard to see how.
Mar
13
reviewed Close Reference for Connes Bourbaki membership or otherwise
Mar
8
comment What was a cusp to Hurwitz in 1892?
This is an interesting question for MO -- I would prefer it stay here than get migrated elsewhere.
Mar
5
reviewed Reopen Eliminating Gibbs phenomenon, and approximating with jumping functions in Fourier Analysis : An attempt and a question in this regard
Mar
4
awarded  Nice Answer
Feb
28
comment Can the Dedekind zeta function distinguish between real and imaginary quadratic number fields?
Not clear what you mean by an algorithm here. What is the input size? For example, you could divide your series by zeta, and get a Dirichlet L-function and then check to see if you can identify the period of those coefficients etc. Sounds like an interesting question, but it might need to be made more precise.
Feb
23
awarded  Enlightened
Feb
23
awarded  Nice Answer
Feb
23
comment A converse of the abc conjecture?
Well if you assume everything in Mochizuki, Vesselin Dimitrov has an arXiv preprint with strong consequences.
Feb
23
answered A converse of the abc conjecture?
Feb
17
reviewed Leave Open A search for theorems which appear to have very few, if any hypotheses
Feb
15
awarded  Convention
Feb
14
comment What is the best way to learn about Modular Forms?
Try the second half of Serre's Course in Arithmetic.
Feb
13
reviewed Leave Open Recent observation of gravitational waves
Feb
13
reviewed Close Are there any ways we can determine whether the $\Xi_x$-classes of natural numbers upto $\frac{1}{2}p^2_x -2$ exvert all non-trivial $\Xi_x$-classes?
Feb
8
reviewed No Action Needed Grothendieck, A Place to Begin
Feb
7
comment If the natural density (relative to the primes) exists, then the Dirichlet density also exists, and the two are equal
This follows just by partial summation, and would have been known to everyone. For example, how did Chebyshev know that the limit in the prime number theorem, if it exists, must be one?