5,998 reputation
11477
bio website mrcactu5.herokuapp.com/…
location New York, NY
age 30
visits member for 5 years, 9 months
seen 9 hours ago

Data Scientist @ Explorer Media. Statistics, Geometry and Physics.


Jul
31
accepted Hausdorff Dimensions of Limit set of subgroups of SL(2,Z)
Jul
31
comment Hausdorff Dimensions of Limit set of subgroups of SL(2,Z)
my apologies I have no idea what you just said
Jul
31
asked Hausdorff Dimensions of Limit set of subgroups of SL(2,Z)
Jul
26
accepted Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
Jul
26
awarded  Nice Question
Jul
26
revised Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
edited title
Jul
25
comment Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
It's a complexity issue, right? Non vanishing of L-functions is a lot of "work" to prove involving complex analysis and such. The hope is I can prove weaker statements in the same direction with less effort. Then what is the best I can do?
Jul
25
asked Elementary Proof of Infinitely many primes $\mathfrak{p} \in \mathbb{Z}[i]$ in the sector $\theta < \arg \mathfrak{p} <\phi $
Jul
22
accepted Exterior powers of the standard representation
Jul
22
awarded  Popular Question
Jul
13
revised Fourier Transform of Eisenstein Series - Sum of Divisors or Ramanujan Sums?
clarify which variable is Fourier series.
Jul
13
revised Fourier Transform of Eisenstein Series - Sum of Divisors or Ramanujan Sums?
added 3 characters in body
Jul
13
accepted Fourier Transform of Eisenstein Series - Sum of Divisors or Ramanujan Sums?
Jul
12
asked Fourier Transform of Eisenstein Series - Sum of Divisors or Ramanujan Sums?
Jul
9
asked Can one define “Ramanujan Summation” over algebraic number fields?
Jul
6
awarded  Popular Question
Jun
30
revised Is it possible to evaluate Connect 4 positions with Combinatorial Game Theory?
more details on the reasoning behind the connect 4 strategy
Jun
29
comment Is it possible to evaluate Connect 4 positions with Combinatorial Game Theory?
@GregMartin for one thing disjunctive sums don't make much since since that would involve moving twice in one position. perhaps in the limit of a very large board $6 \times 100$ or taller or wider.
Jun
29
asked Is it possible to evaluate Connect 4 positions with Combinatorial Game Theory?
Jun
17
awarded  Favorite Question