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  • 29 votes cast
Aug
22
asked Do UF+PNT+SMO+GRH imply SOC?
Aug
15
comment Twin prime conjecture (Goldbach-Collatz remix)
Well, Collatz' conjecture deals with conjecturally bounded sequences of integers too. It's just an analogy, don't worry too much about it.
Aug
15
comment Twin prime conjecture (Goldbach-Collatz remix)
No, it isn't. Whenever an $m$ such that $r_{0}(m)=1$ is reached, the sequence remains constant without being equal to $0$.
Aug
14
comment Twin prime conjecture (Goldbach-Collatz remix)
What I mean is: Twin prime conjecture holds if and only if $\forall m,\exists C_m\geq 0,\lim_{n\to\infty}u_{n}(m)=C_m$.
Aug
14
asked Twin prime conjecture (Goldbach-Collatz remix)
Aug
14
accepted Does the smallest prime factor of a Fibonacci number appear in the Fibonacci sequence?
Aug
14
asked Does the smallest prime factor of a Fibonacci number appear in the Fibonacci sequence?
Jul
26
asked Does $F\otimes G\in\mathcal{M}$?
Jul
26
asked Which permutations of $\mathbb{C}$ commute with the Riemann zeta function?
Jul
26
accepted H subgroup of G such that H=Inn(G)=Z(G)
Jul
25
comment H subgroup of G such that H=Inn(G)=Z(G)
@Derek Holt: yes.
Jul
25
asked H subgroup of G such that H=Inn(G)=Z(G)
Jul
4
comment Detailed example of a skew field different from Hamilton quaternion
This could be of interest: math.dartmouth.edu/~jvoight/crmquat/book/…
May
23
asked Primality radius and quadratic reciprocity law
Apr
24
comment Most Common Difference Between Two Consecutive Primes?
The most reasonable answer would probably be "we don't know yet".
Apr
24
comment Most Common Difference Between Two Consecutive Primes?
As I wrote above, it's a conjecture, no proof exists yet (as far as I know).
Apr
24
answered Most Common Difference Between Two Consecutive Primes?
Apr
22
comment Zeilberger's potential proof of Fermat's last theorem.
@DanielV: How on Earth is maths related to computer programming? Do you think Riemann had a computer?
Apr
21
comment degrees of L-functions and dimensions of Shimura Varieties
Well, I don't know what a motive is. I just know this notion was invented by Grothendieck, but I never read any of his works.
Apr
20
asked degrees of L-functions and dimensions of Shimura Varieties