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1d
comment Most Common Difference Between Two Consecutive Primes?
The most reasonable answer would probably be "we don't know yet".
1d
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).
2d
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
Mar
31
revised Coverings and elliptic $\mathbb{Q}$-curves
deleted 23 characters in body
Mar
31
revised Coverings and elliptic $\mathbb{Q}$-curves
added further details
Mar
31
revised Coverings and elliptic $\mathbb{Q}$-curves
added 207 characters in body
Mar
31
revised Coverings and elliptic $\mathbb{Q}$-curves
added 158 characters in body
Mar
31
asked Coverings and elliptic $\mathbb{Q}$-curves
Mar
21
comment Definition of semi-ring homomorphism
Does it entail that any homomorphism $h$ from $(N_{0},0,1,+,.)$ to itself is the restriction to this semiring of a field automorphism?
Mar
20
revised is this map necessarily a field automorphism?
added 4 characters in body
Mar
19
asked is this map necessarily a field automorphism?
Mar
9
asked is the degree of an L-function a semiring homomorphism?
Mar
6
comment dimension of a scheme and degree of an L-function
Thanks a lot. So that, if we want to view an L-function $F$ as "representative" of a scheme $X_F$, and assuming the degree of $F$ is the dimension of $X_F$, the product $F.G$ should be representative of $X_{F}\times_{k} X_{G}$ for some field $k$, right?
Mar
6
accepted Riemann Zeta function, quaternions and physics
Mar
6
asked dimension of a scheme and degree of an L-function
Feb
16
comment Possibly New Prime Conjecture
See my blog ideasfornumbertheory.wordpress.com for some possible insights.
Feb
16
comment Is a closed simple curve of the plane entirely determined by the points of extremal or stationary curvature?
Let us continue this discussion in chat.