GH

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Mochizuki’s proof and Siegel zeros

sep 9 at 21:52 Pasten 330●1●7

3

1

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8
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3
answers
777
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Baruch’s proof of Kirillov’s conjecture

jan 15 12 at 15:03 Alain Valette 6,429●14●26

1

 

 

208

Answers
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32
element algebraically distinguishable from its inverse
30
How to calculate [10^10^10^10^10^-10^10]?
27
A hard diophantine equation
26
Alternating sum of square roots of binomial coefficients
25
p^2 dividing n^8-n^4+1
23
Is `$\sum\limits_{n=0}^\infty x^n / \sqrt{n!}$` positive?
23
Are the non trivial zeros of Zeta simple?
21
How does “modern” number theory contribute to further understanding of $\mathbb{N}$?
19
What is the relationship between modular forms and Maass forms?
18
A quadratic form represents all primes except for the primes 2 and 11.
17
Is there always, for a given prime $p$, a prime $\ell<p$ that is not a quadratic residue mod $p$?
17
The Riemann Hypothesis and the Langlands program
16
A partial converse to Bertrand’s Postulate
16
Are the ‘semi’ trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?
16
Given a polynomial f, can there be more than one constant c such that every root of f(x)-c is repeated?
14
What is the high-concept explanation on why real numbers are useful in number theory?
14
On the real and imaginary parts of algebraic numbers
14
Trichotomies in mathematics
14
why Riemann Hypothesis over curves is easy but ‘normal’ hypothesis for the Riemann Zeta function $ \zeta (s) $ is hard ,
13
Modular forms of fractional weight
13
Is a semicontinuous real function Borel measurable?
13
A Conjecture on the Density of a subset of integers
13
Resubmitting a paper
12
how many consecutive integers $x$ can make $ax^2+bx+c$ square ?
12
Fifth powers modulo a prime
12
Series whose convergence is not known
12
Upper bounds for the sum of primes <= n
11
Dirichlet Series Question
11
Primitive roots
11
Contest problems with connections to deeper mathematics.
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