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2 votes
1 answer
24 views

Effective algorithms for the Gauss class number problem, general solvers for the largest $|D|$ given $h_K = n$

1 vote
0 answers
115 views

Abelian p groups counting

27 votes
3 answers
5k views

Interactions between (set theory, model theory) and (algebraic geometry, algebraic number theory ,...)

1 vote
0 answers
30 views

Is Ramanujan's $G_{1255}$ connected to the snub dodecadodecahedron?

0 votes
0 answers
318 views

A claim on wrapping 3D solids with a sheet of paper

3 votes
0 answers
55 views

the problem of extending the Lebesgue integral to more general functions

6 votes
0 answers
34 views

Limsup of Cantor sets

5 votes
0 answers
1k views

(Partly Solved) Is such a Banach space $X$ isometrically isomorphic to a Hilbert space or not?

-3 votes
0 answers
19 views

On the Potential Applications of Transcendental Functions L_r(z) Derived from the Continuous Interpolation of the Logistic Map

12 votes
2 answers
551 views

A connection between the hyperbolic cosine function and Riemann's zeta function

0 votes
0 answers
13 views

Why is the exponent $p^+$ used to bound $|u_m|^{p(x)-2}u_m$ in variable exponent PDEs?

3 votes
3 answers
635 views

Nonharmonic solutions of Laplace's equation

8 votes
2 answers
268 views

Authorship in Mathematics

0 votes
0 answers
34 views

Does Bayes theorem imply that if $P_{X|\Theta}$ is a regular cond. distr., that then also $P_{\Theta|X}$ is a regular cond.distr.?

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