Zurab Silagadze's user avatar
Zurab Silagadze's user avatar
Zurab Silagadze's user avatar
Zurab Silagadze
  • Member for 11 years, 1 month
  • Last seen this week
127 votes

Proofs without words

32 votes
Accepted

Stability of the Solar System

29 votes

Convergence of $\sum(n^3\sin^2n)^{-1}$

25 votes

History of $\frac d{dt}\tan^{-1}(t)=\frac 1{1+t^2}$

24 votes

Origin of exact sequences

22 votes

Which integers can be expressed as a sum of three cubes in infinitely many ways?

19 votes
Accepted

Ordinary Generating Function for Bell Numbers

19 votes
Accepted

Is there a standard notation for off-diagonal transpose?

19 votes

Which popular games have been studied mathematically?

18 votes

A certain mathematical competition in the UK

18 votes

How does one justify funding for mathematics research?

17 votes

Has Apéry's proof of the irrationality of $\zeta(3)$ ever been used to prove the irrationality of other constants?

16 votes
Accepted

Fermat's opponents

16 votes
Accepted

A sum by Ramanujan for $\coth^{2}(5\pi)$

15 votes

Absolute value inequality for complex numbers

15 votes

Evaluating an infinite sum related to $\sinh$

14 votes
Accepted

Rings satisfying the polynomial equation $x^4=x^2$

14 votes
Accepted

On an example of an eventually oscillating function

14 votes

Insightful books about elementary mathematics

14 votes

If a triangle can be displaced without distortion, must the surface have constant curvature?

13 votes

Algebra and cancer research

12 votes
Accepted

Using the decomposition $641 = 5^4 + 2^4$ to factor $F_5$

12 votes

How to make the Capelli's identity less mysterious?

12 votes

General Relativity and Differential Geometry intuitions of Second Bianchi Identity

12 votes

Usefulness of Nash embedding theorem

11 votes
Accepted

On the exact reference of a cute Diophantine problem

11 votes

Publishing mathematical coincidences

11 votes
Accepted

Primitive integral solutions to $x^2+y^3=z^2$

11 votes
Accepted

A closed form for an integral expressed as a finite series of $\zeta(2k+1)$, $\pi^m$ and a rational?

10 votes

volume over a hypercube, over simplex: twist by Euler numbers

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