User Daniil Rudenko - MathOverflow

30 votes

The most outrageous (or ridiculous) conjectures in mathematics

answered Jun 2, 2019 at 18:28

19 votes

A curious relation between angles and lengths of edges of a tetrahedron

answered Aug 6, 2019 at 3:32

10 votes

Is the field of q-series 'dead'?

answered May 24, 2019 at 3:14

7 votes

Which right square pyramids are scissors congruent to a cube?

answered Sep 2, 2019 at 16:04

7 votes

Solid angles of a tetrahedron

answered Sep 6, 2019 at 16:25

6 votes

What is the relationship between these two notions of "period"?

answered May 24, 2019 at 18:36

5 votes

Determinant of a specific $4 \times 4$ symmetric matrix

answered Mar 20, 2019 at 8:48

5 votes

Sketch of Weil's proof of the Riemann hypothesis for curves

answered Jun 12, 2019 at 14:05

5 votes

Accepted

Are all Dehn invariants achievable?

answered Jul 19, 2019 at 13:58

4 votes

Transfers on Bloch groups and scissors congruence groups

answered Mar 20, 2019 at 6:22

4 votes

Why is the triangulated category of motives easier than the abelian one?

answered May 24, 2019 at 3:48

4 votes

Are there some known identities of elliptic polylogarithms similar to the Abel identity of polylogarithm?

answered May 30, 2019 at 5:25

3 votes

What should motives for $L(E,n)$ look like?

answered May 24, 2019 at 17:38

2 votes

differential equation of conics

answered Jun 4, 2019 at 3:51

Stack Exchange Network

14 Answers

The most outrageous (or ridiculous) conjectures in mathematics

A curious relation between angles and lengths of edges of a tetrahedron

Is the field of q-series 'dead'?

Which right square pyramids are scissors congruent to a cube?

Solid angles of a tetrahedron

What is the relationship between these two notions of "period"?

Determinant of a specific $4 \times 4$ symmetric matrix

Sketch of Weil's proof of the Riemann hypothesis for curves

Are all Dehn invariants achievable?

Transfers on Bloch groups and scissors congruence groups

Why is the triangulated category of motives easier than the abelian one?

Are there some known identities of elliptic polylogarithms similar to the Abel identity of polylogarithm?

What should motives for $L(E,n)$ look like?

differential equation of conics