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Radost
  • Member for 5 years, 4 months
  • Last seen this week
  • Warsaw, Poland
6 votes
1 answer
150 views

Converse character tables

5 votes
2 answers
352 views

Efficient computation of conjugacy classes of a small group.

4 votes
3 answers
311 views

Largest circle in basin of attraction of the origin.

4 votes
1 answer
670 views

$k^{th}$ homology of $n$-torus via Mayer–Vietoris sequence

3 votes
1 answer
373 views

Character of $n^{th}$ symmetric square $V_2$ of $SU(2)$

3 votes
1 answer
52 views

Brownian motion - Stratonowich or Ito

3 votes
1 answer
119 views

There is no cover from $\mathbb{R}^3$ to $SO(3)$

2 votes
1 answer
101 views

Solution bounds in SDE, zeros of noise and drift term

2 votes
1 answer
81 views

Direct product of quotient by the same group

2 votes
0 answers
21 views

Count metric induced topologies on countable set. [duplicate]

2 votes
1 answer
120 views

General formula for decomposition $n^{th}$ power of $V_1$ rep of $SU(2)$

2 votes
1 answer
52 views

Two linear maps are "identical"

1 vote
1 answer
64 views

Minimum squared curvature shape

1 vote
2 answers
137 views

50% cutoff on multi-normal distribution

1 vote
0 answers
24 views

Orthant expectation

1 vote
1 answer
804 views

Free product with amalgamation vs pushout [duplicate]

1 vote
2 answers
188 views

Four sheeted cover of $\mathbb{R}P^2$ wedged with circles

1 vote
1 answer
49 views

Are $2 × 2$ minors sufficient for positive definiteness?

1 vote
0 answers
25 views

Quadrature of a random function

0 votes
0 answers
47 views

Combining polygons to make a similar one

0 votes
1 answer
57 views

Nonlinar, non-comutative stochastic differential equation with exact solution.

0 votes
0 answers
37 views

Identifying Hamiltonian dynamics in 2D

0 votes
1 answer
52 views

Uniform parametrisation of $SO(3)$

0 votes
1 answer
56 views

Join of random variables - relation to max

0 votes
0 answers
53 views

Influence of multiple players in Blackjack

0 votes
0 answers
193 views

Approximate permutation block diagonalization for correlation matrices.