paul Monsky's user avatar
paul Monsky's user avatar
paul Monsky's user avatar
paul Monsky
  • Member for 13 years, 10 months
  • Last seen this week
3 votes

How thick is the reciprocal of the squares

3 votes

What is your favorite "strange" function?

3 votes

An example of a proof that is explanatory but not beautiful? (or vice versa)

3 votes

Beautiful theorems with short proof

3 votes

Beautiful theorems with short proof

3 votes
Accepted

Existence of certain identities involving characteristic 2 "thetas"

2 votes

More questions involving characteristic 2 theta series identities

2 votes

Are there Heronian triangles that can be decomposed into three smaller ones?

2 votes

Existence of certain identities involving characteristic 2 "thetas"

2 votes
Accepted

Mod 2 modular forms in levels 5 and 25--how to account for this Hecke isomorphism?

2 votes

$p$-th Fourier coefficients of newforms of level $\Gamma_1(N)$ with $p|N$

1 vote

The "Level N modular equation for delta" in characteristics 3, 5, 7 and 13

1 vote

A characteristic 2 polynomial recursion

1 vote
Accepted

Two spaces attached to mod 2 level 9 modular forms--a conjectural Hecke isomorphism

1 vote

Possible extensions of a conjecture (perhaps now a theorem) proposed by Sylvester

1 vote

What are the polynomial relations between these characteristic 2 "thetas" ?

1 vote

Density stability; questions for those who like computer calculation

1 vote
Accepted

Variations on a theme of O'Bryant, Cooper and Eichhorn concerning power series over $\mathbb Z/2\mathbb Z$

1 vote

Variations on a theme of O'Bryant, Cooper and Eichhorn concerning power series over $\mathbb Z/2\mathbb Z$

1 vote

Density stability; questions for those who like computer calculation

0 votes

What are the polynomial relations between these characteristic 2 "thetas" ?

0 votes

Mod 2 eigensystems not defined over Z/2--looking for simple examples

0 votes
Accepted

A strange (possible) fact about the Hecke operator T_3 in level 13 and characteristic 2

0 votes
Accepted

Higher level analogs of Nicolas-Serre theory

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