Devlin Mallory's user avatar
Devlin Mallory's user avatar
Devlin Mallory's user avatar
Devlin Mallory
  • Member for 11 years, 4 months
  • Last seen this week
39 votes
Accepted

Is matrix $A^TA$ always symmetric?

27 votes
Accepted

Does $\det(A + B) = \det(A) + \det(B)$ hold?

24 votes
Accepted

Prove two graphs are isomorphic

15 votes

Motivation for the concept of "open set" in topology

10 votes
Accepted

Do matrices have a "to the power of" operator?

10 votes

Question about math symbol $\bigsqcup$

8 votes
Accepted

Proving $\|e^A\|\le e^{\|A\|}$

8 votes

What does "topological dual of a Banach space" mean?

5 votes
Accepted

show that $n^2 + (n+1)^2 = 2m^2$ is impossible

5 votes

Intersection of algebraic field extensions.

5 votes

Functions have by definition the property that if $f(x_1)=a$ and $f(x_1)=b$, then $a=b$. What is the name of this property?

5 votes
Accepted

If $\phi: G \rightarrow H$ is a group homomorphism, $N \vartriangleleft G$, then $G/N \cong \phi(G)/\phi(N)$

3 votes
Accepted

$\mathrm{Proj}(A)$ and when does $A_1 = \Gamma(\mathcal{O}(1))$

3 votes

Prove that if $AB$ is invertible then $B$ is invertible.

3 votes
Accepted

What defines the dimension of a representation?

3 votes
Accepted

Hilbert's finiteness theorem over arbitrary fields; reductive groups

3 votes
Accepted

$(P[0,1],\|\|_{\infty})$ be the norm linear space

2 votes
Accepted

An irreducible polynomial of degree $4$ in $\mathbb{Z}_5[x]$

2 votes

Complete Graph Invariant

2 votes
Accepted

Example of a function that's uniformly continuous on a closed interval but not on an open one

2 votes

definition of $\mathbb{N}:=\bigcap Ind$

2 votes
Accepted

Global sections of a tangent sheaf of a blown-up surface.

1 vote
Accepted

definition of cycle theoretic fibre

1 vote
Accepted

Type of a singularity of a composition

1 vote

Rudin Theorem 4.20

1 vote

Finding minimum distance between two sets in $\mathbb R^2$

1 vote
Accepted

How to determine the rank of a linear system of equations involving parameters?

0 votes

Is $D(f)$ the smallest open set of $\operatorname{Spec}B$ such that $D_+(f)\subset D(f)$?