Cameron Zwarich's user avatar
Cameron Zwarich's user avatar
Cameron Zwarich's user avatar
Cameron Zwarich
  • Member for 6 years, 6 months
  • Last seen more than a month ago
28 votes

Who introduced direct limits?

17 votes
Accepted

What is the structure associated to almost-everywhere convergence?

15 votes

Radon-Nikodym theorem for non-sigma finite measures

12 votes

Unique predual of a Banach space

9 votes
Accepted

Does the existence of a non-principal measure on ω imply that of a non Lebesgue measurable set?

9 votes
Accepted

Derivative is Zero on a dense G_delta set

8 votes
Accepted

Absoluteness for the Chang model

8 votes

The topological duals of spaces of finite measures

7 votes
Accepted

Weil's book L'intégration dans les groupes topologiques et ses applications

7 votes
Accepted

Characterizing the Plancherel measure

6 votes

Examples of topologies compatible with a given dual pair

6 votes

The topology of pointwise convergence with the adjoint operator on a von Neumann algebra

6 votes
Accepted

Is the equicontinuous weak-star topology locally convex on the dual of an LF-space?

5 votes

The Mackey Topology on a Von Neumann Algebra

5 votes

If $X$ is separable space then $X^∗$ is separable in all topologies $\tau$ such that $(X^∗,\tau)^∗ =X$?

5 votes
Accepted

Alternative proof of a theorem of Riesz

5 votes
Accepted

Lachlan on topology for priority arguments

4 votes
Accepted

Infra-Pták space that is not Pták

4 votes
Accepted

Measures on complete metric spaces for which all meager sets are null

3 votes

Injective tensor product and extreme points

3 votes

Which complete Boolean algebras arise as the algebras of projections of commutative von Neumann algebras?

3 votes
Accepted

Operator topologies on $L^{\infty}(X,\mu )$

2 votes

On the definition of "almost-everywhere" for non-complete measure spaces

2 votes

Regularity of measures in the theorem of Riesz

2 votes

Weak* continuity of positive parts, again

2 votes
Accepted

Productivity of certain sequential subcategories of topological vector spaces

2 votes

If $A$ is a $C^*$-algebra, then $H^1 (A, D(A)) = \{ 0 \}$ (first cohomology group )?

2 votes

Centralizers and containment of $c_0$

1 vote

C*-envelope of an operator system by an action

1 vote

Some non-trivial Baer *-rings