4 problems

Let $A$ and $B$ be separable nuclear $C^*$-algebras in the class ${\mathcal{N}}$; Proposition 3.1 and Theorem 3.2 of the cited work concern the associated extension and $K$-theoret…

Let $E$ be the number field in the paper and let $\rho$ be the relevant Galois representation. Let $\operatorname{Ext}_T(1,\rho)$ denote the canonical extension space arising from…

Nonseparable subalgebra nonliftability conjecture. The poset $\mathbb{E}_A$ forces that, whenever $B$ is a nonseparable subalgebra of the image of $A$ under the generic embedding,…

Nonseparable nonliftability conjecture. The generic embedding is not trivial when restricted to nonseparable subalgebras of $A$, even when $A$ is abelian.