A note on when amenable traces are quasidiagonal
arXiv:2211.01666
Abstract
We will show that for a separable exact -algebra with a faithful amenable trace, the property that all amenable traces are quasidiagonal is invariant under homotopy.
arXiv:2211.01666
We will show that for a separable exact -algebra with a faithful amenable trace, the property that all amenable traces are quasidiagonal is invariant under homotopy.