The Kirchberg–Rørdam character criterion
We prove the Kirchberg–Rørdam character criterion: for every free ultrafilter on ℕ, a nonzero unital separable complex C ∗ -algebra absorbs the Jiang–Su algebra if and only if its norm central-sequence algebra has no characters. We also prove that the infinite minimal tensor power of every nonzero unital separable complex C ∗ -algebra without characters is $\mathcal Z$-stable and contains a unital copy of $\mathcal Z$.
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