Motivated by this question we ask
Is there a finite dimensional Banach algebra $A$ such that $K_{0}(A)$ is a nontrivial finite group?
I understand from the above link and this post that any such algebra should be non unital.
Motivated by this question we ask
Is there a finite dimensional Banach algebra $A$ such that $K_{0}(A)$ is a nontrivial finite group?
I understand from the above link and this post that any such algebra should be non unital.
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