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Strongly $\Pi$-regular Morita contexts

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Abstract

In this paper, we show that if the ring of a Morita context $(A,B,M,N,\psi ,\phi )$ with zero pairings is a strongly $\pi$-regular ring of bounded index if and only if so are $A$ and $B$. Furthermore, we extend this result to the ring of a Morita context over quasi-duo strongly $\pi$-regular rings.

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