Let $(N \subset M)$ be a subfactor and $N \subset M \subset M_1$ the basic construction.
Question: Is $(M \subset M_1) \simeq (M' \subset N')$? Else in which generic case it's true?
What's the proof?
Let $(N \subset M)$ be a subfactor and $N \subset M \subset M_1$ the basic construction.
Question: Is $(M \subset M_1) \simeq (M' \subset N')$? Else in which generic case it's true?
What's the proof?
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