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Comment by Gro-Tsen on Which are the hereditarily computably enumerable sets?

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If the program $e$ enumerates $e$ (and only $e$, say), do you consider $x_e$ to be undefined, or do you allow this to represent a set such that $x=\{x\}$ depending on if there is one (such as under some kind of antifoundation) axiom? Or are you assuming foundation making this question moot?

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