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Here, $\, j_U, \, j_D$ are the canonical elementary embeddings induced by $U,D$ respectively.
I note that it is consistent with the existence of a measurable that the answer be yesyes: it is true in the model $L[D]$ for $D$ a measure on $\kappa$.
Here, $\, j_U, \, j_D$ are the canonical elementary embeddings induced by $U,D$ respectively.
I note that it is consistent with the existence of a measurable that the answer be yes: it is true in the model $L[D]$ for $D$ a measure on $\kappa$.
Here, $\, j_U, \, j_D$ are the canonical elementary embeddings induced by $U,D$ respectively.
I note that it is consistent with the existence of a measurable that the answer be yes: it is true in the model $L[D]$ for $D$ a measure on $\kappa$.
