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Aug 20, 2022 at 23:34 comment added Noah Schweber Odd follow-up question: what if we drop choice and allow arbitrary classes of ordinals as parameters when defining the $j$s?
Aug 2, 2022 at 15:13 comment added Gabe Goldberg Since we are assuming there is no inner model with a proper class of measurable cardinals, one can use any of the constructions of the core model under this (or any weaker) anti-inner model assumption. So for example, the construction in Zeman's book "Inner models and large cardinals", or Mitchell's original "Core model for sequences of measures," or even Jensen-Steel's award-winning "K without the measurable" if we want to get fancy. I know the theorem that embeddings of V restrict to iterations of K from Steel's book "The core model iterability problem," the chapter on "Embeddings of K"
Aug 2, 2022 at 12:31 vote accept Noah Schweber
Aug 2, 2022 at 12:31 comment added Noah Schweber Thanks, this is great! Really outsider question, though: what exactly do you mean by "the core model $K$" here? I'm not entirely clear on the different kinds of core model out there.
Aug 2, 2022 at 4:50 history answered Gabe Goldberg CC BY-SA 4.0