
For an uncountable cardinal κ, let be the assertion that every ω1‐stationary preserving poset of size is semiproper. We prove that is a strong principle which implies a strong form of Chang's conjecture. We also show that implies that is presaturated.
Large cardinals, Other aspects of forcing and Boolean-valued models, Consistency and independence results
Large cardinals, Other aspects of forcing and Boolean-valued models, Consistency and independence results
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