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Lower consistency bounds for mutual stationarity with divergent uncountable cofinalities
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We prove that the upper bounds for the consistency strength of certain instances of mutual stationarity considered by Liu-Shelah~\cite{MR1469093} are close to optimal. We also consider some related and, as it turns out, stronger properties.
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Lower consistency bounds for mutual stationarity with divergent cofinalities and limited covering
A Jónsson cardinal κ below ℵ_κ yields 0¶ (the sharp for a strong cardinal), and mutual stationarity with mixed recurring cofinalities yields many high-Mitchell-order cardinals in the core model.
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