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- W2982643208 abstract "We show that the tree property, stationary reflection and the failure of approachability at $kappa^{++}$ are consistent with $mathfrak{u}(kappa) = kappa^+ < 2^kappa$, where $kappa$ is a singular strong limit cardinal with the countable or uncountable cofinality. As a by-product, we show that if $lambda$ is a regular cardinal, then stationary reflection at $lambda^+$ is indestructible under all $lambda$-cc forcings (out of general interest, we also state a related result for the preservation of club stationary reflection)." @default.
- W2982643208 created "2019-11-08" @default.
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- W2982643208 date "2019-10-31" @default.
- W2982643208 modified "2023-09-27" @default.
- W2982643208 title "Small u(kappa) at singular kappa with compactness at kappa" @default.
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