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- W2892676890 abstract "In [6], given a metrizable profinite group $G$, a cardinal invariant of the continuum $mathfrak{fm}(G)$ was introduced, and a positive solution to the Haar Measure Problem for $G$ was given under the assumption that $mathrm{non}(mathcal{N}) leq mathfrak{fm}(G)$. We prove here that it is consistent with ZFC that there is a metrizable profinite group $G_*$ such that $mathrm{non}(mathcal{N}) > mathfrak{fm}(G_*)$, thus demonstrating that the strategy of [6] does not suffice for a general solution to the Haar Measure Problem." @default.
- W2892676890 created "2018-10-05" @default.
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- W2892676890 date "2018-09-27" @default.
- W2892676890 modified "2023-09-27" @default.
- W2892676890 title "On a Cardinal Invariant Related to the Haar Measure Problem" @default.
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