Abstract
We prove that, for every complete extension \(\mu\) of Lebesgue measure, the \(\mu\)-density topology is the Hashimoto topology generated by the density topology and the \(\sigma\)-ideal of \(\mu\)-null sets (cf. [1]).
Citation
Jacek Hejduk. "On the density topology with respect to an extension of Lebesgue measure." Real Anal. Exchange 21 (2) 811 - 816, 1995/1996.
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