Lefschetz zeta function: Difference between revisions

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In [[mathematics]], a [[Measure (mathematics)|measure]] is said to be '''saturated''' if every locally measurable set is also [[measurable]].<ref>Bogachev, Vladmir (2007). ''Measure Theory Volume 2''. Springer. ISBN 978-3-540-34513-8.</ref>  A set <math>E</math>, not necessarily measurable, is said to be '''locally measurable''' if for every measurable set <math>A</math> of finite measure, <math>E \cap A</math> is measurable. <math>\sigma</math>-finite measures, and measures arising as the restriction of [[outer measure]]s, are saturated.
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==References==
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[[Category:Measures (measure theory)]]
 
 
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Latest revision as of 00:57, 28 February 2014

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