3. Complete

Let $(E, A, m)$ be a measured space, the measure m being a $σ$ -finite measure.

3.1 Negligible sets and functions, properties true almost everywhere

Definition. A part of E is said to be m-negligible or negligible for measure m if it is included in a set

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(1) - BREZIS (H.) - Analyse fonctionnelle, théorie et applications. - Masson (1983).
(2) - MALLIAVIN (P.) - Intégration et probabilités, analyse de Fourier et analyse spectrale. - Masson (1982).
(3)...

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