Definition 5.2.1 (Complete Measure).label Let $(X,\Si,\mu)$ be a measure space, then $\mu$ is complete and $(X,\Si,\mu)$ is a complete measure space if $\Si$ contains every $\mu$-null set.
Definition 5.2.1 (Complete Measure).label Let $(X,\Si,\mu)$ be a measure space, then $\mu$ is complete and $(X,\Si,\mu)$ is a complete measure space if $\Si$ contains every $\mu$-null set.
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