$\textbf{Complete measure}$
Let $(X,\mathscr{A},\mu)$ be a measure space. The measure $\mu$ is said to be complete if $$N\in \mathscr{A},S\subset N \text{ and }\mu(N)=0$$ imply that $S\in\mathscr{A}$.
$\textbf{Complete measure}$
Let $(X,\mathscr{A},\mu)$ be a measure space. The measure $\mu$ is said to be complete if $$N\in \mathscr{A},S\subset N \text{ and }\mu(N)=0$$ imply that $S\in\mathscr{A}$.
copied
๐๐จ๐ฆ๐ฉ๐ฅ๐๐ญ๐ย ๐ฆ๐๐๐ฌ๐ฎ๐ซ๐
Let (๐,๐,๐) be a measure space. The measure ๐ is said to be complete if
๐โ๐,๐โ๐ย andย ๐(๐)=0
imply that ๐โ๐.