Category:Measure of Set Difference with Subset
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This category contains pages concerning Measure of Set Difference with Subset:
Let $\struct {X, \Sigma, \mu}$ be a measure space.
Let $S, T \in \Sigma$ be such that $S \subseteq T$, and suppose that $\mu \paren S < +\infty$.
Then:
- $\mu \paren {T \setminus S} = \mu \paren T - \mu \paren S$
where $T \setminus S$ denotes set difference.
Pages in category "Measure of Set Difference with Subset"
The following 2 pages are in this category, out of 2 total.