Category:Examples of Relative Complements
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This category contains examples of Relative Complement.
Let $S$ be a set, and let $T \subseteq S$, that is: let $T$ be a subset of $S$.
Then the set difference $S \setminus T$ can be written $\relcomp S T$, and is called the relative complement of $T$ in $S$, or the complement of $T$ relative to $S$.
Thus:
- $\relcomp S T = \set {x \in S : x \notin T}$
Pages in category "Examples of Relative Complements"
The following 2 pages are in this category, out of 2 total.