Category:Definitions/Set Union
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This category contains definitions related to Set Union.
Related results can be found in Category:Set Union.
Let $S$ and $T$ be sets.
The (set) union of $S$ and $T$ is the set $S \cup T$, which consists of all the elements which are contained in either (or both) of $S$ and $T$:
- $x \in S \cup T \iff x \in S \lor x \in T$
Also see
Pages in category "Definitions/Set Union"
The following 26 pages are in this category, out of 26 total.
S
- Definition:Set Union
- Definition:Set Union/Also known as
- Definition:Set Union/Countable Union
- Definition:Set Union/Family of Sets
- Definition:Set Union/Family of Sets/Subsets of General Set
- Definition:Set Union/Family of Sets/Two Sets
- Definition:Set Union/Family of Sets/Universal Set
- Definition:Set Union/Finite Union
- Definition:Set Union/Set of Sets
- Definition:Set Union/Venn Diagram
U
- Definition:Union Mapping
- Definition:Union of Events
- Definition:Union of Family
- Definition:Union of Family of Subsets
- Definition:Union of Family of Two Sets
- Definition:Union of Family/Also denoted as
- Definition:Union of Mappings
- Definition:Union of Relations
- Definition:Union of Relations/General Definition
- Definition:Union of Set of Sets
- Definition:Union of Set of Sets/Also denoted as