Union with Set Difference
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Theorem
Set Difference Union First Set is First Set
- $\paren {S \setminus T} \cup S = S$
Set Difference Union Second Set is Union
- $\left({S \setminus T}\right) \cup T = S \cup T$
Set Difference with Union is Set Difference
- $\paren {S \cup T} \setminus T = S \setminus T$