Set theory

description command output
set brackets \{1,2,3\} \(\{1,2,3\}\)
element of \in \(\in\)
not an element of \not\in \(\not\in\)
subset of \subset \(\subset\)
subset of \subseteq \(\subseteq\)
not a subset of \not\subset \(\not\subset\)
contains \supset \(\supset\)
contains \supseteq \(\supseteq\)
union \cup \(\cup\)
intersection \cap \(\cap\)
big union \bigcup_{n=1}^{10}A_n \(\displaystyle\bigcup_{n=1}^{10}A_{n}\)
big intersection \bigcap_{n=1}^{10}A_n \(\displaystyle\bigcap_{n=1}^{10}A_{n}\)
empty set \emptyset \(\emptyset\)
power set \mathcal{P} \(\mathcal{P}\)
minimum \min \(\min\)
maximum \max \(\max\)
supremum \sup \(\sup\)
infimum \inf \(\inf\)
limit superior \limsup \(\limsup\)
limit inferior \liminf \(\liminf\)
closure \overline{A} \(\overline{A}\)