$ < $ |
< |
is less than |
$ > $ |
> |
is greater than |
$ \nless $ |
\nless |
is not less than |
$ \ngtr $ |
\ngtr |
is not greater than |
$ \leq $ |
\leq |
is less than or equal to |
$ \geq $ |
\geq |
is greater than or equal to |
$ \leqslant $ |
\leqslant |
is less than or equal to |
$ \geqslant $ |
\geqslant |
is greater than or equal to |
$ \nleq $ |
\nleq |
is neither less than nor equal to |
$ \ngeq $ |
\ngeq |
is neither greater than nor equal to |
$ \nleqslant $ |
\nleqslant |
is neither less than nor equal to |
$ \ngeqslant $ |
\ngeqslant |
is neither greater than nor equal to |
$ \prec $ |
\prec |
precedes |
$ \succ $ |
\succ |
succeeds |
$ \nprec $ |
\nprec |
doesn't precede |
$ \nsucc $ |
\nsucc |
doesn't succeed |
$ \preceq $ |
\preceq |
precedes or equals |
$ \succeq $ |
\succeq |
succeeds or equals |
$ \npreceq $ |
\npreceq |
neither precedes nor equals |
$ \nsucceq $ |
\nsucceq |
neither succeeds nor equals |
$ \ll $ |
\ll |
|
$ \gg $ |
\gg |
|
$ \lll $ |
\lll |
|
$ \ggg $ |
\ggg |
|
$ \subset $ |
\subset |
is a proper subset of |
$ \supset $ |
\supset |
is a proper supset of |
$ \not\subset $ |
\not\subset |
is not a proper subset of |
$ \not\supset $ |
\not\supset |
is not a proper supset of |
$ \subseteq $ |
\subseteq |
is a subset of |
$ \supseteq $ |
\supseteq |
is a supset of |
$ \nsubseteq $ |
\nsubseteq |
is not a subset of |
$ \nsupseteq $ |
\nsupseteq |
is not a supset of |
$ \sqsubset $ |
\sqsubset |
|
$ \sqsupset $ |
\sqsupset |
|
$ \sqsubseteq $ |
\sqsubseteq |
|
$ \sqsupseteq $ |
\sqsupseteq |
|
$ \parallel $ |
\parallel |
is parallel with |
$ \nparallel $ |
\nparallel |
is not parallel with |
$ \asymp $ |
\asymp |
is asymptotic to |
$ \bowtie $ |
\bowtie |
|
$ \vdash $ |
\vdash |
|
$ \dashv $ |
\dashv |
|
$ \in $ |
\in |
is member of |
$ \ni $ |
\ni |
owns, has member of |
$ \smile $ |
\smile |
|
$ \frown $ |
\frown |
|
$ \models $ |
\models |
models |
$ \notin $ |
\notin |
is not member of |
$ \perp $ |
\perp |
is perpendicular with |
$ \mid $ |
\mid |
divides |