6.2. Binárne relácie

$\le$ \leq, \le
$\prec$ \prec
$\preceq$ \preceq
$\ll$ \ll
$\approx$ \approx
$\subset$ \subset
$\subseteq$ \subseteq
$\sqsubseteq$ \sqsubseteq
$\in$ \in
$\cong$ \cong
$\vdash$ \vdash
$\smile$ \smile
$\frown$ \frown
$\ne$ \neq, \ne
$\bowtie$ \bowtie
$\ge$ \geq, \ge
$\succ$ \succ
$\succeq$ \succeq
$\gg$ \gg
$\propto$ \propto
$\supset$ \supset
$\supseteq$ \supseteq
$\sqsupseteq$ \sqsupseteq
$\ni$ \ni, \owns
$\models$ \models
$\dashv$ \dashv
$\mid$ \mid
$\parallel$ \parallel
$\notin$ \notin
$\doteq$ \doteq
$\equiv$ \equiv
$\sim$ \sim
$\simeq$ \simeq
$\asymp$ \asymp
$\perp$ \perp

$\leqq$ \leqq
$\subseteqq$ \subseteqq
$\geqq$ \geqq
$\supseteqq$ \supseteqq
$\leqslant$ \leqslant
$\Subset$ \Subset
$\geqslant$ \geqslant
$\Supset$ \Supset
$\eqslantless$ \eqslantless
$\eqslantgtr$ \eqslantgtr
$\sqsubset$ \sqsubset
$\sqsupset$ \sqsupser
$\lesssim$ \lesssim
$\gtrsim$ \gtrsim
$\preccurlyeq$ \preccurlyeq
$\succcurlyeq$ \succcurlyeq
$\lessapprox$ \lessapprox
$\gtrapprox$ \gtrapprox
$\curlyeqprec$ \curlyeqprec
$\curlyeqsucc$ \curlyeqsucc
$\lessdot$ \lessdot
$\gtrdot$ \gtrdot
$\precsim$ \precsim
$\succsim$ \succsim
$\lll$ \lll,\llless
$\ggg$ \ggg,\gggtr
$\precapprox$ \precapprox
$\succapprox$ \succapprox
$\vartriangleleft$ \vartriangleleft
$\vartriangleright$ \vartriangleright
$\lessgtr$ \lessgtr
$\gtrless$ \gtrless
$\trianglelefteq$ \trianglelefteq
$\trianglerighteq$ \trianglerighteq
$\lesseqgtr$ \lesseqgtr
$\gtreqless$ \gtreqles
$\blacktriangleleft$ \blacktriangleleft
$\blacktriangleright$ \blacktriangleright
$\lesseqqgtr$ \lesseqqgtr
$\gtreqqless$ \gtreqqless
$\vDash$ \vDash
$\Vdash$ \Vdash
$\Vvdash$ \Vvdash
$\bumpeq$ \bumpeq
$\smallsmile$ \smallsmile
$\smallfrown$ \smallfrown
$\shortmid$ \shortmid
$\shortparallel$ \shortparallel
$\pitchfork$ \pitchfork
$\varpropto$ \varpropto
$\backepsilon$ \backepsilon
$\therefore$ \therefore
$\Bumpeq$ \Bumpeq
$\Doteq$ \doteqdot, \Doteq
$\circeq$ \circeq
$\eqcirc$ \eqcirc
$\triangleq$ \triangleq
$\risingdotseq$ \risingdotseq
$\fallingdotseq$ \fallingdotseq
$\backsim$ \backsim
$\backsimeq $ \backsimeq
$\thicksim$ \thicksim
$\thickapprox$ \thickapprox
$\approxeq$ \approxeq
$\between$ \between
$\because$ \because