Binary Relations

≤ $\prec$ $\preceq$ $\ll$ ⊂ ⊆ $\sqsubset$
$\sqsubseteq$ ∈ $\vdash$ $\smile$ $\frown$ ≡ ∼
$\simeq$ ≈ $\approx$ ≥ $\succ$ $\succeq$ $\gg$
⊃ ⊇ $\sqsupset$ $\sqsupseteq$ ∋ $\dashv$ |
|| ⊥ ≅ $\bowtie$ ∝ $\models$ $\doteq$
$\Join$ $\Vdash$ $\Vvdash$ $\vDash$ $\circeq$ $\succsim$ $\gtrsim$
$\gtrapprox$ ∴ $\because$ $\doteqdot$ $\triangleq$ $\preccurlyeq$ $\lesssim$
$\lessapprox$ $\eqslantless$ $\eqslantgtr$ $\curlyeqprec$ $\curlyeqsucc$ $\preccurlyeq$ $\leqq$
$\leqslant$ $\lessgtr$ $\risingdotseq$ $\fallingdotseq$ $\succcurlyeq$ $\geqq$ $\geqslant$
$\gtrless$ $\vartriangleright$ $\vartriangleleft$ $\trianglerighteq$ $\trianglelefteq$ $\bigstar$ $\between$
$\blacktriangledown$ $\blacktriangleright$ $\blacktriangleleft$ $\vartriangle$ $\eqcirc$ $\lesseqgtr$ $\gtreqless$
$\lesseqqgtr$ $\gtreqqless$ $\varpropto$ $\smallsmile$ $\smallfrown$ $\Subset$ $\Supset$
$\subseteqq$ $\supseteqq$ $\bumpeq$ $\Bumpeq$ $\lll$ $\ggg$ $\pitchfork$
$\backsim$ $\backsimeq$ $\eqsim$ $\lessdot$ $\gtrdot$ $\shortmid$ $\shortparallel$
$\thicksim$ $\thickapprox$ $\approxeq$ $\succapprox$ $\precapprox$