$$\theta$$

theta

$$\acute{e}$$

acute

$$\bar{y}$$

bar

$$\breve{eu}$$

breve

$$\check{oe}$$

check

$$\stackrel{....}{x}$$

ddddot

$$\stackrel{...}{x}$$

dddot

$$\ddot{x}$$

ddot

$$\dot{x}$$

dot

$$\grave{eu}$$

grave

$$\hat{\theta }$$

hat

$$\mathring{a}$$

mathring

$$\stackrel{n\text{ times}}{\overbrace{x+\cdots +x}}$$

overbrace

$$\overleftarrow{AB}$$

overleftarrow

$$\overleftrightarrow{AB}$$

overleftrightarrow

$$\overline{\text{a long argument}}$$

overline

$$\overrightarrow{AB}$$

overrightarrow

$$\prime$$

prime

$$\text{ yes }\&\text{ no }$$

text

$$\tilde{M}$$

tilde

$$\text{a˘}$$

u

$$\underset{n\text{ times}}{\underbrace{x+\cdots +x}}$$

underbrace

$$\underleftarrow{AB}$$

underleftarrow

$$\underleftrightarrow{AB}$$

underleftrightarrow

$$\underline{\text{a long argument}}$$

underline

$$\underrightarrow{AB}$$

underrightarrow

$$\text{aˇ}$$

v

$$\vec{F}$$

vec

$$\widehat{AB}$$

widehat

$$\widetilde{AB}$$

widetilde

$$\pi$$

pi

$$\bcancel{5}$$

bcancel

$$\boxed{ab}$$

boxed

$$\cancel{5}$$

cancel

$$\circ$$

circ

$$\frac{a}{b}$$

frac

$$\ne$$

not

$$\stackrel{n\text{ times}}{\overbrace{x+\cdots +x}}$$

overbrace

$$a^2+b^2=c^2\text{\hspace{1em}3.1c}$$

tag-star

$$a^2+b^2=c^2\text{\hspace{1em}(3.1c)}$$

tag

$$\text{ yes }\&\text{ no }$$

text

$$\underset{n\text{ times}}{\underbrace{x+\cdots +x}}$$

underbrace

$$\xcancel{ABC}$$

xcancel

$$\downarrow$$

downarrow

$$\leftrightarrow$$

leftrightarrow

$$\Lleftarrow$$

lleftarrow

$$⟵$$

longleftarrow

$$⟷$$

longleftrightarrow

$$⟶$$

longrightarrow

$$\Lsh$$

lsh

$$\to$$

rightarrow

$$\Rrightarrow$$

rrightarrow

$$\Rsh$$

rsh

$$\uparrow$$

uparrow

$$\updownarrow$$

updownarrow

$$\circlearrowleft$$

circlearrowleft

$$\circlearrowright$$

circlearrowright

$$\curvearrowleft$$

curvearrowleft

$$\curvearrowright$$

curvearrowright

$$⇠$$

dashleftarrow

$$⇢$$

dashrightarrow

$$\downdownarrows$$

downdownarrows

$$\downharpoonleft$$

downharpoonleft

$$\downharpoonright$$

downharpoonright

$$\leftarrow$$

gets

$$\hookleftarrow$$

hookleftarrow

$$\hookrightarrow$$

hookrightarrow

$$A⟺B$$

iff

$$P⟸Q$$

impliedby

$$P⟹Q$$

implies

$$⇝$$

leadsto

$$\Leftarrow$$

leftarrow

$$\leftarrowtail$$

leftarrowtail

$$\leftharpoondown$$

leftharpoondown

$$\leftharpoonup$$

leftharpoonup

$$\leftleftarrows$$

leftleftarrows

$$\leftrightarrows$$

leftrightarrows

$$\leftrightharpoons$$

leftrightharpoons

$$\leftrightsquigarrow$$

leftrightsquigarrow

$$⟼$$

longmapsto

$$\looparrowleft$$

looparrowleft

$$\looparrowright$$

looparrowright

$$\mapsto$$

mapsto

$$\nleftrightarrow$$

nleftrightarrow

$$\nrightarrow$$

nrightarrow

$$\nearrow$$

nearrow

$$\nLeftarrow$$

nleftarrow

$$\nwarrow$$

nwarrow

$$\upharpoonright$$

restriction

$$\rightarrowtail$$

rightarrowtail

$$\rightharpoondown$$

rightharpoondown

$$\rightharpoonup$$

rightharpoonup

$$\rightleftarrows$$

rightleftarrows

$$\rightleftharpoons$$

rightleftharpoons

$$\rightrightarrows$$

rightrightarrows

$$⇝$$

rightsquigarrow

$$\searrow$$

searrow

$$\swarrow$$

swarrow

$$\to$$

to

$$\twoheadleftarrow$$

twoheadleftarrow

$$\twoheadrightarrow$$

twoheadrightarrow

$$\upharpoonleft$$

upharpoonleft

$$\upharpoonright$$

upharpoonright

$$\upuparrows$$

upuparrows

$$\bigcap$$

bigcap

$$\bigcup$$

bigcup

$$⨀$$

bigodot

$$⨁$$

bigoplus

$$⨂$$

bigotimes

$$⨆$$

bigsqcup

$$⨄$$

biguplus

$$\bigvee$$

bigvee

$$\bigwedge$$

bigwedge

$$\coprod$$

coprod

$$\iiint$$

iiint

$$\iint$$

iint

$$\int$$

int

$$\int$$

intop

$$\oint$$

oint

$$\prod$$

prod

$$\int$$

smallint

$$\sum$$

sum

$$\&$$

and

$$\cap$$

cap

$$\cup$$

cup

$$⨿$$

amalg

$$\ast$$

ast

$$⊼$$

barwedge

$$◯$$

bigcirc

$$a\mathrm{mod}b$$

bmod

$$⊡$$

boxdot

$$\boxminus$$

boxminus

$$⊞$$

boxplus

$$⊠$$

boxtimes

$$\bullet$$

bullet

$$\cdot$$

cdot

$$\cdot$$

cdotp

$$a\cdot b$$

centerdot

$$\circ$$

circ

$$⊛$$

circledast

$$⊚$$

circledcirc

$$⊝$$

circleddash

$$⋎$$

curlyvee

$$⋏$$

curlywedge

$$÷$$

div

$$\divideontimes$$

divideontimes

$$\dotplus$$

dotplus

$$⩞$$

doublebarwedge

$$⋒$$

doublecap

$$⋓$$

doublecup

$$⋗$$

gtrdot

$$⊺$$

intercal

$$\wedge$$

land

$$.$$

ldotp

$$⋋$$

leftthreetimes

$$⋖$$

lessdot

$$⊲$$

lhd

$$\vee$$

lor

$$⋉$$

ltimes

$$3\equiv 5\mathrm{mod}2$$

mod

$$\mp$$

mp

$$\odot$$

odot

$$\ominus$$

ominus

$$\oplus$$

oplus

$$\oslash$$

oslash

$$\otimes$$

otimes

$$\pm$$

pm

$$x(\mathrm{mod}a)$$

pmod

$$x(a)$$

pod

$$⊳$$

rhd

$$⋌$$

rightthreetimes

$$⋊$$

rtimes

$$\setminus$$

setminus

$$\setminus$$

smallsetminus

$$\sqcap$$

sqcap

$$\bigsqcup$$

sqcup

$$\times$$

times

$$⊴$$

unlhd

$$⊵$$

unrhd

$$\uplus$$

uplus

$$\vee$$

vee

$$⊻$$

veebar

$$\wedge$$

wedge

$$\wr$$

wr

$$⟨\psi |$$

bra

$$|\psi ⟩$$

ket

$$\varphi$$

phi

$$\frac{a}{b}$$

frac

$$a!b$$

mathbin

$$a+(b>+c$$

mathclose

$$ab\text{inside}cd$$

mathinner

$${\star }_a^b$$

mathop

$$a+<b)+c$$

mathopen

$$1,234,567$$

mathord

$$A-B$$

mathpunct

$$a\#b$$

mathrel

$$AaBb123$$

color

$$Black\; on\; red$$

colorbox

$$\boxed{A}$$

fcolorbox

$$F=ma$$

textcolor

$$\left(\right)$$

big

$$\left(\right)$$

bigg

$$($$

biggl

$$|$$

biggm

$$)$$

biggr

$$($$

bigl

$$|$$

bigm

$$)$$

bigr

$$LARGE$$

large

$$\{\frac{a}{b}$$

left

$$P\left(A|B\right)$$

middle

$$\frac{a}{b})$$

right

$$\downarrow$$

downarrow

$$\uparrow$$

uparrow

$$\updownarrow$$

updownarrow

$$|$$

vert

$$\backslash$$

backslash

$$a>b$$

gt

$$|$$

lvert

$$⟨A⟩$$

langle

$$\{$$

lbrace

$$[$$

lbrack

$$\lceil$$

lceil

$$\{\frac{a}{b}$$

left

$$\lfloor$$

lfloor

$$⟮$$

lgroup

$$└$$

llcorner

$$⎰$$

lmoustache

$$($$

lparen

$$┘$$

lrcorner

$$<$$

lt

$$|$$

rvert

$$⟨A⟩$$

rangle

$$\}$$

rbrace

$$]$$

rbrack

$$\rceil$$

rceil

$$\rfloor$$

rfloor

$$⟯$$

rgroup

$$\frac{a}{b})$$

right

$$⎱$$

rmoustache

$$)$$

rparen

$$┌$$

ulcorner

$$┐$$

urcorner

$$\left[\begin{array}{rr}0& -1\\ -1& 0\end{array}\right]$$

bmatrix-star

$$\left[\begin{array}{cc}a& b\\ c& d\end{array}\right]$$

bmatrix

$$\begin{array}{ccc}A& \stackrel{a}{\to }& B\\ b\downarrow & & \uparrow c\\ C& =& D\end{array}$$

cd

$$\left|\begin{array}{rr}0& -1\\ -1& 0\end{array}\right|$$

vmatrix-star

$$\left|\begin{array}{cc}a& b\\ c& d\end{array}\right|$$

vmatrix

$$\begin{array}{rl}a& =b+c\\ d+e& =f\end{array}$$

align-star

$$\begin{array}{rl}a& =b+c\\ d+e& =f\end{array}$$

align

$$\begin{array}{rlrl}10& x+& 3& y=2\\ 3& x+& 13& y=4\end{array}$$

alignat-star

$$\begin{array}{rlrl}10& x+& 3& y=2\\ 3& x+& 13& y=4\end{array}$$

alignat

$$\begin{array}{rl}a& =b+c\\ d+e& =f\end{array}$$

aligned

$$\begin{array}{rlrl}10& x+& 3& y=2\\ 3& x+& 13& y=4\end{array}$$

alignedat

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

array

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

begin

$$\{\begin{array}{ll}a& \text{if }b\\ c& \text{if }d\end{array}$$

cases

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

cr

$$\{\begin{array}{ll}a& \text{if }b\\ c& \text{if }d\end{array}$$

dcases

$$x^2+x^2$$

def

$$\begin{array}{ll}a& \text{if }b\\ c& \text{if }d\end{array}\}$$

drcases

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

end

$$\begin{array}{c}a=b+c\end{array}$$

equation-star

$$\begin{array}{c}a=b+c\end{array}$$

equation

$$\begin{array}{c}a=b\\ e=b+c\end{array}$$

gather

$$\begin{array}{c}a=b\\ e=b+c\end{array}$$

gathered

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

hdashline

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

hline

$$\begin{array}{rr}0& -1\\ -1& 0\end{array}$$

matrix-star

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

matrix

$$\begin{array}{rl}a& =b+c\\ d+e& =f\end{array}$$

nonumber

$$\begin{array}{rl}a& =b+c\\ d+e& =f\end{array}$$

notag

$$\left(\begin{array}{rr}0& -1\\ -1& 0\end{array}\right)$$

pmatrix-star

$$\left(\begin{array}{cc}a& b\\ c& d\end{array}\right)$$

pmatrix

$$\begin{array}{ll}a& \text{if }b\\ c& \text{if }d\end{array}\}$$

rcases

$$\begin{array}{cc}a& b\\ c& d\end{array}$$

smallmatrix

$$\begin{array}{c}\begin{array}{rl}a& =b+c\\ & =e+f\end{array}\end{array}$$

split

$$\sum$$

sum

$$a^2+b^2=c^2\text{\hspace{1em}(3.1c)}$$

tag

$$\text{ yes }\&\text{ no }$$

text

$$\stackrel{abc}{\leftarrow }$$

xleftarrow

$$\stackrel{abc}{\leftrightarrow }$$

xleftrightarrow

$$\stackrel{abc}{\to }$$

xrightarrow

$$\stackrel{abc}{\hookleftarrow }$$

xhookleftarrow

$$\stackrel{abc}{\hookrightarrow }$$

xhookrightarrow

$$\stackrel{abc}{\leftharpoondown }$$

xleftharpoondown

$$\stackrel{abc}{\leftharpoonup }$$

xleftharpoonup

$$\stackrel{abc}{\leftrightharpoons }$$

xleftrightharpoons

$$\stackrel{abc}{=}$$

xlongequal

$$\stackrel{abc}{\mapsto }$$

xmapsto

$$\stackrel{abc}{\rightharpoondown }$$

xrightharpoondown

$$\stackrel{abc}{\rightharpoonup }$$

xrightharpoonup

$$\stackrel{abc}{\rightleftharpoons }$$

xrightleftharpoons

$$\stackrel{abc}{\rightleftarrows }$$

xtofrom

$$\stackrel{abc}{\twoheadleftarrow }$$

xtwoheadleftarrow

$$\stackrel{abc}{\twoheadrightarrow }$$

xtwoheadrightarrow

$$\mathbb{ABC}$$

bbb

$$AaBb12$$

bf

$$\mathbf{AaBb}$$

boldsymbol

$$\mathcal{A}a\mathcal{B}b123$$

cal

$$\mathfrak{AaBb}$$

frak

$$AaBb$$

it

$$\mathbb{AB}$$

mathbb

$$AaBb123$$

mathbf

$$\mathcal{A}a\mathcal{B}b123$$

mathcal

$$\mathfrak{AaBb}$$

mathfrak

$$AaBb$$

mathit

$$AaBb$$

mathnormal

$$AaBb123$$

mathrm

$$\mathcal{AB}$$

mathscr

$$AaBb123$$

mathsf

$$AaBb123$$

mathtt

$$\mu$$

mu

$$\mu$$

pmb

$$AaBb12$$

rm

$$AaBb123$$

sf

$$\text{ yes }\&\text{ no }$$

text

$$\text{AaBb123}$$

textbf

$$\text{AaBb}$$

textit

$$\text{AB}$$

textnormal

$$\text{AaBb123}$$

textrm

$$\text{AaBb123}$$

textsf

$$\text{AaBb123}$$

texttt

$$\text{AaBb123}$$

textup

$$AaBb123$$

tt

$$\frac{a}{b+1}$$

above

$$\left(\genfrac{}{}{0ex}{}{n}{k}\right)$$

binom

$$\frac{2}{1+\frac{2}{1+\frac{2}{1}}}$$

cfrac

$$\left(\genfrac{}{}{0ex}{}{n+1}{k+2}\right)$$

choose

$$\left(\genfrac{}{}{0ex}{}{n}{k}\right)$$

dbinom

$$\frac{a-1}{b-1}$$

dfrac

$$\frac{a}{b}$$

frac

$$\left(\frac{a}{a+1}\right]$$

genfrac

$$\frac{a+1}{b+2}+c$$

over

$$\left(\genfrac{}{}{0ex}{}{n}{k}\right)$$

tbinom

$$\frac{a}{b}$$

tfrac

$$\gamma$$

gamma

$$\lambda$$

lambda

$$\varphi$$

phi

$$\pi$$

pi

$$\sigma$$

sigma

$$\theta$$

theta

$$\upsilon$$

upsilon

$$\xi$$

xi

$$\alpha$$

alpha

$$\beta$$

beta

$$\chi$$

chi

$$\Delta$$

delta

$$ϝ$$

digamma

$$ϵ$$

epsilon

$$\eta$$

eta

$$\iota$$

iota

$$\kappa$$

kappa

$$\mu$$

mu

$$\nu$$

nu

$$\Omega$$

omega

$$o$$

omicron

$$\Psi$$

psi

$$\rho$$

rho

$$\tau$$

tau

$$\Delta$$

vardelta

$$\Gamma$$

vargamma

$$\Lambda$$

varlambda

$$\Omega$$

varomega

$$\phi$$

varphi

$$\varpi$$

varpi

$$\Psi$$

varpsi

$$\varsigma$$

varsigma

$$\vartheta$$

vartheta

$${\rm Y}$$

varupsilon

$$\Xi$$

varxi

$$\epsilon$$

varepsilon

$$\varkappa$$

varkappa

$$\varrho$$

varrho

$$\zeta$$

zeta

$$\mathbb{k}$$

bbbk

$$Ⅎ$$

finv

$$⅁$$

game

$$\Im$$

im

$$\Re$$

re

$$\aleph$$

aleph

$$\beth$$

beth

$$\daleth$$

daleth

$$\ell$$

ell

$$ð$$

eth

$$\gimel$$

gimel

$$\hslash$$

hbar

$$\hslash$$

hslash

$$ı$$

imath

$$ȷ$$

jmath

$$\nabla$$

nabla

$$\partial$$

partial

$$\text{ yes }\&\text{ no }$$

text

$$\wp$$

wp

$$\begin{gathered} a \\ b \end{gathered}$$

newline

nobreak

$$\leftrightarrow$$

leftrightarrow

$$\subset$$

subset

$$\supset$$

supset

$$\because$$

because

$$\complement$$

complement

$$\varnothing$$

emptyset

$$\exists$$

exists

$$\forall$$

forall

$$\frac{a}{b}$$

frac

$$\leftarrow$$

gets

$$A⟺B$$

iff

$$P⟸Q$$

impliedby

$$P⟹Q$$

implies

$$\in$$

in

$$\wedge$$

land

$$\neg$$

lnot

$$\vee$$

lor

$$\mapsto$$

mapsto

$$\{x\in R\mid x>0\}$$

mid

$$\neg$$

neg

$$\nexists$$

nexists

$$\ni$$

ni

$$\notin$$

notin

$$\left\{x|x<5\right\}$$

set

$$\therefore$$

therefore

$$\to$$

to

$$\varnothing$$

varnothing

$$\bar{y}$$

bar

$$x^2+x^2$$

def

$$ab$$

mathchoice

$$✓$$

newcommand

$$\text{Ahoy!}$$

renewcommand

$$\mathrm{Pr}$$

pr

$$\arccos$$

arccos

$$\arcsin$$

arcsin

$$\arctan$$

arctan

$$\arg$$

arg

$$\cos$$

cos

$$\cosh$$

cosh

$$\cot$$

cot

$$\coth$$

coth

$$\csc$$

csc

$$\mathrm{deg}$$

deg

$$\det$$

det

$$\dim$$

dim

$$\exp$$

exp

$$\gcd$$

gcd

$$\mathrm{hom}$$

hom

$$\inf$$

inf

$$\mathrm{injlim}$$

injlim

$$\ker$$

ker

$$\lg$$

lg

$$\lim$$

lim

$$\mathrm{liminf}$$

liminf

$$\underset{x}{\lim }$$

limits

$$\mathrm{limsup}$$

limsup

$$\ln$$

ln

$$\log$$

log

$$\max$$

max

$$\min$$

min

$$\underset{y}{\mathrm{asin}}x$$

operatorname-star

$$\mathrm{asin}x$$

operatorname

$$\mathrm{projlim}$$

projlim

$$\sec$$

sec

$$\sin$$

sin

$$\sinh$$

sinh

$$\sqrt[3]{x}$$

sqrt

$$\sup$$

sup

$$\tan$$

tan

$$\tanh$$

tanh

$$\underrightarrow{\lim }$$

varinjlim

$$\underline{\lim }$$

varliminf

$$\overline{\lim }$$

varlimsup

$$\underleftarrow{\lim }$$

varprojlim

$$⪊$$

gnapprox

$$⪈$$

gneq

$$\gneqq$$

gneqq

$$⋧$$

gnsim

$$$$

gvertneqq

$$⪉$$

lnapprox

$$⪇$$

lneq

$$\lneqq$$

lneqq

$$⋦$$

lnsim

$$$$

lvertneqq

$$⊬$$

nvdash

$$≆$$

ncong

$$\ne$$

ne

$$\ne$$

neq

$$\ngeqq$$

ngeq

$$$$

ngeqq

$$$$

ngeqslant

$$\ngtr$$

ngtr

$$\nleqq$$

nleq

$$$$

nleqq

$$$$

nleqslant

$$\nless$$

nless

$$\nmid$$

nmid

$$\ne$$

not

$$\notin$$

notin

$$\nparallel$$

nparallel

$$\nprec$$

nprec

$$⋠$$

npreceq

$$$$

nshortmid

$$$$

nshortparallel

$$\nsim$$

nsim

$$⊈$$

nsubseteq

$$$$

nsubseteqq

$$\nsucc$$

nsucc

$$⋡$$

nsucceq

$$⊉$$

nsupseteq

$$$$

nsupseteqq

$$⋪$$

ntriangleleft

$$⋬$$

ntrianglelefteq

$$⋫$$

ntriangleright

$$⋭$$

ntrianglerighteq

$$⪹$$

precnapprox

$$⪵$$

precneqq

$$⋨$$

precnsim

$$⊊$$

subsetneq

$$⫋$$

subsetneqq

$$⪺$$

succnapprox

$$⪶$$

succneqq

$$⋩$$

succnsim

$$⊋$$

supsetneq

$$⫌$$

supsetneqq

$$$$

varsubsetneq

$$$$

varsubsetneqq

$$$$

varsupsetneq

$$$$

varsupsetneqq

$$\sum _0^n$$

displaystyle

$$\{\frac{a}{b}$$

left

$$\ne$$

llap

$$\sum _{1\le i\le n}{x}_i$$

mathclap

$$\ne$$

mathllap

$$/=$$

mathrlap

$$\frac{a}{b})$$

right

$$\text{/}=$$

rlap

$$\left(x^2\right)$$

smash

$$\sqrt[3]{x}$$

sqrt

$$\sum$$

sum

$$\bumpeq$$

bumpeq

$$:\approx$$

colonapprox

$$:-$$

coloneq

$$:=$$

coloneqq

$$:\sim$$

colonsim

$$\doteq$$

doteq

$$-:$$

eqcolon

$$=:$$

eqqcolon

$$\bowtie$$

join

$$\subset$$

subset

$$\supset$$

supset

$$⊢$$

vdash

$$\Vvdash$$

vvdash

$$\approx$$

approx

$$\approxeq$$

approxeq

$$\asymp$$

asymp

$$∍$$

backepsilon

$$\backsim$$

backsim

$$\backsimeq$$

backsimeq

$$\between$$

between

$$\bowtie$$

bowtie

$$\circeq$$

circeq

$$\cong$$

cong

$$⋞$$

curlyeqprec

$$⋟$$

curlyeqsucc

$$⊣$$

dashv

$$::$$

dblcolon

$$\doteqdot$$

doteqdot

$$\eqcirc$$

eqcirc

$$\eqsim$$

eqsim

$$⪖$$

eqslantgtr

$$⪕$$

eqslantless

$$\equiv$$

equiv

$$\fallingdotseq$$

fallingdotseq

$$⌢$$

frown

$$\ge$$

ge

$$\ge$$

geq

$$\geqq$$

geqq

$$⩾$$

geqslant

$$\gg$$

gg

$$⋙$$

ggg

$$⋙$$

gggtr

$$a>b$$

gt

$$⪆$$

gtrapprox

$$⋛$$

gtreqless

$$⪌$$

gtreqqless

$$\gtrless$$

gtrless

$$\gtrsim$$

gtrsim

$$\in$$

in

$$\le$$

le

$$\le$$

leq

$$\leqq$$

leqq

$$⩽$$

leqslant

$$⪅$$

lessapprox

$$⋚$$

lesseqgtr

$$⪋$$

lesseqqgtr

$$\lessgtr$$

lessgtr

$$\lesssim$$

lesssim

$$\ll$$

ll

$$⋘$$

lll

$$⋘$$

llless

$$<$$

lt

$$\{x\in R\mid x>0\}$$

mid

$$\models$$

models

$$⊸$$

multimap

$$\ni$$

owns

$$\parallel$$

parallel

$$\perp$$

perp

$$⋔$$

pitchfork

$$\prec$$

prec

$$⪷$$

precapprox

$$\preccurlyeq$$

preccurlyeq

$$⪯$$

preceq

$$\precsim$$

precsim

$$\propto$$

propto

$$\risingdotseq$$

risingdotseq

$$\mid$$

shortmid

$$\parallel$$

shortparallel

$$\sim$$

sim

$$\simeq$$

simeq

$$⌢$$

smallfrown

$$⌣$$

smallsmile

$$⌣$$

smile

$$⊏$$

sqsubset

$$⊑$$

sqsubseteq

$$⊐$$

sqsupset

$$⊒$$

sqsupseteq

$$\stackrel{!}{=}$$

stackrel

$$\subseteq$$

subseteq

$$⫅$$

subseteqq

$$\succ$$

succ

$$⪸$$

succapprox

$$\succcurlyeq$$

succcurlyeq

$$⪰$$

succeq

$$\succsim$$

succsim

$$\supseteq$$

supseteq

$$⫆$$

supseteqq

$$\approx$$

thickapprox

$$\sim$$

thicksim

$$⊴$$

trianglelefteq

$$\triangleq$$

triangleq

$$⊵$$

trianglerighteq

$$\propto$$

varpropto

$$△$$

vartriangle

$$⊲$$

vartriangleleft

$$⊳$$

vartriangleright