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table.md

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Table of symbols and synonyms

Synonym Name Symbol
all forall ∀
-> rightarrow →
-/> nrightarrow ↛
--> longrightarrow ⟶
=> Rightarrow ⇒
=/> nRightarrow ⇏
==> Longrightarrow ⟹
o vysmwhtcircle ∘
x times ×
and wedge ∧
or vee ∨
<- leftarrow ←
</- nleftarrow ↚
<-- longleftarrow ⟵
<= Leftarrow ⇐
</= nLeftarrow ⇍
<== Longleftarrow ⟸
<-> leftrightarrow ↔
<--> longleftrightarrow ⟷
<=> Leftrightarrow ⇔
<==> Longleftrightarrow ⟺
:: Colon ∷
== equiv ≡
=== Equiv ≣
=/= nequiv ≢
/= neq ≠
~== cong ≅
~/== ncong ≇
~= simeq ≃
=~ eqsim ≂
~/= nsime ≄
Vert
-> mapsto ↦
` prime ′
= geq ≥
<= leq ≤
christmastree fir 🎄
diamond diamondsuit ♢
bigcirc lgwhtcircle ◯
bullet vysmblkcircle ∙
circ vysmwhtcircle ∘
to rightarrow →
gets leftarrow ←
implies Longrightarrow ⟹
iff Longleftrightarrow ⟺
land wedge ∧
lor vee ∨
emptyset varnothing ∅
Alpha upAlpha Α
Beta upBeta Β
Gamma upGamma Γ
Delta upDelta Δ
Epsilon upEpsilon Ε
Zeta upZeta Ζ
Eta upEta Η
Theta upTheta Θ
Iota upIota Ι
Kappa upKappa Κ
Lambda upLambda Λ
Mu upMu Μ
Nu upNu Ν
Xi upXi Ξ
Omicron upOmicron Ο
Pi upPi Π
Rho upRho Ρ
Sigma upSigma Σ
Tau upTau Τ
Upsilon upUpsilon Υ
Phi upPhi Φ
Chi upChi Χ
Psi upPsi Ψ
Omega upOmega Ω
alpha upalpha α
beta upbeta β
gamma upgamma γ
delta updelta δ
epsilon upepsilon ε
zeta upzeta ζ
eta upeta η
theta uptheta θ
iota upiota ι
kappa upkappa κ
lambda uplambda λ
mu upmu μ
nu upnu ν
xi upxi ξ
omicron upomicron ο
pi uppi π
rho uprho ρ
varsigma upvarsigma ς
sigma upsigma σ
tau uptau τ
upsilon upupsilon υ
varphi upvarphi φ
chi upchi χ
psi uppsi ψ
omega upomega ω
varbeta upvarbeta ϐ
vartheta upvartheta ϑ
phi upphi ϕ
varpi upvarpi ϖ
oldKoppa upoldKoppa Ϙ
oldkoppa upoldkoppa ϙ
Stigma upStigma Ϛ
stigma upstigma ϛ
Digamma upDigamma Ϝ
digamma updigamma ϝ
Koppa upKoppa Ϟ
koppa upkoppa ϟ
Sampi upSampi Ϡ
sampi upsampi ϡ
varkappa upvarkappa ϰ
varrho upvarrho ϱ
varTheta upvarTheta ϴ
varepsilon upvarepsilon ϵ
backepsilon upbackepsilon ϶
1/2 fraction_1_2 ½
1/4 fraction_1_4 ¼
3/4 fraction_3_4 ¾
1/7 fraction_1_7 ⅐
1/9 fraction_1_9 ⅑
1/10 fraction_1_10 ⅒
1/3 fraction_1_3 ⅓
2/3 fraction_2_3 ⅔
1/5 fraction_1_5 ⅕
2/5 fraction_2_5 ⅖
3/5 fraction_3_5 ⅗
4/5 fraction_4_5 ⅘
1/6 fraction_1_6 ⅙
5/6 fraction_5_6 ⅚
1/8 fraction_1_8 ⅛
3/8 fraction_3_8 ⅜
5/8 fraction_5_8 ⅝
7/8 fraction_7_8 ⅞
1/ fraction_1_ ⅟
Name Symbol
exclam !
octothorpe #
mathdollar $
percent %
ampersand &
lparen (
rparen )
plus +
comma ,
period .
mathslash /
mathcolon :
semicolon ;
less <
equal =
greater >
question ?
atsign @
lbrack [
backslash \
rbrack ]
lbrace {
vert |
rbrace }
sterling £
yen ¥
neg ¬
pm ±
cdotp ·
times ×
matheth ð
div ÷
Zbar Ƶ
grave ̀
acute ́
hat ̂
tilde ̃
bar ̄
overbar ̅
breve ̆
dot ̇
ddot ̈
ovhook ̉
ocirc ̊
check ✓
candra ̐
oturnedcomma ̒
ocommatopright ̕
droang ̚
wideutilde ̰
underbar ̱
not ̸
upAlpha Α
upBeta Β
upGamma Γ
upDelta Δ
upEpsilon Ε
upZeta Ζ
upEta Η
upTheta Θ
upIota Ι
upKappa Κ
upLambda Λ
upMu Μ
upNu Ν
upXi Ξ
upOmicron Ο
upPi Π
upRho Ρ
upSigma Σ
upTau Τ
upUpsilon Υ
upPhi Φ
upChi Χ
upPsi Ψ
upOmega Ω
upalpha α
upbeta β
upgamma γ
updelta δ
upepsilon ε
upzeta ζ
upeta η
uptheta θ
upiota ι
upkappa κ
uplambda λ
upmu μ
upnu ν
upxi ξ
upomicron ο
uppi π
uprho ρ
upvarsigma ς
upsigma σ
uptau τ
upupsilon υ
upvarphi φ
upchi χ
uppsi ψ
upomega ω
upvarbeta ϐ
upvartheta ϑ
upphi ϕ
upvarpi ϖ
upoldKoppa Ϙ
upoldkoppa ϙ
upStigma Ϛ
upstigma ϛ
upDigamma Ϝ
updigamma ϝ
upKoppa Ϟ
upkoppa ϟ
upSampi Ϡ
upsampi ϡ
upvarkappa ϰ
upvarrho ϱ
upvarTheta ϴ
upvarepsilon ϵ
upbackepsilon ϶
horizbar ―
Vert ‖
twolowline ‗
dagger †
ddagger ‡
smblkcircle •
enleadertwodots ‥
unicodeellipsis …
prime ′
dprime ″
trprime ‴
backprime ‵
backdprime ‶
backtrprime ‷
caretinsert ‸
Exclam ‼
tieconcat ⁀
hyphenbullet ⁃
fracslash ⁄
Question ⁇
closure ⁐
qprime ⁗
euro €
leftharpoonaccent ⃐
rightharpoonaccent ⃑
vertoverlay ⃒
overleftarrow ⃖
vec ⃗
dddot ⃛
ddddot ⃜
enclosecircle ⃝
enclosesquare ⃞
enclosediamond ⃟
overleftrightarrow ⃡
enclosetriangle ⃤
annuity ⃧
threeunderdot ⃨
widebridgeabove ⃩
underrightharpoondown ⃬
underleftharpoondown ⃭
underleftarrow ⃮
underrightarrow ⃯
asteraccent ⃰
BbbC ℂ
Eulerconst ℇ
mscrg ℊ
mscrH ℋ
mfrakH ℌ
BbbH ℍ
Planckconst ℎ
hslash ℏ
mscrI ℐ
Im ℑ
mscrL ℒ
ell ℓ
BbbN ℕ
wp ℘
BbbP ℙ
BbbQ ℚ
mscrR ℛ
Re ℜ
BbbR ℝ
BbbZ ℤ
mho ℧
mfrakZ ℨ
turnediota ℩
Angstrom Å
mscrB ℬ
mfrakC ℭ
mscre ℯ
mscrE ℰ
mscrF ℱ
Finv Ⅎ
mscrM ℳ
mscro ℴ
aleph ℵ
beth ℶ
gimel ℷ
daleth ℸ
Bbbpi ℼ
Bbbgamma ℽ
BbbGamma ℾ
BbbPi ℿ
Bbbsum ⅀
Game ⅁
sansLturned ⅂
sansLmirrored ⅃
Yup ⅄
mitBbbD ⅅ
mitBbbd ⅆ
mitBbbe ⅇ
mitBbbi ⅈ
mitBbbj ⅉ
PropertyLine ⅊
upand ⅋
leftarrow ←
uparrow ↑
rightarrow →
downarrow ↓
leftrightarrow ↔
updownarrow ↕
nwarrow ↖
nearrow ↗
searrow ↘
swarrow ↙
nleftarrow ↚
nrightarrow ↛
leftwavearrow ↜
rightwavearrow ↝
twoheadleftarrow ↞
twoheaduparrow ↟
twoheadrightarrow ↠
twoheaddownarrow ↡
leftarrowtail ↢
rightarrowtail ↣
mapsfrom ↤
mapsup ↥
mapsto ↦
mapsdown ↧
updownarrowbar ↨
hookleftarrow ↩
hookrightarrow ↪
looparrowleft ↫
looparrowright ↬
leftrightsquigarrow ↭
nleftrightarrow ↮
downzigzagarrow ↯
Lsh ↰
Rsh ↱
Ldsh ↲
Rdsh ↳
linefeed ↴
carriagereturn ↵
curvearrowleft ↶
curvearrowright ↷
barovernorthwestarrow ↸
barleftarrowrightarrowbar ↹
acwopencirclearrow ↺
cwopencirclearrow ↻
leftharpoonup ↼
leftharpoondown ↽
upharpoonright ↾
upharpoonleft ↿
rightharpoonup ⇀
rightharpoondown ⇁
downharpoonright ⇂
downharpoonleft ⇃
rightleftarrows ⇄
updownarrows ⇅
leftrightarrows ⇆
leftleftarrows ⇇
upuparrows ⇈
rightrightarrows ⇉
downdownarrows ⇊
leftrightharpoons ⇋
rightleftharpoons ⇌
nLeftarrow ⇍
nLeftrightarrow ⇎
nRightarrow ⇏
Leftarrow ⇐
Uparrow ⇑
Rightarrow ⇒
Downarrow ⇓
Leftrightarrow ⇔
Updownarrow ⇕
Nwarrow ⇖
Nearrow ⇗
Searrow ⇘
Swarrow ⇙
Lleftarrow ⇚
Rrightarrow ⇛
leftsquigarrow ⇜
rightsquigarrow ⇝
nHuparrow ⇞
nHdownarrow ⇟
leftdasharrow ⇠
updasharrow ⇡
rightdasharrow ⇢
downdasharrow ⇣
barleftarrow ⇤
rightarrowbar ⇥
leftwhitearrow ⇦
upwhitearrow ⇧
rightwhitearrow ⇨
downwhitearrow ⇩
whitearrowupfrombar ⇪
circleonrightarrow ⇴
downuparrows ⇵
rightthreearrows ⇶
nvleftarrow ⇷
nvrightarrow ⇸
nvleftrightarrow ⇹
nVleftarrow ⇺
nVrightarrow ⇻
nVleftrightarrow ⇼
leftarrowtriangle ⇽
rightarrowtriangle ⇾
leftrightarrowtriangle ⇿
forall ∀
complement ∁
partial ∂
exists ∃
nexists ∄
varnothing ∅
increment ∆
nabla ∇
in ∈
notin ∉
smallin ∊
ni ∋
nni ∌
smallni ∍
QED ∎
prod ∏
coprod ∐
sum ∑
minus −
mp ∓
dotplus ∔
divslash ∕
smallsetminus ∖
ast ∗
vysmwhtcircle ∘
vysmblkcircle ∙
sqrt √
cuberoot ∛
fourthroot ∜
propto ∝
infty ∞
rightangle ∟
angle ∠
measuredangle ∡
sphericalangle ∢
mid ∣
nmid ∤
parallel ∥
nparallel ∦
wedge ∧
vee ∨
cap ∩
cup ∪
int ∫
iint ∬
iiint ∭
oint ∮
oiint ∯
oiiint ∰
intclockwise ∱
varointclockwise ∲
ointctrclockwise ∳
therefore ∴
because ∵
mathratio ∶
Colon ∷
dotminus ∸
dashcolon ∹
dotsminusdots ∺
kernelcontraction ∻
sim ∼
backsim ∽
invlazys ∾
sinewave ∿
wr ≀
nsim ≁
eqsim ≂
simeq ≃
nsime ≄
cong ≅
simneqq ≆
ncong ≇
approx ≈
napprox ≉
approxeq ≊
approxident ≋
backcong ≌
asymp ≍
Bumpeq ≎
bumpeq ≏
doteq ≐
Doteq ≑
fallingdotseq ≒
risingdotseq ≓
coloneq ≔
eqcolon ≕
eqcirc ≖
circeq ≗
arceq ≘
wedgeq ≙
veeeq ≚
stareq ≛
triangleq ≜
eqdef ≝
measeq ≞
questeq ≟
ne ≠
equiv ≡
nequiv ≢
Equiv ≣
leq ≤
geq ≥
leqq ≦
geqq ≧
lneqq ≨
gneqq ≩
ll ≪
gg ≫
between ≬
nasymp ≭
nless ≮
ngtr ≯
nleq ≰
ngeq ≱
lesssim ≲
gtrsim ≳
nlesssim ≴
ngtrsim ≵
lessgtr ≶
gtrless ≷
nlessgtr ≸
ngtrless ≹
prec ≺
succ ≻
preccurlyeq ≼
succcurlyeq ≽
precsim ≾
succsim ≿
nprec ⊀
nsucc ⊁
subset ⊂
supset ⊃
nsubset ⊄
nsupset ⊅
subseteq ⊆
supseteq ⊇
nsubseteq ⊈
nsupseteq ⊉
subsetneq ⊊
supsetneq ⊋
cupleftarrow ⊌
cupdot ⊍
uplus ⊎
sqsubset ⊏
sqsupset ⊐
sqsubseteq ⊑
sqsupseteq ⊒
sqcap ⊓
sqcup ⊔
oplus ⊕
ominus ⊖
otimes ⊗
oslash ⊘
odot ⊙
circledcirc ⊚
circledast ⊛
circledequal ⊜
circleddash ⊝
boxplus ⊞
boxminus ⊟
boxtimes ⊠
boxdot ⊡
vdash ⊢
dashv ⊣
top ⊤
bot ⊥
assert ⊦
models ⊧
vDash ⊨
Vdash ⊩
Vvdash ⊪
VDash ⊫
nvdash ⊬
nvDash ⊭
nVdash ⊮
nVDash ⊯
prurel ⊰
scurel ⊱
vartriangleleft ⊲
vartriangleright ⊳
trianglelefteq ⊴
trianglerighteq ⊵
origof ⊶
imageof ⊷
multimap ⊸
hermitmatrix ⊹
intercal ⊺
veebar ⊻
barwedge ⊼
barvee ⊽
measuredrightangle ⊾
varlrtriangle ⊿
bigwedge ⋀
bigvee ⋁
bigcap ⋂
bigcup ⋃
smwhtdiamond ⋄
cdot ⋅
star ⋆
divideontimes ⋇
bowtie ⋈
ltimes ⋉
rtimes ⋊
leftthreetimes ⋋
rightthreetimes ⋌
backsimeq ⋍
curlyvee ⋎
curlywedge ⋏
Subset ⋐
Supset ⋑
Cap ⋒
Cup ⋓
pitchfork ⋔
equalparallel ⋕
lessdot ⋖
gtrdot ⋗
lll ⋘
ggg ⋙
lesseqgtr ⋚
gtreqless ⋛
eqless ⋜
eqgtr ⋝
curlyeqprec ⋞
curlyeqsucc ⋟
npreccurlyeq ⋠
nsucccurlyeq ⋡
nsqsubseteq ⋢
nsqsupseteq ⋣
sqsubsetneq ⋤
sqsupsetneq ⋥
lnsim ⋦
gnsim ⋧
precnsim ⋨
succnsim ⋩
nvartriangleleft ⋪
nvartriangleright ⋫
ntrianglelefteq ⋬
ntrianglerighteq ⋭
vdots ⋮
unicodecdots ⋯
adots ⋰
ddots ⋱
disin ⋲
varisins ⋳
isins ⋴
isindot ⋵
varisinobar ⋶
isinobar ⋷
isinvb ⋸
isinE ⋹
nisd ⋺
varnis ⋻
nis ⋼
varniobar ⋽
niobar ⋾
bagmember ⋿
diameter ⌀
house ⌂
varbarwedge ⌅
vardoublebarwedge ⌆
lceil ⌈
rceil ⌉
lfloor ⌊
rfloor ⌋
invnot ⌐
sqlozenge ⌑
profline ⌒
profsurf ⌓
viewdata ⌗
turnednot ⌙
ulcorner ⌜
urcorner ⌝
llcorner ⌞
lrcorner ⌟
inttop ⌠
intbottom ⌡
frown ⌢
smile ⌣
varhexagonlrbonds ⌬
conictaper ⌲
topbot ⌶
obar ⌽
APLnotslash ⌿
APLnotbackslash ⍀
APLboxupcaret ⍓
APLboxquestion ⍰
rangledownzigzagarrow ⍼
hexagon ⎔
lparenuend ⎛
lparenextender ⎜
lparenlend ⎝
rparenuend ⎞
rparenextender ⎟
rparenlend ⎠
lbrackuend ⎡
lbrackextender ⎢
lbracklend ⎣
rbrackuend ⎤
rbrackextender ⎥
rbracklend ⎦
lbraceuend ⎧
lbracemid ⎨
lbracelend ⎩
vbraceextender ⎪
rbraceuend ⎫
rbracemid ⎬
rbracelend ⎭
intextender ⎮
harrowextender ⎯
lmoustache ⎰
rmoustache ⎱
sumtop ⎲
sumbottom ⎳
overbracket ⎴
underbracket ⎵
bbrktbrk ⎶
sqrtbottom ⎷
lvboxline ⎸
rvboxline ⎹
varcarriagereturn ⏎
overparen ⏜
underparen ⏝
overbrace ⏞
underbrace ⏟
obrbrak ⏠
ubrbrak ⏡
trapezium ⏢
benzenr ⏣
strns ⏤
fltns ⏥
accurrent ⏦
elinters ⏧
blanksymbol ␢
mathvisiblespace ␣
bdtriplevdash ┆
blockuphalf ▀
blocklowhalf ▄
blockfull █
blocklefthalf ▌
blockrighthalf ▐
blockqtrshaded ░
blockhalfshaded ▒
blockthreeqtrshaded ▓
mdlgblksquare ■
mdlgwhtsquare □
squoval ▢
blackinwhitesquare ▣
squarehfill ▤
squarevfill ▥
squarehvfill ▦
squarenwsefill ▧
squareneswfill ▨
squarecrossfill ▩
smblksquare ▪
smwhtsquare ▫
hrectangleblack ▬
hrectangle ▭
vrectangleblack ▮
vrectangle ▯
parallelogramblack ▰
parallelogram ▱
bigblacktriangleup ▲
bigtriangleup △
blacktriangle ▴
vartriangle ▵
blacktriangleright ▶
triangleright ▷
smallblacktriangleright ▸
smalltriangleright ▹
blackpointerright ►
whitepointerright ▻
bigblacktriangledown ▼
bigtriangledown ▽
blacktriangledown ▾
triangledown ▿
blacktriangleleft ◀
triangleleft ◁
smallblacktriangleleft ◂
smalltriangleleft ◃
blackpointerleft ◄
whitepointerleft ◅
mdlgblkdiamond ◆
mdlgwhtdiamond ◇
blackinwhitediamond ◈
fisheye ◉
mdlgwhtlozenge ◊
mdlgwhtcircle ○
dottedcircle ◌
circlevertfill ◍
bullseye ◎
mdlgblkcircle ●
circlelefthalfblack ◐
circlerighthalfblack ◑
circlebottomhalfblack ◒
circletophalfblack ◓
circleurquadblack ◔
blackcircleulquadwhite ◕
blacklefthalfcircle ◖
blackrighthalfcircle ◗
inversebullet ◘
inversewhitecircle ◙
invwhiteupperhalfcircle ◚
invwhitelowerhalfcircle ◛
ularc ◜
urarc ◝
lrarc ◞
llarc ◟
topsemicircle ◠
botsemicircle ◡
lrblacktriangle ◢
llblacktriangle ◣
ulblacktriangle ◤
urblacktriangle ◥
smwhtcircle ◦
squareleftblack ◧
squarerightblack ◨
squareulblack ◩
squarelrblack ◪
boxbar ◫
trianglecdot ◬
triangleleftblack ◭
trianglerightblack ◮
lgwhtcircle ◯
squareulquad ◰
squarellquad ◱
squarelrquad ◲
squareurquad ◳
circleulquad ◴
circlellquad ◵
circlelrquad ◶
circleurquad ◷
ultriangle ◸
urtriangle ◹
lltriangle ◺
mdwhtsquare ◻
mdblksquare ◼
mdsmwhtsquare ◽
mdsmblksquare ◾
lrtriangle ◿
bigstar ★
bigwhitestar ☆
astrosun ☉
danger ☡
blacksmiley ☻
sun ☼
rightmoon ☽
leftmoon ☾
female ♀
male ♂
spadesuit ♠
heartsuit ♡
diamondsuit ♢
clubsuit ♣
varspadesuit ♤
varheartsuit ♥
vardiamondsuit ♦
varclubsuit ♧
quarternote ♩
eighthnote ♪
twonotes ♫
flat ♭
natural ♮
sharp ♯
acidfree ♾
dicei ⚀
diceii ⚁
diceiii ⚂
diceiv ⚃
dicev ⚄
dicevi ⚅
circledrightdot ⚆
circledtwodots ⚇
blackcircledrightdot ⚈
blackcircledtwodots ⚉
Hermaphrodite ⚥
mdwhtcircle ⚪
mdblkcircle ⚫
mdsmwhtcircle ⚬
neuter ⚲
checkmark ✓
maltese ✠
circledstar ✪
varstar ✶
dingasterisk ✽
lbrbrak 〔
rbrbrak 〕
draftingarrow ➛
threedangle ⟀
whiteinwhitetriangle ⟁
perp ⟂
subsetcirc ⟃
supsetcirc ⟄
lbag ⟅
rbag ⟆
veedot ⟇
bsolhsub ⟈
suphsol ⟉
longdivision ⟌
diamondcdot ⟐
wedgedot ⟑
upin ⟒
pullback ⟓
pushout ⟔
leftouterjoin ⟕
rightouterjoin ⟖
fullouterjoin ⟗
bigbot ⟘
bigtop ⟙
DashVDash ⟚
dashVdash ⟛
multimapinv ⟜
vlongdash ⟝
longdashv ⟞
cirbot ⟟
lozengeminus ⟠
concavediamond ⟡
concavediamondtickleft ⟢
concavediamondtickright ⟣
whitesquaretickleft ⟤
whitesquaretickright ⟥
lBrack ⟦
rBrack ⟧
langle ⟨
rangle ⟩
lAngle ⟪
rAngle ⟫
Lbrbrak 〘
Rbrbrak 〙
lgroup ⟮
rgroup ⟯
UUparrow ⟰
DDownarrow ⟱
acwgapcirclearrow ⟲
cwgapcirclearrow ⟳
rightarrowonoplus ⟴
longleftarrow ⟵
longrightarrow ⟶
longleftrightarrow ⟷
Longleftarrow ⟸
Longrightarrow ⟹
Longleftrightarrow ⟺
longmapsfrom ⟻
longmapsto ⟼
Longmapsfrom ⟽
Longmapsto ⟾
longrightsquigarrow ⟿
nvtwoheadrightarrow ⤀
nVtwoheadrightarrow ⤁
nvLeftarrow ⤂
nvRightarrow ⤃
nvLeftrightarrow ⤄
twoheadmapsto ⤅
Mapsfrom ⤆
Mapsto ⤇
downarrowbarred ⤈
uparrowbarred ⤉
Uuparrow ⤊
Ddownarrow ⤋
leftbkarrow ⤌
rightbkarrow ⤍
leftdbkarrow ⤎
dbkarow ⤏
drbkarow ⤐
rightdotarrow ⤑
baruparrow ⤒
downarrowbar ⤓
nvrightarrowtail ⤔
nVrightarrowtail ⤕
twoheadrightarrowtail ⤖
nvtwoheadrightarrowtail ⤗
nVtwoheadrightarrowtail ⤘
lefttail ⤙
righttail ⤚
leftdbltail ⤛
rightdbltail ⤜
diamondleftarrow ⤝
rightarrowdiamond ⤞
diamondleftarrowbar ⤟
barrightarrowdiamond ⤠
nwsearrow ⤡
neswarrow ⤢
hknwarrow ⤣
hknearrow ⤤
hksearow ⤥
hkswarow ⤦
tona ⤧
toea ⤨
tosa ⤩
towa ⤪
rdiagovfdiag ⤫
fdiagovrdiag ⤬
seovnearrow ⤭
neovsearrow ⤮
fdiagovnearrow ⤯
rdiagovsearrow ⤰
neovnwarrow ⤱
nwovnearrow ⤲
rightcurvedarrow ⤳
uprightcurvearrow ⤴
downrightcurvedarrow ⤵
leftdowncurvedarrow ⤶
rightdowncurvedarrow ⤷
cwrightarcarrow ⤸
acwleftarcarrow ⤹
acwoverarcarrow ⤺
acwunderarcarrow ⤻
curvearrowrightminus ⤼
curvearrowleftplus ⤽
cwundercurvearrow ⤾
ccwundercurvearrow ⤿
acwcirclearrow ⥀
cwcirclearrow ⥁
rightarrowshortleftarrow ⥂
leftarrowshortrightarrow ⥃
shortrightarrowleftarrow ⥄
rightarrowplus ⥅
leftarrowplus ⥆
rightarrowx ⥇
leftrightarrowcircle ⥈
twoheaduparrowcircle ⥉
leftrightharpoonupdown ⥊
leftrightharpoondownup ⥋
updownharpoonrightleft ⥌
updownharpoonleftright ⥍
leftrightharpoonupup ⥎
updownharpoonrightright ⥏
leftrightharpoondowndown ⥐
updownharpoonleftleft ⥑
barleftharpoonup ⥒
rightharpoonupbar ⥓
barupharpoonright ⥔
downharpoonrightbar ⥕
barleftharpoondown ⥖
rightharpoondownbar ⥗
barupharpoonleft ⥘
downharpoonleftbar ⥙
leftharpoonupbar ⥚
barrightharpoonup ⥛
upharpoonrightbar ⥜
bardownharpoonright ⥝
leftharpoondownbar ⥞
barrightharpoondown ⥟
upharpoonleftbar ⥠
bardownharpoonleft ⥡
leftharpoonsupdown ⥢
upharpoonsleftright ⥣
rightharpoonsupdown ⥤
downharpoonsleftright ⥥
leftrightharpoonsup ⥦
leftrightharpoonsdown ⥧
rightleftharpoonsup ⥨
rightleftharpoonsdown ⥩
leftharpoonupdash ⥪
dashleftharpoondown ⥫
rightharpoonupdash ⥬
dashrightharpoondown ⥭
updownharpoonsleftright ⥮
downupharpoonsleftright ⥯
rightimply ⥰
equalrightarrow ⥱
similarrightarrow ⥲
leftarrowsimilar ⥳
rightarrowsimilar ⥴
rightarrowapprox ⥵
ltlarr ⥶
leftarrowless ⥷
gtrarr ⥸
subrarr ⥹
leftarrowsubset ⥺
suplarr ⥻
leftfishtail ⥼
rightfishtail ⥽
upfishtail ⥾
downfishtail ⥿
Vvert ⦀
mdsmblkcircle ⦁
typecolon ⦂
lBrace ⦃
rBrace ⦄
lParen ⦅
rParen ⦆
llparenthesis ⦇
rrparenthesis ⦈
llangle ⦉
rrangle ⦊
lbrackubar ⦋
rbrackubar ⦌
lbrackultick ⦍
rbracklrtick ⦎
lbracklltick ⦏
rbrackurtick ⦐
langledot ⦑
rangledot ⦒
lparenless ⦓
rparengtr ⦔
Lparengtr ⦕
Rparenless ⦖
lblkbrbrak ⦗
rblkbrbrak ⦘
fourvdots ⦙
vzigzag ⦚
measuredangleleft ⦛
rightanglesqr ⦜
rightanglemdot ⦝
angles ⦞
angdnr ⦟
gtlpar ⦠
sphericalangleup ⦡
turnangle ⦢
revangle ⦣
angleubar ⦤
revangleubar ⦥
wideangledown ⦦
wideangleup ⦧
measanglerutone ⦨
measanglelutonw ⦩
measanglerdtose ⦪
measangleldtosw ⦫
measangleurtone ⦬
measangleultonw ⦭
measangledrtose ⦮
measangledltosw ⦯
revemptyset ⦰
emptysetobar ⦱
emptysetocirc ⦲
emptysetoarr ⦳
emptysetoarrl ⦴
circlehbar ⦵
circledvert ⦶
circledparallel ⦷
obslash ⦸
operp ⦹
obot ⦺
olcross ⦻
odotslashdot ⦼
uparrowoncircle ⦽
circledwhitebullet ⦾
circledbullet ⦿
olessthan ⧀
ogreaterthan ⧁
cirscir ⧂
cirE ⧃
boxdiag ⧄
boxbslash ⧅
boxast ⧆
boxcircle ⧇
boxbox ⧈
boxonbox ⧉
triangleodot ⧊
triangleubar ⧋
triangles ⧌
triangleserifs ⧍
rtriltri ⧎
ltrivb ⧏
vbrtri ⧐
lfbowtie ⧑
rfbowtie ⧒
fbowtie ⧓
lftimes ⧔
rftimes ⧕
hourglass ⧖
blackhourglass ⧗
lvzigzag ⧘
rvzigzag ⧙
Lvzigzag ⧚
Rvzigzag ⧛
iinfin ⧜
tieinfty ⧝
nvinfty ⧞
dualmap ⧟
laplac ⧠
lrtriangleeq ⧡
shuffle ⧢
eparsl ⧣
smeparsl ⧤
eqvparsl ⧥
gleichstark ⧦
thermod ⧧
downtriangleleftblack ⧨
downtrianglerightblack ⧩
blackdiamonddownarrow ⧪
mdlgblklozenge ⧫
circledownarrow ⧬
blackcircledownarrow ⧭
errbarsquare ⧮
errbarblacksquare ⧯
errbardiamond ⧰
errbarblackdiamond ⧱
errbarcircle ⧲
errbarblackcircle ⧳
ruledelayed ⧴
setminus ⧵
dsol ⧶
rsolbar ⧷
xsol ⧸
xbsol ⧹
doubleplus ⧺
tripleplus ⧻
lcurvyangle ⧼
rcurvyangle ⧽
tplus ⧾
tminus ⧿
bigodot ⨀
bigoplus ⨁
bigotimes ⨂
bigcupdot ⨃
biguplus ⨄
bigsqcap ⨅
bigsqcup ⨆
conjquant ⨇
disjquant ⨈
bigtimes ⨉
modtwosum ⨊
sumint ⨋
iiiint ⨌
intbar ⨍
intBar ⨎
fint ⨏
cirfnint ⨐
awint ⨑
rppolint ⨒
scpolint ⨓
npolint ⨔
pointint ⨕
sqint ⨖
intlarhk ⨗
intx ⨘
intcap ⨙
intcup ⨚
upint ⨛
lowint ⨜
Join ⨝
bigtriangleleft ⨞
zcmp ⨟
zpipe ⨠
zproject ⨡
ringplus ⨢
plushat ⨣
simplus ⨤
plusdot ⨥
plussim ⨦
plussubtwo ⨧
plustrif ⨨
commaminus ⨩
minusdot ⨪
minusfdots ⨫
minusrdots ⨬
opluslhrim ⨭
oplusrhrim ⨮
vectimes ⨯
dottimes ⨰
timesbar ⨱
btimes ⨲
smashtimes ⨳
otimeslhrim ⨴
otimesrhrim ⨵
otimeshat ⨶
Otimes ⨷
odiv ⨸
triangleplus ⨹
triangleminus ⨺
triangletimes ⨻
intprod ⨼
intprodr ⨽
fcmp ⨾
amalg ⨿
capdot ⩀
uminus ⩁
barcup ⩂
barcap ⩃
capwedge ⩄
cupvee ⩅
cupovercap ⩆
capovercup ⩇
cupbarcap ⩈
capbarcup ⩉
twocups ⩊
twocaps ⩋
closedvarcup ⩌
closedvarcap ⩍
Sqcap ⩎
Sqcup ⩏
closedvarcupsmashprod ⩐
wedgeodot ⩑
veeodot ⩒
Wedge ⩓
Vee ⩔
wedgeonwedge ⩕
veeonvee ⩖
bigslopedvee ⩗
bigslopedwedge ⩘
veeonwedge ⩙
wedgemidvert ⩚
veemidvert ⩛
midbarwedge ⩜
midbarvee ⩝
doublebarwedge ⩞
wedgebar ⩟
wedgedoublebar ⩠
varveebar ⩡
doublebarvee ⩢
veedoublebar ⩣
dsub ⩤
rsub ⩥
eqdot ⩦
dotequiv ⩧
equivVert ⩨
equivVvert ⩩
dotsim ⩪
simrdots ⩫
simminussim ⩬
congdot ⩭
asteq ⩮
hatapprox ⩯
approxeqq ⩰
eqqplus ⩱
pluseqq ⩲
eqqsim ⩳
Coloneq ⩴
eqeq ⩵
eqeqeq ⩶
ddotseq ⩷
equivDD ⩸
ltcir ⩹
gtcir ⩺
ltquest ⩻
gtquest ⩼
leqslant ⩽
geqslant ⩾
lesdot ⩿
gesdot ⪀
lesdoto ⪁
gesdoto ⪂
lesdotor ⪃
gesdotol ⪄
lessapprox ⪅
gtrapprox ⪆
lneq ⪇
gneq ⪈
lnapprox ⪉
gnapprox ⪊
lesseqqgtr ⪋
gtreqqless ⪌
lsime ⪍
gsime ⪎
lsimg ⪏
gsiml ⪐
lgE ⪑
glE ⪒
lesges ⪓
gesles ⪔
eqslantless ⪕
eqslantgtr ⪖
elsdot ⪗
egsdot ⪘
eqqless ⪙
eqqgtr ⪚
eqqslantless ⪛
eqqslantgtr ⪜
simless ⪝
simgtr ⪞
simlE ⪟
simgE ⪠
Lt ⪡
Gt ⪢
partialmeetcontraction ⪣
glj ⪤
gla ⪥
ltcc ⪦
gtcc ⪧
lescc ⪨
gescc ⪩
smt ⪪
lat ⪫
smte ⪬
late ⪭
bumpeqq ⪮
preceq ⪯
succeq ⪰
precneq ⪱
succneq ⪲
preceqq ⪳
succeqq ⪴
precneqq ⪵
succneqq ⪶
precapprox ⪷
succapprox ⪸
precnapprox ⪹
succnapprox ⪺
Prec ⪻
Succ ⪼
subsetdot ⪽
supsetdot ⪾
subsetplus ⪿
supsetplus ⫀
submult ⫁
supmult ⫂
subedot ⫃
supedot ⫄
subseteqq ⫅
supseteqq ⫆
subsim ⫇
supsim ⫈
subsetapprox ⫉
supsetapprox ⫊
subsetneqq ⫋
supsetneqq ⫌
lsqhook ⫍
rsqhook ⫎
csub ⫏
csup ⫐
csube ⫑
csupe ⫒
subsup ⫓
supsub ⫔
subsub ⫕
supsup ⫖
suphsub ⫗
supdsub ⫘
forkv ⫙
topfork ⫚
mlcp ⫛
forks ⫝̸
forksnot ⫝
shortlefttack ⫞
shortdowntack ⫟
shortuptack ⫠
perps ⫡
vDdash ⫢
dashV ⫣
Dashv ⫤
DashV ⫥
varVdash ⫦
Barv ⫧
vBar ⫨
vBarv ⫩
barV ⫪
Vbar ⫫
Not ⫬
bNot ⫭
revnmid ⫮
cirmid ⫯
midcir ⫰
topcir ⫱
nhpar ⫲
parsim ⫳
interleave ⫴
nhVvert ⫵
threedotcolon ⫶
lllnest ⫷
gggnest ⫸
leqqslant ⫹
geqqslant ⫺
trslash ⫻
biginterleave ⫼
sslash ⫽
talloblong ⫾
bigtalloblong ⫿
squaretopblack ⬒
squarebotblack ⬓
squareurblack ⬔
squarellblack ⬕
diamondleftblack ⬖
diamondrightblack ⬗
diamondtopblack ⬘
diamondbotblack ⬙
dottedsquare ⬚
lgblksquare ⬛
lgwhtsquare ⬜
vysmblksquare ⬝
vysmwhtsquare ⬞
pentagonblack ⬟
pentagon ⬠
varhexagon ⬡
varhexagonblack ⬢
hexagonblack ⬣
lgblkcircle ⬤
mdblkdiamond ⬥
mdwhtdiamond ⬦
mdblklozenge ⬧
mdwhtlozenge ⬨
smblkdiamond ⬩
smblklozenge ⬪
smwhtlozenge ⬫
blkhorzoval ⬬
whthorzoval ⬭
blkvertoval ⬮
whtvertoval ⬯
circleonleftarrow ⬰
leftthreearrows ⬱
leftarrowonoplus ⬲
longleftsquigarrow ⬳
nvtwoheadleftarrow ⬴
nVtwoheadleftarrow ⬵
twoheadmapsfrom ⬶
twoheadleftdbkarrow ⬷
leftdotarrow ⬸
nvleftarrowtail ⬹
nVleftarrowtail ⬺
twoheadleftarrowtail ⬻
nvtwoheadleftarrowtail ⬼
nVtwoheadleftarrowtail ⬽
leftarrowx ⬾
leftcurvedarrow ⬿
equalleftarrow ⭀
bsimilarleftarrow ⭁
leftarrowbackapprox ⭂
rightarrowgtr ⭃
rightarrowsupset ⭄
LLeftarrow ⭅
RRightarrow ⭆
bsimilarrightarrow ⭇
rightarrowbackapprox ⭈
similarleftarrow ⭉
leftarrowapprox ⭊
leftarrowbsimilar ⭋
rightarrowbsimilar ⭌
medwhitestar ⭐
medblackstar ⭑
smwhitestar ⭒
rightpentagonblack ⭓
rightpentagon ⭔
postalmark 〒
lbrbrak 〔
rbrbrak 〕
Lbrbrak 〘
Rbrbrak 〙
hzigzag 〰
mbfA 𝐀
mbfB 𝐁
mbfC 𝐂
mbfD 𝐃
mbfE 𝐄
mbfF 𝐅
mbfG 𝐆
mbfH 𝐇
mbfI 𝐈
mbfJ 𝐉
mbfK 𝐊
mbfL 𝐋
mbfM 𝐌
mbfN 𝐍
mbfO 𝐎
mbfP 𝐏
mbfQ 𝐐
mbfR 𝐑
mbfS 𝐒
mbfT 𝐓
mbfU 𝐔
mbfV 𝐕
mbfW 𝐖
mbfX 𝐗
mbfY 𝐘
mbfZ 𝐙
mbfa 𝐚
mbfb 𝐛
mbfc 𝐜
mbfd 𝐝
mbfe 𝐞
mbff 𝐟
mbfg 𝐠
mbfh 𝐡
mbfi 𝐢
mbfj 𝐣
mbfk 𝐤
mbfl 𝐥
mbfm 𝐦
mbfn 𝐧
mbfo 𝐨
mbfp 𝐩
mbfq 𝐪
mbfr 𝐫
mbfs 𝐬
mbft 𝐭
mbfu 𝐮
mbfv 𝐯
mbfw 𝐰
mbfx 𝐱
mbfy 𝐲
mbfz 𝐳
mitA 𝐴
mitB 𝐵
mitC 𝐶
mitD 𝐷
mitE 𝐸
mitF 𝐹
mitG 𝐺
mitH 𝐻
mitI 𝐼
mitJ 𝐽
mitK 𝐾
mitL 𝐿
mitM 𝑀
mitN 𝑁
mitO 𝑂
mitP 𝑃
mitQ 𝑄
mitR 𝑅
mitS 𝑆
mitT 𝑇
mitU 𝑈
mitV 𝑉
mitW 𝑊
mitX 𝑋
mitY 𝑌
mitZ 𝑍
mita 𝑎
mitb 𝑏
mitc 𝑐
mitd 𝑑
mite 𝑒
mitf 𝑓
mitg 𝑔
miti 𝑖
mitj 𝑗
mitk 𝑘
mitl 𝑙
mitm 𝑚
mitn 𝑛
mito 𝑜
mitp 𝑝
mitq 𝑞
mitr 𝑟
mits 𝑠
mitt 𝑡
mitu 𝑢
mitv 𝑣
mitw 𝑤
mitx 𝑥
mity 𝑦
mitz 𝑧
mbfitA 𝑨
mbfitB 𝑩
mbfitC 𝑪
mbfitD 𝑫
mbfitE 𝑬
mbfitF 𝑭
mbfitG 𝑮
mbfitH 𝑯
mbfitI 𝑰
mbfitJ 𝑱
mbfitK 𝑲
mbfitL 𝑳
mbfitM 𝑴
mbfitN 𝑵
mbfitO 𝑶
mbfitP 𝑷
mbfitQ 𝑸
mbfitR 𝑹
mbfitS 𝑺
mbfitT 𝑻
mbfitU 𝑼
mbfitV 𝑽
mbfitW 𝑾
mbfitX 𝑿
mbfitY 𝒀
mbfitZ 𝒁
mbfita 𝒂
mbfitb 𝒃
mbfitc 𝒄
mbfitd 𝒅
mbfite 𝒆
mbfitf 𝒇
mbfitg 𝒈
mbfith 𝒉
mbfiti 𝒊
mbfitj 𝒋
mbfitk 𝒌
mbfitl 𝒍
mbfitm 𝒎
mbfitn 𝒏
mbfito 𝒐
mbfitp 𝒑
mbfitq 𝒒
mbfitr 𝒓
mbfits 𝒔
mbfitt 𝒕
mbfitu 𝒖
mbfitv 𝒗
mbfitw 𝒘
mbfitx 𝒙
mbfity 𝒚
mbfitz 𝒛
mscrA 𝒜
mscrC 𝒞
mscrD 𝒟
mscrG 𝒢
mscrJ 𝒥
mscrK 𝒦
mscrN 𝒩
mscrO 𝒪
mscrP 𝒫
mscrQ 𝒬
mscrS 𝒮
mscrT 𝒯
mscrU 𝒰
mscrV 𝒱
mscrW 𝒲
mscrX 𝒳
mscrY 𝒴
mscrZ 𝒵
mscra 𝒶
mscrb 𝒷
mscrc 𝒸
mscrd 𝒹
mscrf 𝒻
mscrh 𝒽
mscri 𝒾
mscrj 𝒿
mscrk 𝓀
mscrl 𝓁
mscrm 𝓂
mscrn 𝓃
mscrp 𝓅
mscrq 𝓆
mscrr 𝓇
mscrs 𝓈
mscrt 𝓉
mscru 𝓊
mscrv 𝓋
mscrw 𝓌
mscrx 𝓍
mscry 𝓎
mscrz 𝓏
mbfscrA 𝓐
mbfscrB 𝓑
mbfscrC 𝓒
mbfscrD 𝓓
mbfscrE 𝓔
mbfscrF 𝓕
mbfscrG 𝓖
mbfscrH 𝓗
mbfscrI 𝓘
mbfscrJ 𝓙
mbfscrK 𝓚
mbfscrL 𝓛
mbfscrM 𝓜
mbfscrN 𝓝
mbfscrO 𝓞
mbfscrP 𝓟
mbfscrQ 𝓠
mbfscrR 𝓡
mbfscrS 𝓢
mbfscrT 𝓣
mbfscrU 𝓤
mbfscrV 𝓥
mbfscrW 𝓦
mbfscrX 𝓧
mbfscrY 𝓨
mbfscrZ 𝓩
mbfscra 𝓪
mbfscrb 𝓫
mbfscrc 𝓬
mbfscrd 𝓭
mbfscre 𝓮
mbfscrf 𝓯
mbfscrg 𝓰
mbfscrh 𝓱
mbfscri 𝓲
mbfscrj 𝓳
mbfscrk 𝓴
mbfscrl 𝓵
mbfscrm 𝓶
mbfscrn 𝓷
mbfscro 𝓸
mbfscrp 𝓹
mbfscrq 𝓺
mbfscrr 𝓻
mbfscrs 𝓼
mbfscrt 𝓽
mbfscru 𝓾
mbfscrv 𝓿
mbfscrw 𝔀
mbfscrx 𝔁
mbfscry 𝔂
mbfscrz 𝔃
mfrakA 𝔄
mfrakB 𝔅
mfrakD 𝔇
mfrakE 𝔈
mfrakF 𝔉
mfrakG 𝔊
mfrakJ 𝔍
mfrakK 𝔎
mfrakL 𝔏
mfrakM 𝔐
mfrakN 𝔑
mfrakO 𝔒
mfrakP 𝔓
mfrakQ 𝔔
mfrakS 𝔖
mfrakT 𝔗
mfrakU 𝔘
mfrakV 𝔙
mfrakW 𝔚
mfrakX 𝔛
mfrakY 𝔜
mfraka 𝔞
mfrakb 𝔟
mfrakc 𝔠
mfrakd 𝔡
mfrake 𝔢
mfrakf 𝔣
mfrakg 𝔤
mfrakh 𝔥
mfraki 𝔦
mfrakj 𝔧
mfrakk 𝔨
mfrakl 𝔩
mfrakm 𝔪
mfrakn 𝔫
mfrako 𝔬
mfrakp 𝔭
mfrakq 𝔮
mfrakr 𝔯
mfraks 𝔰
mfrakt 𝔱
mfraku 𝔲
mfrakv 𝔳
mfrakw 𝔴
mfrakx 𝔵
mfraky 𝔶
mfrakz 𝔷
BbbA 𝔸
BbbB 𝔹
BbbD 𝔻
BbbE 𝔼
BbbF 𝔽
BbbG 𝔾
BbbI 𝕀
BbbJ 𝕁
BbbK 𝕂
BbbL 𝕃
BbbM 𝕄
BbbO 𝕆
BbbS 𝕊
BbbT 𝕋
BbbU 𝕌
BbbV 𝕍
BbbW 𝕎
BbbX 𝕏
BbbY 𝕐
Bbba 𝕒
Bbbb 𝕓
Bbbc 𝕔
Bbbd 𝕕
Bbbe 𝕖
Bbbf 𝕗
Bbbg 𝕘
Bbbh 𝕙
Bbbi 𝕚
Bbbj 𝕛
Bbbk 𝕜
Bbbl 𝕝
Bbbm 𝕞
Bbbn 𝕟
Bbbo 𝕠
Bbbp 𝕡
Bbbq 𝕢
Bbbr 𝕣
Bbbs 𝕤
Bbbt 𝕥
Bbbu 𝕦
Bbbv 𝕧
Bbbw 𝕨
Bbbx 𝕩
Bbby 𝕪
Bbbz 𝕫
mbffrakA 𝕬
mbffrakB 𝕭
mbffrakC 𝕮
mbffrakD 𝕯
mbffrakE 𝕰
mbffrakF 𝕱
mbffrakG 𝕲
mbffrakH 𝕳
mbffrakI 𝕴
mbffrakJ 𝕵
mbffrakK 𝕶
mbffrakL 𝕷
mbffrakM 𝕸
mbffrakN 𝕹
mbffrakO 𝕺
mbffrakP 𝕻
mbffrakQ 𝕼
mbffrakR 𝕽
mbffrakS 𝕾
mbffrakT 𝕿
mbffrakU 𝖀
mbffrakV 𝖁
mbffrakW 𝖂
mbffrakX 𝖃
mbffrakY 𝖄
mbffrakZ 𝖅
mbffraka 𝖆
mbffrakb 𝖇
mbffrakc 𝖈
mbffrakd 𝖉
mbffrake 𝖊
mbffrakf 𝖋
mbffrakg 𝖌
mbffrakh 𝖍
mbffraki 𝖎
mbffrakj 𝖏
mbffrakk 𝖐
mbffrakl 𝖑
mbffrakm 𝖒
mbffrakn 𝖓
mbffrako 𝖔
mbffrakp 𝖕
mbffrakq 𝖖
mbffrakr 𝖗
mbffraks 𝖘
mbffrakt 𝖙
mbffraku 𝖚
mbffrakv 𝖛
mbffrakw 𝖜
mbffrakx 𝖝
mbffraky 𝖞
mbffrakz 𝖟
msansA 𝖠
msansB 𝖡
msansC 𝖢
msansD 𝖣
msansE 𝖤
msansF 𝖥
msansG 𝖦
msansH 𝖧
msansI 𝖨
msansJ 𝖩
msansK 𝖪
msansL 𝖫
msansM 𝖬
msansN 𝖭
msansO 𝖮
msansP 𝖯
msansQ 𝖰
msansR 𝖱
msansS 𝖲
msansT 𝖳
msansU 𝖴
msansV 𝖵
msansW 𝖶
msansX 𝖷
msansY 𝖸
msansZ 𝖹
msansa 𝖺
msansb 𝖻
msansc 𝖼
msansd 𝖽
msanse 𝖾
msansf 𝖿
msansg 𝗀
msansh 𝗁
msansi 𝗂
msansj 𝗃
msansk 𝗄
msansl 𝗅
msansm 𝗆
msansn 𝗇
msanso 𝗈
msansp 𝗉
msansq 𝗊
msansr 𝗋
msanss 𝗌
msanst 𝗍
msansu 𝗎
msansv 𝗏
msansw 𝗐
msansx 𝗑
msansy 𝗒
msansz 𝗓
mbfsansA 𝗔
mbfsansB 𝗕
mbfsansC 𝗖
mbfsansD 𝗗
mbfsansE 𝗘
mbfsansF 𝗙
mbfsansG 𝗚
mbfsansH 𝗛
mbfsansI 𝗜
mbfsansJ 𝗝
mbfsansK 𝗞
mbfsansL 𝗟
mbfsansM 𝗠
mbfsansN 𝗡
mbfsansO 𝗢
mbfsansP 𝗣
mbfsansQ 𝗤
mbfsansR 𝗥
mbfsansS 𝗦
mbfsansT 𝗧
mbfsansU 𝗨
mbfsansV 𝗩
mbfsansW 𝗪
mbfsansX 𝗫
mbfsansY 𝗬
mbfsansZ 𝗭
mbfsansa 𝗮
mbfsansb 𝗯
mbfsansc 𝗰
mbfsansd 𝗱
mbfsanse 𝗲
mbfsansf 𝗳
mbfsansg 𝗴
mbfsansh 𝗵
mbfsansi 𝗶
mbfsansj 𝗷
mbfsansk 𝗸
mbfsansl 𝗹
mbfsansm 𝗺
mbfsansn 𝗻
mbfsanso 𝗼
mbfsansp 𝗽
mbfsansq 𝗾
mbfsansr 𝗿
mbfsanss 𝘀
mbfsanst 𝘁
mbfsansu 𝘂
mbfsansv 𝘃
mbfsansw 𝘄
mbfsansx 𝘅
mbfsansy 𝘆
mbfsansz 𝘇
mitsansA 𝘈
mitsansB 𝘉
mitsansC 𝘊
mitsansD 𝘋
mitsansE 𝘌
mitsansF 𝘍
mitsansG 𝘎
mitsansH 𝘏
mitsansI 𝘐
mitsansJ 𝘑
mitsansK 𝘒
mitsansL 𝘓
mitsansM 𝘔
mitsansN 𝘕
mitsansO 𝘖
mitsansP 𝘗
mitsansQ 𝘘
mitsansR 𝘙
mitsansS 𝘚
mitsansT 𝘛
mitsansU 𝘜
mitsansV 𝘝
mitsansW 𝘞
mitsansX 𝘟
mitsansY 𝘠
mitsansZ 𝘡
mitsansa 𝘢
mitsansb 𝘣
mitsansc 𝘤
mitsansd 𝘥
mitsanse 𝘦
mitsansf 𝘧
mitsansg 𝘨
mitsansh 𝘩
mitsansi 𝘪
mitsansj 𝘫
mitsansk 𝘬
mitsansl 𝘭
mitsansm 𝘮
mitsansn 𝘯
mitsanso 𝘰
mitsansp 𝘱
mitsansq 𝘲
mitsansr 𝘳
mitsanss 𝘴
mitsanst 𝘵
mitsansu 𝘶
mitsansv 𝘷
mitsansw 𝘸
mitsansx 𝘹
mitsansy 𝘺
mitsansz 𝘻
mbfitsansA 𝘼
mbfitsansB 𝘽
mbfitsansC 𝘾
mbfitsansD 𝘿
mbfitsansE 𝙀
mbfitsansF 𝙁
mbfitsansG 𝙂
mbfitsansH 𝙃
mbfitsansI 𝙄
mbfitsansJ 𝙅
mbfitsansK 𝙆
mbfitsansL 𝙇
mbfitsansM 𝙈
mbfitsansN 𝙉
mbfitsansO 𝙊
mbfitsansP 𝙋
mbfitsansQ 𝙌
mbfitsansR 𝙍
mbfitsansS 𝙎
mbfitsansT 𝙏
mbfitsansU 𝙐
mbfitsansV 𝙑
mbfitsansW 𝙒
mbfitsansX 𝙓
mbfitsansY 𝙔
mbfitsansZ 𝙕
mbfitsansa 𝙖
mbfitsansb 𝙗
mbfitsansc 𝙘
mbfitsansd 𝙙
mbfitsanse 𝙚
mbfitsansf 𝙛
mbfitsansg 𝙜
mbfitsansh 𝙝
mbfitsansi 𝙞
mbfitsansj 𝙟
mbfitsansk 𝙠
mbfitsansl 𝙡
mbfitsansm 𝙢
mbfitsansn 𝙣
mbfitsanso 𝙤
mbfitsansp 𝙥
mbfitsansq 𝙦
mbfitsansr 𝙧
mbfitsanss 𝙨
mbfitsanst 𝙩
mbfitsansu 𝙪
mbfitsansv 𝙫
mbfitsansw 𝙬
mbfitsansx 𝙭
mbfitsansy 𝙮
mbfitsansz 𝙯
mttA 𝙰
mttB 𝙱
mttC 𝙲
mttD 𝙳
mttE 𝙴
mttF 𝙵
mttG 𝙶
mttH 𝙷
mttI 𝙸
mttJ 𝙹
mttK 𝙺
mttL 𝙻
mttM 𝙼
mttN 𝙽
mttO 𝙾
mttP 𝙿
mttQ 𝚀
mttR 𝚁
mttS 𝚂
mttT 𝚃
mttU 𝚄
mttV 𝚅
mttW 𝚆
mttX 𝚇
mttY 𝚈
mttZ 𝚉
mtta 𝚊
mttb 𝚋
mttc 𝚌
mttd 𝚍
mtte 𝚎
mttf 𝚏
mttg 𝚐
mtth 𝚑
mtti 𝚒
mttj 𝚓
mttk 𝚔
mttl 𝚕
mttm 𝚖
mttn 𝚗
mtto 𝚘
mttp 𝚙
mttq 𝚚
mttr 𝚛
mtts 𝚜
mttt 𝚝
mttu 𝚞
mttv 𝚟
mttw 𝚠
mttx 𝚡
mtty 𝚢
mttz 𝚣
imath 𝚤
jmath 𝚥
mbfAlpha 𝚨
mbfBeta 𝚩
mbfGamma 𝚪
mbfDelta 𝚫
mbfEpsilon 𝚬
mbfZeta 𝚭
mbfEta 𝚮
mbfTheta 𝚯
mbfIota 𝚰
mbfKappa 𝚱
mbfLambda 𝚲
mbfMu 𝚳
mbfNu 𝚴
mbfXi 𝚵
mbfOmicron 𝚶
mbfPi 𝚷
mbfRho 𝚸
mbfvarTheta 𝚹
mbfSigma 𝚺
mbfTau 𝚻
mbfUpsilon 𝚼
mbfPhi 𝚽
mbfChi 𝚾
mbfPsi 𝚿
mbfOmega 𝛀
mbfnabla 𝛁
mbfalpha 𝛂
mbfbeta 𝛃
mbfgamma 𝛄
mbfdelta 𝛅
mbfepsilon 𝛆
mbfzeta 𝛇
mbfeta 𝛈
mbftheta 𝛉
mbfiota 𝛊
mbfkappa 𝛋
mbflambda 𝛌
mbfmu 𝛍
mbfnu 𝛎
mbfxi 𝛏
mbfomicron 𝛐
mbfpi 𝛑
mbfrho 𝛒
mbfvarsigma 𝛓
mbfsigma 𝛔
mbftau 𝛕
mbfupsilon 𝛖
mbfvarphi 𝛗
mbfchi 𝛘
mbfpsi 𝛙
mbfomega 𝛚
mbfpartial 𝛛
mbfvarepsilon 𝛜
mbfvartheta 𝛝
mbfvarkappa 𝛞
mbfphi 𝛟
mbfvarrho 𝛠
mbfvarpi 𝛡
mitAlpha 𝛢
mitBeta 𝛣
mitGamma 𝛤
mitDelta 𝛥
mitEpsilon 𝛦
mitZeta 𝛧
mitEta 𝛨
mitTheta 𝛩
mitIota 𝛪
mitKappa 𝛫
mitLambda 𝛬
mitMu 𝛭
mitNu 𝛮
mitXi 𝛯
mitOmicron 𝛰
mitPi 𝛱
mitRho 𝛲
mitvarTheta 𝛳
mitSigma 𝛴
mitTau 𝛵
mitUpsilon 𝛶
mitPhi 𝛷
mitChi 𝛸
mitPsi 𝛹
mitOmega 𝛺
mitnabla 𝛻
mitalpha 𝛼
mitbeta 𝛽
mitgamma 𝛾
mitdelta 𝛿
mitepsilon 𝜀
mitzeta 𝜁
miteta 𝜂
mittheta 𝜃
mitiota 𝜄
mitkappa 𝜅
mitlambda 𝜆
mitmu 𝜇
mitnu 𝜈
mitxi 𝜉
mitomicron 𝜊
mitpi 𝜋
mitrho 𝜌
mitvarsigma 𝜍
mitsigma 𝜎
mittau 𝜏
mitupsilon 𝜐
mitphi 𝜑
mitchi 𝜒
mitpsi 𝜓
mitomega 𝜔
mitpartial 𝜕
mitvarepsilon 𝜖
mitvartheta 𝜗
mitvarkappa 𝜘
mitvarphi 𝜙
mitvarrho 𝜚
mitvarpi 𝜛
mbfitAlpha 𝜜
mbfitBeta 𝜝
mbfitGamma 𝜞
mbfitDelta 𝜟
mbfitEpsilon 𝜠
mbfitZeta 𝜡
mbfitEta 𝜢
mbfitTheta 𝜣
mbfitIota 𝜤
mbfitKappa 𝜥
mbfitLambda 𝜦
mbfitMu 𝜧
mbfitNu 𝜨
mbfitXi 𝜩
mbfitOmicron 𝜪
mbfitPi 𝜫
mbfitRho 𝜬
mbfitvarTheta 𝜭
mbfitSigma 𝜮
mbfitTau 𝜯
mbfitUpsilon 𝜰
mbfitPhi 𝜱
mbfitChi 𝜲
mbfitPsi 𝜳
mbfitOmega 𝜴
mbfitnabla 𝜵
mbfitalpha 𝜶
mbfitbeta 𝜷
mbfitgamma 𝜸
mbfitdelta 𝜹
mbfitepsilon 𝜺
mbfitzeta 𝜻
mbfiteta 𝜼
mbfittheta 𝜽
mbfitiota 𝜾
mbfitkappa 𝜿
mbfitlambda 𝝀
mbfitmu 𝝁
mbfitnu 𝝂
mbfitxi 𝝃
mbfitomicron 𝝄
mbfitpi 𝝅
mbfitrho 𝝆
mbfitvarsigma 𝝇
mbfitsigma 𝝈
mbfittau 𝝉
mbfitupsilon 𝝊
mbfitphi 𝝋
mbfitchi 𝝌
mbfitpsi 𝝍
mbfitomega 𝝎
mbfitpartial 𝝏
mbfitvarepsilon 𝝐
mbfitvartheta 𝝑
mbfitvarkappa 𝝒
mbfitvarphi 𝝓
mbfitvarrho 𝝔
mbfitvarpi 𝝕
mbfsansAlpha 𝝖
mbfsansBeta 𝝗
mbfsansGamma 𝝘
mbfsansDelta 𝝙
mbfsansEpsilon 𝝚
mbfsansZeta 𝝛
mbfsansEta 𝝜
mbfsansTheta 𝝝
mbfsansIota 𝝞
mbfsansKappa 𝝟
mbfsansLambda 𝝠
mbfsansMu 𝝡
mbfsansNu 𝝢
mbfsansXi 𝝣
mbfsansOmicron 𝝤
mbfsansPi 𝝥
mbfsansRho 𝝦
mbfsansvarTheta 𝝧
mbfsansSigma 𝝨
mbfsansTau 𝝩
mbfsansUpsilon 𝝪
mbfsansPhi 𝝫
mbfsansChi 𝝬
mbfsansPsi 𝝭
mbfsansOmega 𝝮
mbfsansnabla 𝝯
mbfsansalpha 𝝰
mbfsansbeta 𝝱
mbfsansgamma 𝝲
mbfsansdelta 𝝳
mbfsansepsilon 𝝴
mbfsanszeta 𝝵
mbfsanseta 𝝶
mbfsanstheta 𝝷
mbfsansiota 𝝸
mbfsanskappa 𝝹
mbfsanslambda 𝝺
mbfsansmu 𝝻
mbfsansnu 𝝼
mbfsansxi 𝝽
mbfsansomicron 𝝾
mbfsanspi 𝝿
mbfsansrho 𝞀
mbfsansvarsigma 𝞁
mbfsanssigma 𝞂
mbfsanstau 𝞃
mbfsansupsilon 𝞄
mbfsansphi 𝞅
mbfsanschi 𝞆
mbfsanspsi 𝞇
mbfsansomega 𝞈
mbfsanspartial 𝞉
mbfsansvarepsilon 𝞊
mbfsansvartheta 𝞋
mbfsansvarkappa 𝞌
mbfsansvarphi 𝞍
mbfsansvarrho 𝞎
mbfsansvarpi 𝞏
mbfitsansAlpha 𝞐
mbfitsansBeta 𝞑
mbfitsansGamma 𝞒
mbfitsansDelta 𝞓
mbfitsansEpsilon 𝞔
mbfitsansZeta 𝞕
mbfitsansEta 𝞖
mbfitsansTheta 𝞗
mbfitsansIota 𝞘
mbfitsansKappa 𝞙
mbfitsansLambda 𝞚
mbfitsansMu 𝞛
mbfitsansNu 𝞜
mbfitsansXi 𝞝
mbfitsansOmicron 𝞞
mbfitsansPi 𝞟
mbfitsansRho 𝞠
mbfitsansvarTheta 𝞡
mbfitsansSigma 𝞢
mbfitsansTau 𝞣
mbfitsansUpsilon 𝞤
mbfitsansPhi 𝞥
mbfitsansChi 𝞦
mbfitsansPsi 𝞧
mbfitsansOmega 𝞨
mbfitsansnabla 𝞩
mbfitsansalpha 𝞪
mbfitsansbeta 𝞫
mbfitsansgamma 𝞬
mbfitsansdelta 𝞭
mbfitsansepsilon 𝞮
mbfitsanszeta 𝞯
mbfitsanseta 𝞰
mbfitsanstheta 𝞱
mbfitsansiota 𝞲
mbfitsanskappa 𝞳
mbfitsanslambda 𝞴
mbfitsansmu 𝞵
mbfitsansnu 𝞶
mbfitsansxi 𝞷
mbfitsansomicron 𝞸
mbfitsanspi 𝞹
mbfitsansrho 𝞺
mbfitsansvarsigma 𝞻
mbfitsanssigma 𝞼
mbfitsanstau 𝞽
mbfitsansupsilon 𝞾
mbfitsansphi 𝞿
mbfitsanschi 𝟀
mbfitsanspsi 𝟁
mbfitsansomega 𝟂
mbfitsanspartial 𝟃
mbfitsansvarepsilon 𝟄
mbfitsansvartheta 𝟅
mbfitsansvarkappa 𝟆
mbfitsansvarphi 𝟇
mbfitsansvarrho 𝟈
mbfitsansvarpi 𝟉
mbfDigamma 𝟊
mbfdigamma 𝟋
mbfzero 𝟎
mbfone 𝟏
mbftwo 𝟐
mbfthree 𝟑
mbffour 𝟒
mbffive 𝟓
mbfsix 𝟔
mbfseven 𝟕
mbfeight 𝟖
mbfnine 𝟗
Bbbzero 𝟘
Bbbone 𝟙
Bbbtwo 𝟚
Bbbthree 𝟛
Bbbfour 𝟜
Bbbfive 𝟝
Bbbsix 𝟞
Bbbseven 𝟟
Bbbeight 𝟠
Bbbnine 𝟡
msanszero 𝟢
msansone 𝟣
msanstwo 𝟤
msansthree 𝟥
msansfour 𝟦
msansfive 𝟧
msanssix 𝟨
msansseven 𝟩
msanseight 𝟪
msansnine 𝟫
mbfsanszero 𝟬
mbfsansone 𝟭
mbfsanstwo 𝟮
mbfsansthree 𝟯
mbfsansfour 𝟰
mbfsansfive 𝟱
mbfsanssix 𝟲
mbfsansseven 𝟳
mbfsanseight 𝟴
mbfsansnine 𝟵
mttzero 𝟶
mttone 𝟷
mtttwo 𝟸
mttthree 𝟹
mttfour 𝟺
mttfive 𝟻
mttsix 𝟼
mttseven 𝟽
mtteight 𝟾
mttnine 𝟿
^0 ⁰
^1 ¹
^2 ²
^3 ³
^4 ⁴
^5 ⁵
^6 ⁶
^7 ⁷
^8 ⁸
^9 ⁹
^+ ⁺
^- ⁻
^= ⁼
^( ⁽
^) ⁾
^a ᵃ
^b ᵇ
^c ᶜ
^d ᵈ
^e ᵉ
^f ᶠ
^g ᵍ
^h ʰ
^i ⁱ
^j ʲ
^k ᵏ
^l ˡ
^m ᵐ
^n ⁿ
^o ᵒ
^p ᵖ
^r ʳ
^s ˢ
^t ᵗ
^u ᵘ
^v ᵛ
^w ʷ
^x ˣ
^y ʸ
^z ᶻ
^A ᴬ
^B ᴮ
^D ᴰ
^E ᴱ
^G ᴳ
^H ᴴ
^I ᴵ
^J ᴶ
^K ᴷ
^L ᴸ
^M ᴹ
^N ᴺ
^O ᴼ
^P ᴾ
^R ᴿ
^T ᵀ
^U ᵁ
^V ⱽ
^W ᵂ
_0 ₀
_1 ₁
_2 ₂
_3 ₃
_4 ₄
_5 ₅
_6 ₆
_7 ₇
_8 ₈
_9 ₉
_+ ₊
_- ₋
_= ₌
_( ₍
_) ₎
_a ₐ
_e ₑ
_h ₕ
_i ᵢ
_j ⱼ
_k ₖ
_l ₗ
_m ₘ
_n ₙ
_o ₒ
_p ₚ
_r ᵣ
_s ₛ
_t ₜ
_u ᵤ
_v ᵥ
_x ₓ
_schwa ₔ
-- —
check ✓
Check ✔
ballotx ✗
Ballotx ✘
neq ≠
degree °
libra ♎
blacksun ☀
umbrella ☂
blackchessknight ♞
yinyang ☯
hammersickle ☭
radioactive ☢
telephone ☎
snowflake ❄
scissors ✂
aries ♈
taurus ♉
gemini ♊
cancer ♋
leo ♌
virgo ♍
libra ♎
scorpius ♏
sagittarius ♐
capricorn ♑
aquarius ♒
pisces ♓
trademark ™
fir 🎄
Box ☐
Hbar Ħ
hbar ħ
eth ð
fraction_1_2 ½
fraction_1_4 ¼
fraction_3_4 ¾
fraction_1_7 ⅐
fraction_1_9 ⅑
fraction_1_10 ⅒
fraction_1_3 ⅓
fraction_2_3 ⅔
fraction_1_5 ⅕
fraction_2_5 ⅖
fraction_3_5 ⅗
fraction_4_5 ⅘
fraction_1_6 ⅙
fraction_5_6 ⅚
fraction_1_8 ⅛
fraction_3_8 ⅜
fraction_5_8 ⅝
fraction_7_8 ⅞
fraction_1_ ⅟