HTML XML Entities List
What is HTML Entity
A HTML Entity is a code to represent a character.
For example,
•
displays in browser as
•
- Character: •
- Name: BULLET
- Codepoint: 8226
- Codepoint hexadecimal: 2022
Purpose of HTML Entities
HTML Entities lets you represent a character without the character itself.
The most important use is to represent a character that is not allowed in HTML / XML syntax. For example,
- Use
&
for & - Use
<
for < - Use
>
for >
Other use is to allow characters that are not allowed in the file's charset. e.g. to represent a emoji heart ♥ . 〔see HTML: Charset and Encoding〕
Another use is for convenience of input. e.g. you may not know how to input a unicode bullet character
•
,
but you can represent it by
•
Different Forms of Character Entity
There are 3 forms of character entities.
&#number;
- where number is the character's Codepoint.
&#xhexadecimal;
- where number is the character's Codepoint in hexadecimal.
&name;
- Named entity. (only some characters have named entities)
To find any character's codepoint see: Unicode Search 😄
Complete List of Named Entities
Add a ampersand
&
before
and a colon after
;
Aacute
Áaacute
áAbreve
Ăabreve
ăac
∾acd
∿acE
∾̳Acirc
Âacirc
âacute
´Acy
Аacy
аAElig
Æaelig
æaf
Afr
𝔄afr
𝔞Agrave
Àagrave
àalefsym
ℵaleph
ℵAlpha
Αalpha
αAmacr
Āamacr
āamalg
⨿AMP
&
&And
⩓and
∧andand
⩕andd
⩜andslope
⩘andv
⩚ang
∠ange
⦤angle
∠angmsd
∡angmsdaa
⦨angmsdab
⦩angmsdac
⦪angmsdad
⦫angmsdae
⦬angmsdaf
⦭angmsdag
⦮angmsdah
⦯angrt
∟angrtvb
⊾angrtvbd
⦝angsph
∢angst
Åangzarr
⍼Aogon
Ąaogon
ąAopf
𝔸aopf
𝕒ap
≈apacir
⩯apE
⩰ape
≊apid
≋apos
'ApplyFunction
approx
≈approxeq
≊Aring
Åaring
åAscr
𝒜ascr
𝒶Assign
≔ast
*asymp
≈asympeq
≍Atilde
Ãatilde
ãAuml
Äauml
äawconint
∳awint
⨑backcong
≌backepsilon
϶backprime
‵backsim
∽backsimeq
⋍Backslash
∖Barv
⫧barvee
⊽Barwed
⌆barwed
⌅barwedge
⌅bbrk
⎵bbrktbrk
⎶bcong
≌Bcy
Бbcy
бbdquo
„becaus
∵Because
∵because
∵bemptyv
⦰bepsi
϶bernou
ℬBernoullis
ℬBeta
Βbeta
βbeth
ℶbetween
≬Bfr
𝔅bfr
𝔟bigcap
⋂bigcirc
◯bigcup
⋃bigodot
⨀bigoplus
⨁bigotimes
⨂bigsqcup
⨆bigstar
★bigtriangledown
▽bigtriangleup
△biguplus
⨄bigvee
⋁bigwedge
⋀bkarow
⤍blacklozenge
⧫blacksquare
▪blacktriangle
▴blacktriangledown
▾blacktriangleleft
◂blacktriangleright
▸blank
␣blk12
▒blk14
░blk34
▓block
█bne
=⃥bnequiv
≡⃥bNot
⫭bnot
⌐Bopf
𝔹bopf
𝕓bot
⊥bottom
⊥bowtie
⋈boxbox
⧉boxDL
╗boxDl
╖boxdL
╕boxdl
┐boxDR
╔boxDr
╓boxdR
╒boxdr
┌boxH
═boxh
─boxHD
╦boxHd
╤boxhD
╥boxhd
┬boxHU
╩boxHu
╧boxhU
╨boxhu
┴boxminus
⊟boxplus
⊞boxtimes
⊠boxUL
╝boxUl
╜boxuL
╛boxul
┘boxUR
╚boxUr
╙boxuR
╘boxur
└boxV
║boxv
│boxVH
╬boxVh
╫boxvH
╪boxvh
┼boxVL
╣boxVl
╢boxvL
╡boxvl
┤boxVR
╠boxVr
╟boxvR
╞boxvr
├bprime
‵Breve
˘breve
˘brvbar
¦Bscr
ℬbscr
𝒷bsemi
⁏bsim
∽bsime
⋍bsol
\bsolb
⧅bsolhsub
⟈bull
•bullet
•bump
≎bumpE
⪮bumpe
≏Bumpeq
≎bumpeq
≏Cacute
Ćcacute
ćCap
⋒cap
∩capand
⩄capbrcup
⩉capcap
⩋capcup
⩇capdot
⩀CapitalDifferentialD
ⅅcaps
∩︀caret
⁁caron
ˇCayleys
ℭccaps
⩍Ccaron
Čccaron
čCcedil
Çccedil
çCcirc
Ĉccirc
ĉCconint
∰ccups
⩌ccupssm
⩐Cdot
Ċcdot
ċcedil
¸Cedilla
¸cemptyv
⦲cent
¢CenterDot
·centerdot
·Cfr
ℭcfr
𝔠CHcy
Чchcy
чcheck
✓checkmark
✓Chi
Χchi
χcir
○circ
ˆcirceq
≗circlearrowleft
↺circlearrowright
↻circledast
⊛circledcirc
⊚circleddash
⊝CircleDot
⊙circledR
®circledS
ⓈCircleMinus
⊖CirclePlus
⊕CircleTimes
⊗cirE
⧃cire
≗cirfnint
⨐cirmid
⫯cirscir
⧂ClockwiseContourIntegral
∲CloseCurlyDoubleQuote
”CloseCurlyQuote
’clubs
♣clubsuit
♣Colon
∷colon
:Colone
⩴colone
≔coloneq
≔comma
,commat
@comp
∁compfn
∘complement
∁complexes
ℂcong
≅congdot
⩭Congruent
≡Conint
∯conint
∮ContourIntegral
∮Copf
ℂcopf
𝕔coprod
∐Coproduct
∐COPY
©copy
©copysr
℗CounterClockwiseContourIntegral
∳crarr
↵Cross
⨯cross
✗Cscr
𝒞cscr
𝒸csub
⫏csube
⫑csup
⫐csupe
⫒ctdot
⋯cudarrl
⤸cudarrr
⤵cuepr
⋞cuesc
⋟cularr
↶cularrp
⤽Cup
⋓cup
∪cupbrcap
⩈CupCap
≍cupcap
⩆cupcup
⩊cupdot
⊍cupor
⩅cups
∪︀curarr
↷curarrm
⤼curlyeqprec
⋞curlyeqsucc
⋟curlyvee
⋎curlywedge
⋏curren
¤curvearrowleft
↶curvearrowright
↷cuvee
⋎cuwed
⋏cwconint
∲cwint
∱cylcty
⌭Dagger
‡dagger
†daleth
ℸDarr
↡dArr
⇓darr
↓dash
‐Dashv
⫤dashv
⊣dbkarow
⤏dblac
˝Dcaron
Ďdcaron
ďDcy
Дdcy
дDD
ⅅdd
ⅆddagger
‡ddarr
⇊DDotrahd
⤑ddotseq
⩷deg
°Del
∇Delta
Δdelta
δdemptyv
⦱dfisht
⥿Dfr
𝔇dfr
𝔡dHar
⥥dharl
⇃dharr
⇂DiacriticalAcute
´DiacriticalDot
˙DiacriticalDoubleAcute
˝DiacriticalGrave
`DiacriticalTilde
˜diam
⋄Diamond
⋄diamond
⋄diamondsuit
♦diams
♦die
¨DifferentialD
ⅆdigamma
ϝdisin
⋲div
÷divide
÷divideontimes
⋇divonx
⋇DJcy
Ђdjcy
ђdlcorn
⌞dlcrop
⌍dollar
$Dopf
𝔻dopf
𝕕Dot
¨dot
˙DotDot
◌⃜doteq
≐doteqdot
≑DotEqual
≐dotminus
∸dotplus
∔dotsquare
⊡doublebarwedge
⌆DoubleContourIntegral
∯DoubleDot
¨DoubleDownArrow
⇓DoubleLeftArrow
⇐DoubleLeftRightArrow
⇔DoubleLeftTee
⫤DoubleLongLeftArrow
⟸DoubleLongLeftRightArrow
⟺DoubleLongRightArrow
⟹DoubleRightArrow
⇒DoubleRightTee
⊨DoubleUpArrow
⇑DoubleUpDownArrow
⇕DoubleVerticalBar
∥DownArrow
↓Downarrow
⇓downarrow
↓DownArrowBar
⤓DownArrowUpArrow
⇵DownBreve
◌̑downdownarrows
⇊downharpoonleft
⇃downharpoonright
⇂DownLeftRightVector
⥐DownLeftTeeVector
⥞DownLeftVector
↽DownLeftVectorBar
⥖DownRightTeeVector
⥟DownRightVector
⇁DownRightVectorBar
⥗DownTee
⊤DownTeeArrow
↧drbkarow
⤐drcorn
⌟drcrop
⌌Dscr
𝒟dscr
𝒹DScy
Ѕdscy
ѕdsol
⧶Dstrok
Đdstrok
đdtdot
⋱dtri
▿dtrif
▾duarr
⇵duhar
⥯dwangle
⦦DZcy
Џdzcy
џdzigrarr
⟿Eacute
Éeacute
éeaster
⩮Ecaron
Ěecaron
ěecir
≖Ecirc
Êecirc
êecolon
≕Ecy
Эecy
эeDDot
⩷Edot
ĖeDot
≑edot
ėee
ⅇefDot
≒Efr
𝔈efr
𝔢eg
⪚Egrave
Èegrave
èegs
⪖egsdot
⪘el
⪙Element
∈elinters
⏧ell
ℓels
⪕elsdot
⪗Emacr
Ēemacr
ēempty
∅emptyset
∅EmptySmallSquare
◻emptyv
∅EmptyVerySmallSquare
▫emsp
emsp13
emsp14
ENG
Ŋeng
ŋensp
Eogon
Ęeogon
ęEopf
𝔼eopf
𝕖epar
⋕eparsl
⧣eplus
⩱epsi
εEpsilon
Εepsilon
εepsiv
ϵeqcirc
≖eqcolon
≕eqsim
≂eqslantgtr
⪖eqslantless
⪕Equal
⩵equals
=EqualTilde
≂equest
≟Equilibrium
⇌equiv
≡equivDD
⩸eqvparsl
⧥erarr
⥱erDot
≓Escr
ℰescr
ℯesdot
≐Esim
⩳esim
≂Eta
Ηeta
ηETH
Ðeth
ðEuml
Ëeuml
ëeuro
€excl
!exist
∃Exists
∃expectation
ℰExponentialE
ⅇexponentiale
ⅇfallingdotseq
≒Fcy
Фfcy
фfemale
♀ffilig
ffifflig
ffffllig
fflFfr
𝔉ffr
𝔣filig
fiFilledSmallSquare
◼FilledVerySmallSquare
▪fjlig
fjflat
♭fllig
flfltns
▱fnof
ƒFopf
𝔽fopf
𝕗ForAll
∀forall
∀fork
⋔forkv
⫙Fouriertrf
ℱfpartint
⨍frac12
½frac13
⅓frac14
¼frac15
⅕frac16
⅙frac18
⅛frac23
⅔frac25
⅖frac34
¾frac35
⅗frac38
⅜frac45
⅘frac56
⅚frac58
⅝frac78
⅞frasl
⁄frown
⌢Fscr
ℱfscr
𝒻gacute
ǵGamma
Γgamma
γGammad
Ϝgammad
ϝgap
⪆Gbreve
Ğgbreve
ğGcedil
ĢGcirc
Ĝgcirc
ĝGcy
Гgcy
гGdot
Ġgdot
ġgE
≧ge
≥gEl
⪌gel
⋛geq
≥geqq
≧geqslant
⩾ges
⩾gescc
⪩gesdot
⪀gesdoto
⪂gesdotol
⪄gesl
⋛︀gesles
⪔Gfr
𝔊gfr
𝔤Gg
⋙gg
≫ggg
⋙gimel
ℷGJcy
Ѓgjcy
ѓgl
≷gla
⪥glE
⪒glj
⪤gnap
⪊gnapprox
⪊gnE
≩gne
⪈gneq
⪈gneqq
≩gnsim
⋧Gopf
𝔾gopf
𝕘grave
`GreaterEqual
≥GreaterEqualLess
⋛GreaterFullEqual
≧GreaterGreater
⪢GreaterLess
≷GreaterSlantEqual
⩾GreaterTilde
≳Gscr
𝒢gscr
ℊgsim
≳gsime
⪎gsiml
⪐GT
>Gt
≫gt
>gtcc
⪧gtcir
⩺gtdot
⋗gtlPar
⦕gtquest
⩼gtrapprox
⪆gtrarr
⥸gtrdot
⋗gtreqless
⋛gtreqqless
⪌gtrless
≷gtrsim
≳gvertneqq
≩︀gvnE
≩︀Hacek
ˇhairsp
half
½hamilt
ℋHARDcy
Ъhardcy
ъhArr
⇔harr
↔harrcir
⥈harrw
↭Hat
^hbar
ℏHcirc
Ĥhcirc
ĥhearts
♥heartsuit
♥hellip
…hercon
⊹Hfr
ℌhfr
𝔥HilbertSpace
ℋhksearow
⤥hkswarow
⤦hoarr
⇿homtht
∻hookleftarrow
↩hookrightarrow
↪Hopf
ℍhopf
𝕙horbar
―HorizontalLine
─Hscr
ℋhscr
𝒽hslash
ℏHstrok
Ħhstrok
ħHumpDownHump
≎HumpEqual
≏hybull
⁃hyphen
‐Iacute
Íiacute
íIcirc
Îicirc
îIcy
Иicy
иIdot
İIEcy
Еiecy
еiexcl
¡iff
⇔Ifr
ℑifr
𝔦Igrave
Ìigrave
ìii
ⅈiiiint
⨌iiint
∭iinfin
⧜iiota
℩IJlig
IJijlig
ijIm
ℑImacr
Īimacr
īimage
ℑImaginaryI
ⅈimagline
ℐimagpart
ℑimath
ıimof
⊷imped
ƵImplies
⇒in
∈incare
℅infin
∞infintie
⧝inodot
ıInt
∬int
∫intcal
⊺integers
ℤIntegral
∫intercal
⊺Intersection
⋂intlarhk
⨗intprod
⨼IOcy
Ёiocy
ёIogon
Įiogon
įIopf
𝕀iopf
𝕚Iota
Ιiota
ιiprod
⨼iquest
¿Iscr
ℐiscr
𝒾isin
∈isindot
⋵isinE
⋹isins
⋴isinsv
⋳isinv
∈Itilde
Ĩitilde
ĩIukcy
Іiukcy
іIuml
Ïiuml
ïJcirc
Ĵjcirc
ĵJcy
Йjcy
йJfr
𝔍jfr
𝔧jmath
ȷJopf
𝕁jopf
𝕛Jscr
𝒥jscr
𝒿Jsercy
Јjsercy
јJukcy
Єjukcy
єKappa
Κkappa
κkappav
ϰKcedil
Ķkcedil
ķKcy
Кkcy
кKfr
𝔎kfr
𝔨kgreen
ĸKHcy
Хkhcy
хKJcy
Ќkjcy
ќKopf
𝕂kopf
𝕜Kscr
𝒦kscr
𝓀lAarr
⇚Lacute
Ĺlacute
ĺlaemptyv
⦴lagran
ℒLambda
Λlambda
λLang
⟪lang
⟨langd
⦑langle
〈lap
⪅Laplacetrf
ℒlaquo
«Larr
↞lArr
⇐larr
←larrb
⇤larrbfs
⤟larrfs
⤝larrhk
↩larrlp
↫larrpl
⤹larrsim
⥳larrtl
↢lat
⪫lAtail
⤛latail
⤙late
⪭lates
⪭︀lBarr
⤎lbarr
⤌lbbrk
❲lbrace
{lbrack
[lbrke
⦋lbrksld
⦏lbrkslu
⦍Lcaron
Ľlcaron
ľLcedil
Ļlcedil
ļlceil
⌈lcub
{Lcy
Лlcy
лldca
⤶ldquo
“ldquor
„ldrdhar
⥧ldrushar
⥋ldsh
↲lE
≦le
≤LeftAngleBracket
〈LeftArrow
←Leftarrow
⇐leftarrow
←LeftArrowBar
⇤LeftArrowRightArrow
⇆leftarrowtail
↢LeftCeiling
⌈LeftDoubleBracket
⟦LeftDownTeeVector
⥡LeftDownVector
⇃LeftDownVectorBar
⥙LeftFloor
⌊leftharpoondown
↽leftharpoonup
↼leftleftarrows
⇇LeftRightArrow
↔Leftrightarrow
⇔leftrightarrow
↔leftrightarrows
⇆leftrightharpoons
⇋leftrightsquigarrow
↭LeftRightVector
⥎LeftTee
⊣LeftTeeArrow
↤LeftTeeVector
⥚leftthreetimes
⋋LeftTriangle
⊲LeftTriangleBar
⧏LeftTriangleEqual
⊴LeftUpDownVector
⥑LeftUpTeeVector
⥠LeftUpVector
↿LeftUpVectorBar
⥘LeftVector
↼LeftVectorBar
⥒lEg
⪋leg
⋚leq
≤leqq
≦leqslant
⩽les
⩽lescc
⪨lesdot
⩿lesdoto
⪁lesdotor
⪃lesg
⋚︀lesges
⪓lessapprox
⪅lessdot
⋖lesseqgtr
⋚lesseqqgtr
⪋LessEqualGreater
⋚LessFullEqual
≦LessGreater
≶lessgtr
≶LessLess
⪡lesssim
≲LessSlantEqual
⩽LessTilde
≲lfisht
⥼lfloor
⌊Lfr
𝔏lfr
𝔩lg
≶lgE
⪑lHar
⥢lhard
↽lharu
↼lharul
⥪lhblk
▄LJcy
Љljcy
љLl
⋘ll
≪llarr
⇇llcorner
⌞Lleftarrow
⇚llhard
⥫lltri
◺Lmidot
Ŀlmidot
ŀlmoust
⎰lmoustache
⎰lnap
⪉lnapprox
⪉lnE
≨lne
⪇lneq
⪇lneqq
≨lnsim
⋦loang
⟬loarr
⇽lobrk
⟦LongLeftArrow
⟵Longleftarrow
⟸longleftarrow
⟵LongLeftRightArrow
⟷Longleftrightarrow
⟺longleftrightarrow
⟷longmapsto
⟼LongRightArrow
⟶Longrightarrow
⟹longrightarrow
⟶looparrowleft
↫looparrowright
↬lopar
⦅Lopf
𝕃lopf
𝕝loplus
⨭lotimes
⨴lowast
∗lowbar
_LowerLeftArrow
↙LowerRightArrow
↘loz
◊lozenge
◊lozf
⧫lpar
(lparlt
⦓lrarr
⇆lrcorner
⌟lrhar
⇋lrhard
⥭lrm
lrtri
⊿lsaquo
‹Lscr
ℒlscr
𝓁Lsh
↰lsh
↰lsim
≲lsime
⪍lsimg
⪏lsqb
[lsquo
‘lsquor
‚Lstrok
Łlstrok
łLT
<Lt
≪lt
<ltcc
⪦ltcir
⩹ltdot
⋖lthree
⋋ltimes
⋉ltlarr
⥶ltquest
⩻ltri
◃ltrie
⊴ltrif
◂ltrPar
⦖lurdshar
⥊luruhar
⥦lvertneqq
≨︀lvnE
≨︀macr
¯male
♂malt
✠maltese
✠Map
⤅map
↦mapsto
↦mapstodown
↧mapstoleft
↤mapstoup
↥marker
▮mcomma
⨩Mcy
Мmcy
мmdash
—mDDot
∺measuredangle
∡MediumSpace
Mellintrf
ℳMfr
𝔐mfr
𝔪mho
℧micro
µmid
∣midast
*midcir
⫰middot
·minus
−minusb
⊟minusd
∸minusdu
⨪MinusPlus
∓mlcp
⫛mldr
…mnplus
∓models
⊧Mopf
𝕄mopf
𝕞mp
∓Mscr
ℳmscr
𝓂mstpos
∾Mu
Μmu
μmultimap
⊸mumap
⊸nabla
∇Nacute
Ńnacute
ńnang
∠⃒nap
≉napE
⩰̸napid
≋̸napos
ʼnnapprox
≉natur
♮natural
♮naturals
ℕnbump
≎̸nbumpe
≏̸ncap
⩃Ncaron
Ňncaron
ňNcedil
Ņncedil
ņncong
≇ncongdot
⩭̸ncup
⩂Ncy
Нncy
нndash
–ne
≠nearhk
⤤neArr
⇗nearr
↗nearrow
↗nedot
≐̸NegativeMediumSpace
NegativeThickSpace
NegativeThinSpace
NegativeVeryThinSpace
nequiv
≢nesear
⤨nesim
≂̸NestedGreaterGreater
≫NestedLessLess
≪NewLine
␊nexist
∄nexists
∄Nfr
𝔑nfr
𝔫ngE
≧̸nge
≱ngeq
≱ngeqq
≧̸ngeqslant
⩾̸nges
⩾̸nGg
⋙̸ngsim
≵nGt
≫⃒ngt
≯ngtr
≯nGtv
≫̸nhArr
⇎nharr
↮nhpar
⫲ni
∋nis
⋼nisd
⋺niv
∋NJcy
Њnjcy
њnlArr
⇍nlarr
↚nldr
‥nlE
≦̸nle
≰nLeftarrow
⇍nleftarrow
↚nLeftrightarrow
⇎nleftrightarrow
↮nleq
≰nleqq
≦̸nleqslant
⩽̸nles
⩽̸nless
≮nLl
⋘̸nlsim
≴nLt
≪⃒nlt
≮nltri
⋪nltrie
⋬nLtv
≪̸nmid
∤NoBreak
NonBreakingSpace
Nopf
ℕnopf
𝕟Not
⫬not
¬NotCongruent
≢NotCupCap
≭NotDoubleVerticalBar
∦NotElement
∉NotEqual
≠NotEqualTilde
≂̸NotExists
∄NotGreater
≯NotGreaterEqual
≱NotGreaterFullEqual
≧̸NotGreaterGreater
≫̸NotGreaterLess
≹NotGreaterSlantEqual
⩾̸NotGreaterTilde
≵NotHumpDownHump
≎̸NotHumpEqual
≏̸notin
∉notindot
⋵̸notinE
⋹̸notinva
∉notinvb
⋷notinvc
⋶NotLeftTriangle
⋪NotLeftTriangleBar
⧏̸NotLeftTriangleEqual
⋬NotLess
≮NotLessEqual
≰NotLessGreater
≸NotLessLess
≪̸NotLessSlantEqual
⩽̸NotLessTilde
≴NotNestedGreaterGreater
⪢̸NotNestedLessLess
⪡̸notni
∌notniva
∌notnivb
⋾notnivc
⋽NotPrecedes
⊀NotPrecedesEqual
⪯̸NotPrecedesSlantEqual
⋠NotReverseElement
∌NotRightTriangle
⋫NotRightTriangleBar
⧐̸NotRightTriangleEqual
⋭NotSquareSubset
⊏̸NotSquareSubsetEqual
⋢NotSquareSuperset
⊐̸NotSquareSupersetEqual
⋣NotSubset
⊂⃒NotSubsetEqual
⊈NotSucceeds
⊁NotSucceedsEqual
⪰̸NotSucceedsSlantEqual
⋡NotSucceedsTilde
≿̸NotSuperset
⊃⃒NotSupersetEqual
⊉NotTilde
≁NotTildeEqual
≄NotTildeFullEqual
≇NotTildeTilde
≉NotVerticalBar
∤npar
∦nparallel
∦nparsl
⫽⃥npart
∂̸npolint
⨔npr
⊀nprcue
⋠npre
⪯̸nprec
⊀npreceq
⪯̸nrArr
⇏nrarr
↛nrarrc
⤳̸nrarrw
↝̸nRightarrow
⇏nrightarrow
↛nrtri
⋫nrtrie
⋭nsc
⊁nsccue
⋡nsce
⪰̸Nscr
𝒩nscr
𝓃nshortmid
∤nshortparallel
∦nsim
≁nsime
≄nsimeq
≄nsmid
∤nspar
∦nsqsube
⋢nsqsupe
⋣nsub
⊄nsubE
⫅̸nsube
⊈nsubset
⊂⃒nsubseteq
⊈nsubseteqq
⫅̸nsucc
⊁nsucceq
⪰̸nsup
⊅nsupE
⫆̸nsupe
⊉nsupset
⊃⃒nsupseteq
⊉nsupseteqq
⫆̸ntgl
≹Ntilde
Ñntilde
ñntlg
≸ntriangleleft
⋪ntrianglelefteq
⋬ntriangleright
⋫ntrianglerighteq
⋭Nu
Νnu
νnum
#numero
№numsp
nvap
≍⃒nVDash
⊯nVdash
⊮nvDash
⊭nvdash
⊬nvge
≥⃒nvgt
>⃒nvHarr
⤄nvinfin
⧞nvlArr
⤂nvle
≤⃒nvlt
<⃒nvltrie
⊴⃒nvrArr
⤃nvrtrie
⊵⃒nvsim
∼⃒nwarhk
⤣nwArr
⇖nwarr
↖nwarrow
↖nwnear
⤧Oacute
Óoacute
óoast
⊛ocir
⊚Ocirc
Ôocirc
ôOcy
Оocy
оodash
⊝Odblac
Őodblac
őodiv
⨸odot
⊙odsold
⦼OElig
Œoelig
œofcir
⦿Ofr
𝔒ofr
𝔬ogon
˛Ograve
Òograve
òogt
⧁ohbar
⦵ohm
Ωoint
∮olarr
↺olcir
⦾olcross
⦻oline
‾olt
⧀Omacr
Ōomacr
ōOmega
Ωomega
ωOmicron
Οomicron
οomid
⦶ominus
⊖Oopf
𝕆oopf
𝕠opar
⦷OpenCurlyDoubleQuote
“OpenCurlyQuote
‘operp
⦹oplus
⊕Or
⩔or
∨orarr
↻ord
⩝order
ℴorderof
ℴordf
ªordm
ºorigof
⊶oror
⩖orslope
⩗orv
⩛oS
ⓈOscr
𝒪oscr
ℴOslash
Øoslash
øosol
⊘Otilde
Õotilde
õOtimes
⨷otimes
⊗otimesas
⨶Ouml
Öouml
öovbar
⌽OverBar
‾OverBrace
⏞OverBracket
⎴OverParenthesis
⏜par
∥para
¶parallel
∥parsim
⫳parsl
⫽part
∂PartialD
∂Pcy
Пpcy
пpercnt
%period
.permil
‰perp
⊥pertenk
‱Pfr
𝔓pfr
𝔭Phi
Φphi
φphiv
ϕphmmat
ℳphone
☎Pi
Πpi
πpitchfork
⋔piv
ϖplanck
ℏplanckh
ℎplankv
ℏplus
+plusacir
⨣plusb
⊞pluscir
⨢plusdo
∔plusdu
⨥pluse
⩲PlusMinus
±plusmn
±plussim
⨦plustwo
⨧pm
±Poincareplane
ℌpointint
⨕Popf
ℙpopf
𝕡pound
£Pr
⪻pr
≺prap
⪷prcue
≼prE
⪳pre
⪯prec
≺precapprox
⪷preccurlyeq
≼Precedes
≺PrecedesEqual
⪯PrecedesSlantEqual
≼PrecedesTilde
≾preceq
⪯precnapprox
⪹precneqq
⪵precnsim
⋨precsim
≾Prime
″prime
′primes
ℙprnap
⪹prnE
⪵prnsim
⋨prod
∏Product
∏profalar
⌮profline
⌒profsurf
⌓prop
∝Proportion
∷Proportional
∝propto
∝prsim
≾prurel
⊰Pscr
𝒫pscr
𝓅Psi
Ψpsi
ψpuncsp
Qfr
𝔔qfr
𝔮qint
⨌Qopf
ℚqopf
𝕢qprime
⁗Qscr
𝒬qscr
𝓆quaternions
ℍquatint
⨖quest
?questeq
≟QUOT
"quot
"rAarr
⇛race
∽̱Racute
Ŕracute
ŕradic
√raemptyv
⦳Rang
⟫rang
⟩rangd
⦒range
⦥rangle
〉raquo
»Rarr
↠rArr
⇒rarr
→rarrap
⥵rarrb
⇥rarrbfs
⤠rarrc
⤳rarrfs
⤞rarrhk
↪rarrlp
↬rarrpl
⥅rarrsim
⥴Rarrtl
⤖rarrtl
↣rarrw
↝rAtail
⤜ratail
⤚ratio
∶rationals
ℚRBarr
⤐rBarr
⤏rbarr
⤍rbbrk
❳rbrace
}rbrack
]rbrke
⦌rbrksld
⦎rbrkslu
⦐Rcaron
Řrcaron
řRcedil
Ŗrcedil
ŗrceil
⌉rcub
}Rcy
Рrcy
рrdca
⤷rdldhar
⥩rdquo
”rdquor
”rdsh
↳Re
ℜreal
ℜrealine
ℛrealpart
ℜreals
ℝrect
▭REG
®reg
®ReverseElement
∋ReverseEquilibrium
⇋ReverseUpEquilibrium
⥯rfisht
⥽rfloor
⌋Rfr
ℜrfr
𝔯rHar
⥤rhard
⇁rharu
⇀rharul
⥬Rho
Ρrho
ρrhov
ϱRightAngleBracket
〉RightArrow
→Rightarrow
⇒rightarrow
→RightArrowBar
⇥RightArrowLeftArrow
⇄rightarrowtail
↣RightCeiling
⌉RightDoubleBracket
⟧RightDownTeeVector
⥝RightDownVector
⇂RightDownVectorBar
⥕RightFloor
⌋rightharpoondown
⇁rightharpoonup
⇀rightleftarrows
⇄rightleftharpoons
⇌rightrightarrows
⇉rightsquigarrow
↝RightTee
⊢RightTeeArrow
↦RightTeeVector
⥛rightthreetimes
⋌RightTriangle
⊳RightTriangleBar
⧐RightTriangleEqual
⊵RightUpDownVector
⥏RightUpTeeVector
⥜RightUpVector
↾RightUpVectorBar
⥔RightVector
⇀RightVectorBar
⥓ring
˚risingdotseq
≓rlarr
⇄rlhar
⇌rlm
rmoust
⎱rmoustache
⎱rnmid
⫮roang
⟭roarr
⇾robrk
⟧ropar
⦆Ropf
ℝropf
𝕣roplus
⨮rotimes
⨵RoundImplies
⥰rpar
)rpargt
⦔rppolint
⨒rrarr
⇉Rrightarrow
⇛rsaquo
›Rscr
ℛrscr
𝓇Rsh
↱rsh
↱rsqb
]rsquo
’rsquor
’rthree
⋌rtimes
⋊rtri
▹rtrie
⊵rtrif
▸rtriltri
⧎RuleDelayed
⧴ruluhar
⥨rx
℞Sacute
Śsacute
śsbquo
‚Sc
⪼sc
≻scap
⪸Scaron
Šscaron
šsccue
≽scE
⪴sce
⪰Scedil
Şscedil
şScirc
Ŝscirc
ŝscnap
⪺scnE
⪶scnsim
⋩scpolint
⨓scsim
≿Scy
Сscy
сsdot
⋅sdotb
⊡sdote
⩦searhk
⤥seArr
⇘searr
↘searrow
↘sect
§semi
;seswar
⤩setminus
∖setmn
∖sext
✶Sfr
𝔖sfr
𝔰sfrown
⌢sharp
♯SHCHcy
Щshchcy
щSHcy
Шshcy
шShortDownArrow
↓ShortLeftArrow
←shortmid
∣shortparallel
∥ShortRightArrow
→ShortUpArrow
↑shy
Sigma
Σsigma
σsigmaf
ςsigmav
ςsim
∼simdot
⩪sime
≃simeq
≃simg
⪞simgE
⪠siml
⪝simlE
⪟simne
≆simplus
⨤simrarr
⥲slarr
←SmallCircle
∘smallsetminus
∖smashp
⨳smeparsl
⧤smid
∣smile
⌣smt
⪪smte
⪬smtes
⪬︀SOFTcy
Ьsoftcy
ьsol
/solb
⧄solbar
⌿Sopf
𝕊sopf
𝕤spades
♠spadesuit
♠spar
∥sqcap
⊓sqcaps
⊓︀sqcup
⊔sqcups
⊔︀Sqrt
√sqsub
⊏sqsube
⊑sqsubset
⊏sqsubseteq
⊑sqsup
⊐sqsupe
⊒sqsupset
⊐sqsupseteq
⊒squ
□Square
□square
□SquareIntersection
⊓SquareSubset
⊏SquareSubsetEqual
⊑SquareSuperset
⊐SquareSupersetEqual
⊒SquareUnion
⊔squarf
▪squf
▪srarr
→Sscr
𝒮sscr
𝓈ssetmn
∖ssmile
⌣sstarf
⋆Star
⋆star
☆starf
★straightepsilon
ϵstraightphi
ϕstrns
¯Sub
⋐sub
⊂subdot
⪽subE
⫅sube
⊆subedot
⫃submult
⫁subnE
⫋subne
⊊subplus
⪿subrarr
⥹Subset
⋐subset
⊂subseteq
⊆subseteqq
⫅SubsetEqual
⊆subsetneq
⊊subsetneqq
⫋subsim
⫇subsub
⫕subsup
⫓succ
≻succapprox
⪸succcurlyeq
≽Succeeds
≻SucceedsEqual
⪰SucceedsSlantEqual
≽SucceedsTilde
≿succeq
⪰succnapprox
⪺succneqq
⪶succnsim
⋩succsim
≿SuchThat
∋Sum
∑sum
∑sung
♪Sup
⋑sup
⊃sup1
¹sup2
²sup3
³supdot
⪾supdsub
⫘supE
⫆supe
⊇supedot
⫄Superset
⊃SupersetEqual
⊇suphsol
⟉suphsub
⫗suplarr
⥻supmult
⫂supnE
⫌supne
⊋supplus
⫀Supset
⋑supset
⊃supseteq
⊇supseteqq
⫆supsetneq
⊋supsetneqq
⫌supsim
⫈supsub
⫔supsup
⫖swarhk
⤦swArr
⇙swarr
↙swarrow
↙swnwar
⤪szlig
ßTab
␉target
⌖Tau
Τtau
τtbrk
⎴Tcaron
Ťtcaron
ťTcedil
Ţtcedil
ţTcy
Тtcy
тtdot
◌⃛telrec
⌕Tfr
𝔗tfr
𝔱there4
∴Therefore
∴therefore
∴Theta
Θtheta
θthetasym
ϑthetav
ϑthickapprox
≈thicksim
∼ThickSpace
thinsp
ThinSpace
thkap
≈thksim
∼THORN
Þthorn
þTilde
∼tilde
˜TildeEqual
≃TildeFullEqual
≅TildeTilde
≈times
×timesb
⊠timesbar
⨱timesd
⨰tint
∭toea
⤨top
⊤topbot
⌶topcir
⫱Topf
𝕋topf
𝕥topfork
⫚tosa
⤩tprime
‴TRADE
™trade
™triangle
▵triangledown
▿triangleleft
◃trianglelefteq
⊴triangleq
≜triangleright
▹trianglerighteq
⊵tridot
◬trie
≜triminus
⨺TripleDot
◌⃛triplus
⨹trisb
⧍tritime
⨻trpezium
⏢Tscr
𝒯tscr
𝓉TScy
Цtscy
цTSHcy
Ћtshcy
ћTstrok
Ŧtstrok
ŧtwixt
≬twoheadleftarrow
↞twoheadrightarrow
↠Uacute
Úuacute
úUarr
↟uArr
⇑uarr
↑Uarrocir
⥉Ubrcy
Ўubrcy
ўUbreve
Ŭubreve
ŭUcirc
Ûucirc
ûUcy
Уucy
уudarr
⇅Udblac
Űudblac
űudhar
⥮ufisht
⥾Ufr
𝔘ufr
𝔲Ugrave
Ùugrave
ùuHar
⥣uharl
↿uharr
↾uhblk
▀ulcorn
⌜ulcorner
⌜ulcrop
⌏ultri
◸Umacr
Ūumacr
ūuml
¨UnderBar
_UnderBrace
⏟UnderBracket
⎵UnderParenthesis
⏝Union
⋃UnionPlus
⊎Uogon
Ųuogon
ųUopf
𝕌uopf
𝕦UpArrow
↑Uparrow
⇑uparrow
↑UpArrowBar
⤒UpArrowDownArrow
⇅UpDownArrow
↕Updownarrow
⇕updownarrow
↕UpEquilibrium
⥮upharpoonleft
↿upharpoonright
↾uplus
⊎UpperLeftArrow
↖UpperRightArrow
↗Upsi
ϒupsi
υupsih
ϒUpsilon
Υupsilon
υUpTee
⊥UpTeeArrow
↥upuparrows
⇈urcorn
⌝urcorner
⌝urcrop
⌎Uring
Ůuring
ůurtri
◹Uscr
𝒰uscr
𝓊utdot
⋰Utilde
Ũutilde
ũutri
▵utrif
▴uuarr
⇈Uuml
Üuuml
üuwangle
⦧vangrt
⦜varepsilon
ϵvarkappa
ϰvarnothing
∅varphi
ϕvarpi
ϖvarpropto
∝vArr
⇕varr
↕varrho
ϱvarsigma
ςvarsubsetneq
⊊︀varsubsetneqq
⫋︀varsupsetneq
⊋︀varsupsetneqq
⫌︀vartheta
ϑvartriangleleft
⊲vartriangleright
⊳Vbar
⫫vBar
⫨vBarv
⫩Vcy
Вvcy
вVDash
⊫Vdash
⊩vDash
⊨vdash
⊢Vdashl
⫦Vee
⋁vee
∨veebar
⊻veeeq
≚vellip
⋮Verbar
‖verbar
|Vert
‖vert
|VerticalBar
∣VerticalLine
|VerticalSeparator
❘VerticalTilde
≀VeryThinSpace
Vfr
𝔙vfr
𝔳vltri
⊲vnsub
⊂⃒vnsup
⊃⃒Vopf
𝕍vopf
𝕧vprop
∝vrtri
⊳Vscr
𝒱vscr
𝓋vsubnE
⫋︀vsubne
⊊︀vsupnE
⫌︀vsupne
⊋︀Vvdash
⊪vzigzag
⦚Wcirc
Ŵwcirc
ŵwedbar
⩟Wedge
⋀wedge
∧wedgeq
≙weierp
℘Wfr
𝔚wfr
𝔴Wopf
𝕎wopf
𝕨wp
℘wr
≀wreath
≀Wscr
𝒲wscr
𝓌xcap
⋂xcirc
◯xcup
⋃xdtri
▽Xfr
𝔛xfr
𝔵xhArr
⟺xharr
⟷Xi
Ξxi
ξxlArr
⟸xlarr
⟵xmap
⟼xnis
⋻xodot
⨀Xopf
𝕏xopf
𝕩xoplus
⨁xotime
⨂xrArr
⟹xrarr
⟶Xscr
𝒳xscr
𝓍xsqcup
⨆xuplus
⨄xutri
△xvee
⋁xwedge
⋀Yacute
Ýyacute
ýYAcy
Яyacy
яYcirc
Ŷycirc
ŷYcy
Ыycy
ыyen
¥Yfr
𝔜yfr
𝔶YIcy
Їyicy
їYopf
𝕐yopf
𝕪Yscr
𝒴yscr
𝓎YUcy
Юyucy
юYuml
Ÿyuml
ÿZacute
Źzacute
źZcaron
Žzcaron
žZcy
Зzcy
зZdot
Żzdot
żzeetrf
ℨZeroWidthSpace
Zeta
Ζzeta
ζZfr
ℨzfr
𝔷ZHcy
Жzhcy
жzigrarr
⇝Zopf
ℤzopf
𝕫Zscr
𝒵zscr
𝓏
Those rendered in a style like this are made up of unicode combing characters.
Invisible Characters
InvisibleComma
(U+2063: INVISIBLE SEPARATOR)InvisibleTimes
(U+2062: INVISIBLE TIMES)ic
(U+2063: INVISIBLE SEPARATOR)it
(U+2062: INVISIBLE TIMES)nbsp
(name: NO-BREAK SPACE)zwj
(U+200D: ZERO WIDTH JOINER)zwnj
(U+200C: ZERO WIDTH NON-JOINER)