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org.commonmark:commonmark
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| Aacute=Á | ||
| aacute=á | ||
| Abreve=Ă | ||
| abreve=ă | ||
| ac=∾ | ||
| acd=∿ | ||
| acE=∾̳ | ||
| Acirc=Â | ||
| acirc=â | ||
| acute=´ | ||
| Acy=А | ||
| acy=а | ||
| AElig=Æ | ||
| aelig=æ | ||
| af= | ||
| Afr=𝔄 | ||
| afr=𝔞 | ||
| Agrave=À | ||
| agrave=à | ||
| alefsym=ℵ | ||
| aleph=ℵ | ||
| Alpha=Α | ||
| alpha=α | ||
| Amacr=Ā | ||
| amacr=ā | ||
| amalg=⨿ | ||
| amp=& | ||
| AMP=& | ||
| andand=⩕ | ||
| And=⩓ | ||
| and=∧ | ||
| andd=⩜ | ||
| andslope=⩘ | ||
| andv=⩚ | ||
| ang=∠ | ||
| ange=⦤ | ||
| angle=∠ | ||
| angmsdaa=⦨ | ||
| angmsdab=⦩ | ||
| angmsdac=⦪ | ||
| angmsdad=⦫ | ||
| angmsdae=⦬ | ||
| angmsdaf=⦭ | ||
| angmsdag=⦮ | ||
| angmsdah=⦯ | ||
| angmsd=∡ | ||
| angrt=∟ | ||
| angrtvb=⊾ | ||
| angrtvbd=⦝ | ||
| angsph=∢ | ||
| angst=Å | ||
| angzarr=⍼ | ||
| Aogon=Ą | ||
| aogon=ą | ||
| Aopf=𝔸 | ||
| aopf=𝕒 | ||
| apacir=⩯ | ||
| ap=≈ | ||
| apE=⩰ | ||
| ape=≊ | ||
| apid=≋ | ||
| apos=' | ||
| ApplyFunction= | ||
| approx=≈ | ||
| approxeq=≊ | ||
| Aring=Å | ||
| aring=å | ||
| Ascr=𝒜 | ||
| ascr=𝒶 | ||
| Assign=≔ | ||
| ast=* | ||
| asymp=≈ | ||
| asympeq=≍ | ||
| Atilde=Ã | ||
| atilde=ã | ||
| Auml=Ä | ||
| auml=ä | ||
| awconint=∳ | ||
| awint=⨑ | ||
| backcong=≌ | ||
| backepsilon=϶ | ||
| backprime=‵ | ||
| backsim=∽ | ||
| backsimeq=⋍ | ||
| Backslash=∖ | ||
| Barv=⫧ | ||
| barvee=⊽ | ||
| barwed=⌅ | ||
| Barwed=⌆ | ||
| barwedge=⌅ | ||
| bbrk=⎵ | ||
| bbrktbrk=⎶ | ||
| bcong=≌ | ||
| Bcy=Б | ||
| bcy=б | ||
| bdquo=„ | ||
| becaus=∵ | ||
| because=∵ | ||
| Because=∵ | ||
| bemptyv=⦰ | ||
| bepsi=϶ | ||
| bernou=ℬ | ||
| Bernoullis=ℬ | ||
| Beta=Β | ||
| beta=β | ||
| beth=ℶ | ||
| between=≬ | ||
| Bfr=𝔅 | ||
| bfr=𝔟 | ||
| bigcap=⋂ | ||
| 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=𝔹 | ||
| bopf=𝕓 | ||
| bot=⊥ | ||
| 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=𝒷 | ||
| Bscr=ℬ | ||
| bsemi=⁏ | ||
| bsim=∽ | ||
| bsime=⋍ | ||
| bsolb=⧅ | ||
| bsol=\ | ||
| bsolhsub=⟈ | ||
| bull=• | ||
| bullet=• | ||
| bump=≎ | ||
| bumpE=⪮ | ||
| bumpe=≏ | ||
| Bumpeq=≎ | ||
| bumpeq=≏ | ||
| Cacute=Ć | ||
| cacute=ć | ||
| capand=⩄ | ||
| capbrcup=⩉ | ||
| capcap=⩋ | ||
| cap=∩ | ||
| Cap=⋒ | ||
| capcup=⩇ | ||
| capdot=⩀ | ||
| CapitalDifferentialD=ⅅ | ||
| caps=∩︀ | ||
| caret=⁁ | ||
| caron=ˇ | ||
| Cayleys=ℭ | ||
| ccaps=⩍ | ||
| Ccaron=Č | ||
| ccaron=č | ||
| Ccedil=Ç | ||
| ccedil=ç | ||
| Ccirc=Ĉ | ||
| ccirc=ĉ | ||
| Cconint=∰ | ||
| ccups=⩌ | ||
| ccupssm=⩐ | ||
| Cdot=Ċ | ||
| cdot=ċ | ||
| cedil=¸ | ||
| Cedilla=¸ | ||
| cemptyv=⦲ | ||
| cent=¢ | ||
| centerdot=· | ||
| CenterDot=· | ||
| cfr=𝔠 | ||
| Cfr=ℭ | ||
| CHcy=Ч | ||
| chcy=ч | ||
| check=✓ | ||
| checkmark=✓ | ||
| Chi=Χ | ||
| chi=χ | ||
| circ=ˆ | ||
| circeq=≗ | ||
| circlearrowleft=↺ | ||
| circlearrowright=↻ | ||
| circledast=⊛ | ||
| circledcirc=⊚ | ||
| circleddash=⊝ | ||
| CircleDot=⊙ | ||
| circledR=® | ||
| circledS=Ⓢ | ||
| CircleMinus=⊖ | ||
| CirclePlus=⊕ | ||
| CircleTimes=⊗ | ||
| cir=○ | ||
| cirE=⧃ | ||
| cire=≗ | ||
| cirfnint=⨐ | ||
| cirmid=⫯ | ||
| cirscir=⧂ | ||
| ClockwiseContourIntegral=∲ | ||
| CloseCurlyDoubleQuote=” | ||
| CloseCurlyQuote=’ | ||
| clubs=♣ | ||
| clubsuit=♣ | ||
| colon=: | ||
| Colon=∷ | ||
| Colone=⩴ | ||
| colone=≔ | ||
| coloneq=≔ | ||
| comma=, | ||
| commat=@ | ||
| comp=∁ | ||
| compfn=∘ | ||
| complement=∁ | ||
| complexes=ℂ | ||
| cong=≅ | ||
| congdot=⩭ | ||
| Congruent=≡ | ||
| conint=∮ | ||
| Conint=∯ | ||
| ContourIntegral=∮ | ||
| copf=𝕔 | ||
| Copf=ℂ | ||
| coprod=∐ | ||
| Coproduct=∐ | ||
| copy=© | ||
| COPY=© | ||
| copysr=℗ | ||
| CounterClockwiseContourIntegral=∳ | ||
| crarr=↵ | ||
| cross=✗ | ||
| Cross=⨯ | ||
| Cscr=𝒞 | ||
| cscr=𝒸 | ||
| csub=⫏ | ||
| csube=⫑ | ||
| csup=⫐ | ||
| csupe=⫒ | ||
| ctdot=⋯ | ||
| cudarrl=⤸ | ||
| cudarrr=⤵ | ||
| cuepr=⋞ | ||
| cuesc=⋟ | ||
| cularr=↶ | ||
| cularrp=⤽ | ||
| cupbrcap=⩈ | ||
| cupcap=⩆ | ||
| CupCap=≍ | ||
| cup=∪ | ||
| Cup=⋓ | ||
| cupcup=⩊ | ||
| cupdot=⊍ | ||
| cupor=⩅ | ||
| cups=∪︀ | ||
| curarr=↷ | ||
| curarrm=⤼ | ||
| curlyeqprec=⋞ | ||
| curlyeqsucc=⋟ | ||
| curlyvee=⋎ | ||
| curlywedge=⋏ | ||
| curren=¤ | ||
| curvearrowleft=↶ | ||
| curvearrowright=↷ | ||
| cuvee=⋎ | ||
| cuwed=⋏ | ||
| cwconint=∲ | ||
| cwint=∱ | ||
| cylcty=⌭ | ||
| dagger=† | ||
| Dagger=‡ | ||
| daleth=ℸ | ||
| darr=↓ | ||
| Darr=↡ | ||
| dArr=⇓ | ||
| dash=‐ | ||
| Dashv=⫤ | ||
| dashv=⊣ | ||
| dbkarow=⤏ | ||
| dblac=˝ | ||
| Dcaron=Ď | ||
| dcaron=ď | ||
| Dcy=Д | ||
| dcy=д | ||
| ddagger=‡ | ||
| ddarr=⇊ | ||
| DD=ⅅ | ||
| dd=ⅆ | ||
| DDotrahd=⤑ | ||
| ddotseq=⩷ | ||
| deg=° | ||
| Del=∇ | ||
| Delta=Δ | ||
| delta=δ | ||
| demptyv=⦱ | ||
| dfisht=⥿ | ||
| Dfr=𝔇 | ||
| dfr=𝔡 | ||
| dHar=⥥ | ||
| dharl=⇃ | ||
| dharr=⇂ | ||
| DiacriticalAcute=´ | ||
| DiacriticalDot=˙ | ||
| DiacriticalDoubleAcute=˝ | ||
| DiacriticalGrave=` | ||
| DiacriticalTilde=˜ | ||
| diam=⋄ | ||
| diamond=⋄ | ||
| Diamond=⋄ | ||
| diamondsuit=♦ | ||
| diams=♦ | ||
| die=¨ | ||
| DifferentialD=ⅆ | ||
| digamma=ϝ | ||
| disin=⋲ | ||
| div=÷ | ||
| divide=÷ | ||
| divideontimes=⋇ | ||
| divonx=⋇ | ||
| DJcy=Ђ | ||
| djcy=ђ | ||
| dlcorn=⌞ | ||
| dlcrop=⌍ | ||
| dollar=$ | ||
| Dopf=𝔻 | ||
| dopf=𝕕 | ||
| Dot=¨ | ||
| dot=˙ | ||
| DotDot=⃜ | ||
| doteq=≐ | ||
| doteqdot=≑ | ||
| DotEqual=≐ | ||
| dotminus=∸ | ||
| dotplus=∔ | ||
| dotsquare=⊡ | ||
| doublebarwedge=⌆ | ||
| DoubleContourIntegral=∯ | ||
| DoubleDot=¨ | ||
| DoubleDownArrow=⇓ | ||
| DoubleLeftArrow=⇐ | ||
| DoubleLeftRightArrow=⇔ | ||
| DoubleLeftTee=⫤ | ||
| DoubleLongLeftArrow=⟸ | ||
| DoubleLongLeftRightArrow=⟺ | ||
| DoubleLongRightArrow=⟹ | ||
| DoubleRightArrow=⇒ | ||
| DoubleRightTee=⊨ | ||
| DoubleUpArrow=⇑ | ||
| DoubleUpDownArrow=⇕ | ||
| DoubleVerticalBar=∥ | ||
| DownArrowBar=⤓ | ||
| downarrow=↓ | ||
| DownArrow=↓ | ||
| Downarrow=⇓ | ||
| DownArrowUpArrow=⇵ | ||
| DownBreve=̑ | ||
| downdownarrows=⇊ | ||
| downharpoonleft=⇃ | ||
| downharpoonright=⇂ | ||
| DownLeftRightVector=⥐ | ||
| DownLeftTeeVector=⥞ | ||
| DownLeftVectorBar=⥖ | ||
| DownLeftVector=↽ | ||
| DownRightTeeVector=⥟ | ||
| DownRightVectorBar=⥗ | ||
| DownRightVector=⇁ | ||
| DownTeeArrow=↧ | ||
| DownTee=⊤ | ||
| drbkarow=⤐ | ||
| drcorn=⌟ | ||
| drcrop=⌌ | ||
| Dscr=𝒟 | ||
| dscr=𝒹 | ||
| DScy=Ѕ | ||
| dscy=ѕ | ||
| dsol=⧶ | ||
| Dstrok=Đ | ||
| dstrok=đ | ||
| dtdot=⋱ | ||
| dtri=▿ | ||
| dtrif=▾ | ||
| duarr=⇵ | ||
| duhar=⥯ | ||
| dwangle=⦦ | ||
| DZcy=Џ | ||
| dzcy=џ | ||
| dzigrarr=⟿ | ||
| Eacute=É | ||
| eacute=é | ||
| easter=⩮ | ||
| Ecaron=Ě | ||
| ecaron=ě | ||
| Ecirc=Ê | ||
| ecirc=ê | ||
| ecir=≖ | ||
| ecolon=≕ | ||
| Ecy=Э | ||
| ecy=э | ||
| eDDot=⩷ | ||
| Edot=Ė | ||
| edot=ė | ||
| eDot=≑ | ||
| ee=ⅇ | ||
| efDot=≒ | ||
| Efr=𝔈 | ||
| efr=𝔢 | ||
| eg=⪚ | ||
| Egrave=È | ||
| egrave=è | ||
| egs=⪖ | ||
| egsdot=⪘ | ||
| el=⪙ | ||
| Element=∈ | ||
| elinters=⏧ | ||
| ell=ℓ | ||
| els=⪕ | ||
| elsdot=⪗ | ||
| Emacr=Ē | ||
| emacr=ē | ||
| empty=∅ | ||
| emptyset=∅ | ||
| EmptySmallSquare=◻ | ||
| emptyv=∅ | ||
| EmptyVerySmallSquare=▫ | ||
| emsp13= | ||
| emsp14= | ||
| emsp= | ||
| ENG=Ŋ | ||
| eng=ŋ | ||
| ensp= | ||
| Eogon=Ę | ||
| eogon=ę | ||
| Eopf=𝔼 | ||
| eopf=𝕖 | ||
| epar=⋕ | ||
| eparsl=⧣ | ||
| eplus=⩱ | ||
| epsi=ε | ||
| Epsilon=Ε | ||
| epsilon=ε | ||
| epsiv=ϵ | ||
| eqcirc=≖ | ||
| eqcolon=≕ | ||
| eqsim=≂ | ||
| eqslantgtr=⪖ | ||
| eqslantless=⪕ | ||
| Equal=⩵ | ||
| equals== | ||
| EqualTilde=≂ | ||
| equest=≟ | ||
| Equilibrium=⇌ | ||
| equiv=≡ | ||
| equivDD=⩸ | ||
| eqvparsl=⧥ | ||
| erarr=⥱ | ||
| erDot=≓ | ||
| escr=ℯ | ||
| Escr=ℰ | ||
| esdot=≐ | ||
| Esim=⩳ | ||
| esim=≂ | ||
| Eta=Η | ||
| eta=η | ||
| ETH=Ð | ||
| eth=ð | ||
| Euml=Ë | ||
| euml=ë | ||
| euro=€ | ||
| excl=! | ||
| exist=∃ | ||
| Exists=∃ | ||
| expectation=ℰ | ||
| exponentiale=ⅇ | ||
| ExponentialE=ⅇ | ||
| fallingdotseq=≒ | ||
| Fcy=Ф | ||
| fcy=ф | ||
| female=♀ | ||
| ffilig=ffi | ||
| fflig=ff | ||
| ffllig=ffl | ||
| Ffr=𝔉 | ||
| ffr=𝔣 | ||
| filig=fi | ||
| FilledSmallSquare=◼ | ||
| FilledVerySmallSquare=▪ | ||
| fjlig=fj | ||
| flat=♭ | ||
| fllig=fl | ||
| fltns=▱ | ||
| fnof=ƒ | ||
| Fopf=𝔽 | ||
| fopf=𝕗 | ||
| forall=∀ | ||
| ForAll=∀ | ||
| fork=⋔ | ||
| forkv=⫙ | ||
| Fouriertrf=ℱ | ||
| fpartint=⨍ | ||
| frac12=½ | ||
| frac13=⅓ | ||
| frac14=¼ | ||
| frac15=⅕ | ||
| frac16=⅙ | ||
| frac18=⅛ | ||
| frac23=⅔ | ||
| frac25=⅖ | ||
| frac34=¾ | ||
| frac35=⅗ | ||
| frac38=⅜ | ||
| frac45=⅘ | ||
| frac56=⅚ | ||
| frac58=⅝ | ||
| frac78=⅞ | ||
| frasl=⁄ | ||
| frown=⌢ | ||
| fscr=𝒻 | ||
| Fscr=ℱ | ||
| gacute=ǵ | ||
| Gamma=Γ | ||
| gamma=γ | ||
| Gammad=Ϝ | ||
| gammad=ϝ | ||
| gap=⪆ | ||
| Gbreve=Ğ | ||
| gbreve=ğ | ||
| Gcedil=Ģ | ||
| Gcirc=Ĝ | ||
| gcirc=ĝ | ||
| Gcy=Г | ||
| gcy=г | ||
| Gdot=Ġ | ||
| gdot=ġ | ||
| ge=≥ | ||
| gE=≧ | ||
| gEl=⪌ | ||
| gel=⋛ | ||
| geq=≥ | ||
| geqq=≧ | ||
| geqslant=⩾ | ||
| gescc=⪩ | ||
| ges=⩾ | ||
| gesdot=⪀ | ||
| gesdoto=⪂ | ||
| gesdotol=⪄ | ||
| gesl=⋛︀ | ||
| gesles=⪔ | ||
| Gfr=𝔊 | ||
| gfr=𝔤 | ||
| gg=≫ | ||
| Gg=⋙ | ||
| ggg=⋙ | ||
| gimel=ℷ | ||
| GJcy=Ѓ | ||
| gjcy=ѓ | ||
| gla=⪥ | ||
| gl=≷ | ||
| glE=⪒ | ||
| glj=⪤ | ||
| gnap=⪊ | ||
| gnapprox=⪊ | ||
| gne=⪈ | ||
| gnE=≩ | ||
| gneq=⪈ | ||
| gneqq=≩ | ||
| gnsim=⋧ | ||
| Gopf=𝔾 | ||
| gopf=𝕘 | ||
| grave=` | ||
| GreaterEqual=≥ | ||
| GreaterEqualLess=⋛ | ||
| GreaterFullEqual=≧ | ||
| GreaterGreater=⪢ | ||
| GreaterLess=≷ | ||
| GreaterSlantEqual=⩾ | ||
| GreaterTilde=≳ | ||
| Gscr=𝒢 | ||
| gscr=ℊ | ||
| gsim=≳ | ||
| gsime=⪎ | ||
| gsiml=⪐ | ||
| gtcc=⪧ | ||
| gtcir=⩺ | ||
| gt=> | ||
| GT=> | ||
| Gt=≫ | ||
| gtdot=⋗ | ||
| gtlPar=⦕ | ||
| gtquest=⩼ | ||
| gtrapprox=⪆ | ||
| gtrarr=⥸ | ||
| gtrdot=⋗ | ||
| gtreqless=⋛ | ||
| gtreqqless=⪌ | ||
| gtrless=≷ | ||
| gtrsim=≳ | ||
| gvertneqq=≩︀ | ||
| gvnE=≩︀ | ||
| Hacek=ˇ | ||
| hairsp= | ||
| half=½ | ||
| hamilt=ℋ | ||
| HARDcy=Ъ | ||
| hardcy=ъ | ||
| harrcir=⥈ | ||
| harr=↔ | ||
| hArr=⇔ | ||
| harrw=↭ | ||
| Hat=^ | ||
| hbar=ℏ | ||
| Hcirc=Ĥ | ||
| hcirc=ĥ | ||
| hearts=♥ | ||
| heartsuit=♥ | ||
| hellip=… | ||
| hercon=⊹ | ||
| hfr=𝔥 | ||
| Hfr=ℌ | ||
| HilbertSpace=ℋ | ||
| hksearow=⤥ | ||
| hkswarow=⤦ | ||
| hoarr=⇿ | ||
| homtht=∻ | ||
| hookleftarrow=↩ | ||
| hookrightarrow=↪ | ||
| hopf=𝕙 | ||
| Hopf=ℍ | ||
| horbar=― | ||
| HorizontalLine=─ | ||
| hscr=𝒽 | ||
| Hscr=ℋ | ||
| hslash=ℏ | ||
| Hstrok=Ħ | ||
| hstrok=ħ | ||
| HumpDownHump=≎ | ||
| HumpEqual=≏ | ||
| hybull=⁃ | ||
| hyphen=‐ | ||
| Iacute=Í | ||
| iacute=í | ||
| ic= | ||
| Icirc=Î | ||
| icirc=î | ||
| Icy=И | ||
| icy=и | ||
| Idot=İ | ||
| IEcy=Е | ||
| iecy=е | ||
| iexcl=¡ | ||
| iff=⇔ | ||
| ifr=𝔦 | ||
| Ifr=ℑ | ||
| Igrave=Ì | ||
| igrave=ì | ||
| ii=ⅈ | ||
| iiiint=⨌ | ||
| iiint=∭ | ||
| iinfin=⧜ | ||
| iiota=℩ | ||
| IJlig=IJ | ||
| ijlig=ij | ||
| Imacr=Ī | ||
| imacr=ī | ||
| image=ℑ | ||
| ImaginaryI=ⅈ | ||
| imagline=ℐ | ||
| imagpart=ℑ | ||
| imath=ı | ||
| Im=ℑ | ||
| imof=⊷ | ||
| imped=Ƶ | ||
| Implies=⇒ | ||
| incare=℅ | ||
| in=∈ | ||
| infin=∞ | ||
| infintie=⧝ | ||
| inodot=ı | ||
| intcal=⊺ | ||
| int=∫ | ||
| Int=∬ | ||
| integers=ℤ | ||
| Integral=∫ | ||
| intercal=⊺ | ||
| Intersection=⋂ | ||
| intlarhk=⨗ | ||
| intprod=⨼ | ||
| InvisibleComma= | ||
| InvisibleTimes= | ||
| IOcy=Ё | ||
| iocy=ё | ||
| Iogon=Į | ||
| iogon=į | ||
| Iopf=𝕀 | ||
| iopf=𝕚 | ||
| Iota=Ι | ||
| iota=ι | ||
| iprod=⨼ | ||
| iquest=¿ | ||
| iscr=𝒾 | ||
| Iscr=ℐ | ||
| isin=∈ | ||
| isindot=⋵ | ||
| isinE=⋹ | ||
| isins=⋴ | ||
| isinsv=⋳ | ||
| isinv=∈ | ||
| it= | ||
| Itilde=Ĩ | ||
| itilde=ĩ | ||
| Iukcy=І | ||
| iukcy=і | ||
| Iuml=Ï | ||
| iuml=ï | ||
| Jcirc=Ĵ | ||
| jcirc=ĵ | ||
| Jcy=Й | ||
| jcy=й | ||
| Jfr=𝔍 | ||
| jfr=𝔧 | ||
| jmath=ȷ | ||
| Jopf=𝕁 | ||
| jopf=𝕛 | ||
| Jscr=𝒥 | ||
| jscr=𝒿 | ||
| Jsercy=Ј | ||
| jsercy=ј | ||
| Jukcy=Є | ||
| jukcy=є | ||
| Kappa=Κ | ||
| kappa=κ | ||
| kappav=ϰ | ||
| Kcedil=Ķ | ||
| kcedil=ķ | ||
| Kcy=К | ||
| kcy=к | ||
| Kfr=𝔎 | ||
| kfr=𝔨 | ||
| kgreen=ĸ | ||
| KHcy=Х | ||
| khcy=х | ||
| KJcy=Ќ | ||
| kjcy=ќ | ||
| Kopf=𝕂 | ||
| kopf=𝕜 | ||
| Kscr=𝒦 | ||
| kscr=𝓀 | ||
| lAarr=⇚ | ||
| Lacute=Ĺ | ||
| lacute=ĺ | ||
| laemptyv=⦴ | ||
| lagran=ℒ | ||
| Lambda=Λ | ||
| lambda=λ | ||
| lang=⟨ | ||
| Lang=⟪ | ||
| langd=⦑ | ||
| langle=⟨ | ||
| lap=⪅ | ||
| Laplacetrf=ℒ | ||
| laquo=« | ||
| larrb=⇤ | ||
| larrbfs=⤟ | ||
| larr=← | ||
| Larr=↞ | ||
| lArr=⇐ | ||
| larrfs=⤝ | ||
| larrhk=↩ | ||
| larrlp=↫ | ||
| larrpl=⤹ | ||
| larrsim=⥳ | ||
| larrtl=↢ | ||
| latail=⤙ | ||
| lAtail=⤛ | ||
| lat=⪫ | ||
| late=⪭ | ||
| lates=⪭︀ | ||
| lbarr=⤌ | ||
| lBarr=⤎ | ||
| lbbrk=❲ | ||
| lbrace={ | ||
| lbrack=[ | ||
| lbrke=⦋ | ||
| lbrksld=⦏ | ||
| lbrkslu=⦍ | ||
| Lcaron=Ľ | ||
| lcaron=ľ | ||
| Lcedil=Ļ | ||
| lcedil=ļ | ||
| lceil=⌈ | ||
| lcub={ | ||
| Lcy=Л | ||
| lcy=л | ||
| ldca=⤶ | ||
| ldquo=“ | ||
| ldquor=„ | ||
| ldrdhar=⥧ | ||
| ldrushar=⥋ | ||
| ldsh=↲ | ||
| le=≤ | ||
| lE=≦ | ||
| LeftAngleBracket=⟨ | ||
| LeftArrowBar=⇤ | ||
| leftarrow=← | ||
| LeftArrow=← | ||
| Leftarrow=⇐ | ||
| LeftArrowRightArrow=⇆ | ||
| leftarrowtail=↢ | ||
| LeftCeiling=⌈ | ||
| LeftDoubleBracket=⟦ | ||
| LeftDownTeeVector=⥡ | ||
| LeftDownVectorBar=⥙ | ||
| LeftDownVector=⇃ | ||
| LeftFloor=⌊ | ||
| leftharpoondown=↽ | ||
| leftharpoonup=↼ | ||
| leftleftarrows=⇇ | ||
| leftrightarrow=↔ | ||
| LeftRightArrow=↔ | ||
| Leftrightarrow=⇔ | ||
| leftrightarrows=⇆ | ||
| leftrightharpoons=⇋ | ||
| leftrightsquigarrow=↭ | ||
| LeftRightVector=⥎ | ||
| LeftTeeArrow=↤ | ||
| LeftTee=⊣ | ||
| LeftTeeVector=⥚ | ||
| leftthreetimes=⋋ | ||
| LeftTriangleBar=⧏ | ||
| LeftTriangle=⊲ | ||
| LeftTriangleEqual=⊴ | ||
| LeftUpDownVector=⥑ | ||
| LeftUpTeeVector=⥠ | ||
| LeftUpVectorBar=⥘ | ||
| LeftUpVector=↿ | ||
| LeftVectorBar=⥒ | ||
| LeftVector=↼ | ||
| lEg=⪋ | ||
| leg=⋚ | ||
| leq=≤ | ||
| leqq=≦ | ||
| leqslant=⩽ | ||
| lescc=⪨ | ||
| les=⩽ | ||
| lesdot=⩿ | ||
| lesdoto=⪁ | ||
| lesdotor=⪃ | ||
| lesg=⋚︀ | ||
| lesges=⪓ | ||
| lessapprox=⪅ | ||
| lessdot=⋖ | ||
| lesseqgtr=⋚ | ||
| lesseqqgtr=⪋ | ||
| LessEqualGreater=⋚ | ||
| LessFullEqual=≦ | ||
| LessGreater=≶ | ||
| lessgtr=≶ | ||
| LessLess=⪡ | ||
| lesssim=≲ | ||
| LessSlantEqual=⩽ | ||
| LessTilde=≲ | ||
| lfisht=⥼ | ||
| lfloor=⌊ | ||
| Lfr=𝔏 | ||
| lfr=𝔩 | ||
| lg=≶ | ||
| lgE=⪑ | ||
| lHar=⥢ | ||
| lhard=↽ | ||
| lharu=↼ | ||
| lharul=⥪ | ||
| lhblk=▄ | ||
| LJcy=Љ | ||
| ljcy=љ | ||
| llarr=⇇ | ||
| ll=≪ | ||
| Ll=⋘ | ||
| llcorner=⌞ | ||
| Lleftarrow=⇚ | ||
| llhard=⥫ | ||
| lltri=◺ | ||
| Lmidot=Ŀ | ||
| lmidot=ŀ | ||
| lmoustache=⎰ | ||
| lmoust=⎰ | ||
| lnap=⪉ | ||
| lnapprox=⪉ | ||
| lne=⪇ | ||
| lnE=≨ | ||
| lneq=⪇ | ||
| lneqq=≨ | ||
| lnsim=⋦ | ||
| loang=⟬ | ||
| loarr=⇽ | ||
| lobrk=⟦ | ||
| longleftarrow=⟵ | ||
| LongLeftArrow=⟵ | ||
| Longleftarrow=⟸ | ||
| longleftrightarrow=⟷ | ||
| LongLeftRightArrow=⟷ | ||
| Longleftrightarrow=⟺ | ||
| longmapsto=⟼ | ||
| longrightarrow=⟶ | ||
| LongRightArrow=⟶ | ||
| Longrightarrow=⟹ | ||
| looparrowleft=↫ | ||
| looparrowright=↬ | ||
| lopar=⦅ | ||
| Lopf=𝕃 | ||
| lopf=𝕝 | ||
| loplus=⨭ | ||
| lotimes=⨴ | ||
| lowast=∗ | ||
| lowbar=_ | ||
| LowerLeftArrow=↙ | ||
| LowerRightArrow=↘ | ||
| loz=◊ | ||
| lozenge=◊ | ||
| lozf=⧫ | ||
| lpar=( | ||
| lparlt=⦓ | ||
| lrarr=⇆ | ||
| lrcorner=⌟ | ||
| lrhar=⇋ | ||
| lrhard=⥭ | ||
| lrm= | ||
| lrtri=⊿ | ||
| lsaquo=‹ | ||
| lscr=𝓁 | ||
| Lscr=ℒ | ||
| lsh=↰ | ||
| Lsh=↰ | ||
| lsim=≲ | ||
| lsime=⪍ | ||
| lsimg=⪏ | ||
| lsqb=[ | ||
| lsquo=‘ | ||
| lsquor=‚ | ||
| Lstrok=Ł | ||
| lstrok=ł | ||
| ltcc=⪦ | ||
| ltcir=⩹ | ||
| lt=< | ||
| LT=< | ||
| Lt=≪ | ||
| 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=М | ||
| mcy=м | ||
| mdash=— | ||
| mDDot=∺ | ||
| measuredangle=∡ | ||
| MediumSpace= | ||
| Mellintrf=ℳ | ||
| Mfr=𝔐 | ||
| mfr=𝔪 | ||
| mho=℧ | ||
| micro=µ | ||
| midast=* | ||
| midcir=⫰ | ||
| mid=∣ | ||
| middot=· | ||
| minusb=⊟ | ||
| minus=− | ||
| minusd=∸ | ||
| minusdu=⨪ | ||
| MinusPlus=∓ | ||
| mlcp=⫛ | ||
| mldr=… | ||
| mnplus=∓ | ||
| models=⊧ | ||
| Mopf=𝕄 | ||
| mopf=𝕞 | ||
| mp=∓ | ||
| mscr=𝓂 | ||
| Mscr=ℳ | ||
| mstpos=∾ | ||
| Mu=Μ | ||
| mu=μ | ||
| multimap=⊸ | ||
| mumap=⊸ | ||
| nabla=∇ | ||
| Nacute=Ń | ||
| nacute=ń | ||
| nang=∠⃒ | ||
| nap=≉ | ||
| napE=⩰̸ | ||
| napid=≋̸ | ||
| napos=ʼn | ||
| napprox=≉ | ||
| natural=♮ | ||
| naturals=ℕ | ||
| natur=♮ | ||
| nbsp= | ||
| nbump=≎̸ | ||
| nbumpe=≏̸ | ||
| ncap=⩃ | ||
| Ncaron=Ň | ||
| ncaron=ň | ||
| Ncedil=Ņ | ||
| ncedil=ņ | ||
| ncong=≇ | ||
| ncongdot=⩭̸ | ||
| ncup=⩂ | ||
| Ncy=Н | ||
| ncy=н | ||
| ndash=– | ||
| nearhk=⤤ | ||
| nearr=↗ | ||
| neArr=⇗ | ||
| nearrow=↗ | ||
| ne=≠ | ||
| nedot=≐̸ | ||
| NegativeMediumSpace= | ||
| NegativeThickSpace= | ||
| NegativeThinSpace= | ||
| NegativeVeryThinSpace= | ||
| nequiv=≢ | ||
| nesear=⤨ | ||
| nesim=≂̸ | ||
| NestedGreaterGreater=≫ | ||
| NestedLessLess=≪ | ||
| NewLine= | ||
| nexist=∄ | ||
| nexists=∄ | ||
| Nfr=𝔑 | ||
| nfr=𝔫 | ||
| ngE=≧̸ | ||
| nge=≱ | ||
| ngeq=≱ | ||
| ngeqq=≧̸ | ||
| ngeqslant=⩾̸ | ||
| nges=⩾̸ | ||
| nGg=⋙̸ | ||
| ngsim=≵ | ||
| nGt=≫⃒ | ||
| ngt=≯ | ||
| ngtr=≯ | ||
| nGtv=≫̸ | ||
| nharr=↮ | ||
| nhArr=⇎ | ||
| nhpar=⫲ | ||
| ni=∋ | ||
| nis=⋼ | ||
| nisd=⋺ | ||
| niv=∋ | ||
| NJcy=Њ | ||
| njcy=њ | ||
| nlarr=↚ | ||
| nlArr=⇍ | ||
| nldr=‥ | ||
| nlE=≦̸ | ||
| nle=≰ | ||
| nleftarrow=↚ | ||
| nLeftarrow=⇍ | ||
| nleftrightarrow=↮ | ||
| nLeftrightarrow=⇎ | ||
| nleq=≰ | ||
| nleqq=≦̸ | ||
| nleqslant=⩽̸ | ||
| nles=⩽̸ | ||
| nless=≮ | ||
| nLl=⋘̸ | ||
| nlsim=≴ | ||
| nLt=≪⃒ | ||
| nlt=≮ | ||
| nltri=⋪ | ||
| nltrie=⋬ | ||
| nLtv=≪̸ | ||
| nmid=∤ | ||
| NoBreak= | ||
| NonBreakingSpace= | ||
| nopf=𝕟 | ||
| Nopf=ℕ | ||
| Not=⫬ | ||
| not=¬ | ||
| NotCongruent=≢ | ||
| NotCupCap=≭ | ||
| NotDoubleVerticalBar=∦ | ||
| NotElement=∉ | ||
| NotEqual=≠ | ||
| NotEqualTilde=≂̸ | ||
| NotExists=∄ | ||
| NotGreater=≯ | ||
| NotGreaterEqual=≱ | ||
| NotGreaterFullEqual=≧̸ | ||
| NotGreaterGreater=≫̸ | ||
| NotGreaterLess=≹ | ||
| NotGreaterSlantEqual=⩾̸ | ||
| NotGreaterTilde=≵ | ||
| NotHumpDownHump=≎̸ | ||
| NotHumpEqual=≏̸ | ||
| notin=∉ | ||
| notindot=⋵̸ | ||
| notinE=⋹̸ | ||
| notinva=∉ | ||
| notinvb=⋷ | ||
| notinvc=⋶ | ||
| NotLeftTriangleBar=⧏̸ | ||
| NotLeftTriangle=⋪ | ||
| NotLeftTriangleEqual=⋬ | ||
| NotLess=≮ | ||
| NotLessEqual=≰ | ||
| NotLessGreater=≸ | ||
| NotLessLess=≪̸ | ||
| NotLessSlantEqual=⩽̸ | ||
| NotLessTilde=≴ | ||
| NotNestedGreaterGreater=⪢̸ | ||
| NotNestedLessLess=⪡̸ | ||
| notni=∌ | ||
| notniva=∌ | ||
| notnivb=⋾ | ||
| notnivc=⋽ | ||
| NotPrecedes=⊀ | ||
| NotPrecedesEqual=⪯̸ | ||
| NotPrecedesSlantEqual=⋠ | ||
| NotReverseElement=∌ | ||
| NotRightTriangleBar=⧐̸ | ||
| NotRightTriangle=⋫ | ||
| NotRightTriangleEqual=⋭ | ||
| NotSquareSubset=⊏̸ | ||
| NotSquareSubsetEqual=⋢ | ||
| NotSquareSuperset=⊐̸ | ||
| NotSquareSupersetEqual=⋣ | ||
| NotSubset=⊂⃒ | ||
| NotSubsetEqual=⊈ | ||
| NotSucceeds=⊁ | ||
| NotSucceedsEqual=⪰̸ | ||
| NotSucceedsSlantEqual=⋡ | ||
| NotSucceedsTilde=≿̸ | ||
| NotSuperset=⊃⃒ | ||
| NotSupersetEqual=⊉ | ||
| NotTilde=≁ | ||
| NotTildeEqual=≄ | ||
| NotTildeFullEqual=≇ | ||
| NotTildeTilde=≉ | ||
| NotVerticalBar=∤ | ||
| nparallel=∦ | ||
| npar=∦ | ||
| nparsl=⫽⃥ | ||
| npart=∂̸ | ||
| npolint=⨔ | ||
| npr=⊀ | ||
| nprcue=⋠ | ||
| nprec=⊀ | ||
| npreceq=⪯̸ | ||
| npre=⪯̸ | ||
| nrarrc=⤳̸ | ||
| nrarr=↛ | ||
| nrArr=⇏ | ||
| nrarrw=↝̸ | ||
| nrightarrow=↛ | ||
| nRightarrow=⇏ | ||
| nrtri=⋫ | ||
| nrtrie=⋭ | ||
| nsc=⊁ | ||
| nsccue=⋡ | ||
| nsce=⪰̸ | ||
| Nscr=𝒩 | ||
| nscr=𝓃 | ||
| nshortmid=∤ | ||
| nshortparallel=∦ | ||
| nsim=≁ | ||
| nsime=≄ | ||
| nsimeq=≄ | ||
| nsmid=∤ | ||
| nspar=∦ | ||
| nsqsube=⋢ | ||
| nsqsupe=⋣ | ||
| nsub=⊄ | ||
| nsubE=⫅̸ | ||
| nsube=⊈ | ||
| nsubset=⊂⃒ | ||
| nsubseteq=⊈ | ||
| nsubseteqq=⫅̸ | ||
| nsucc=⊁ | ||
| nsucceq=⪰̸ | ||
| nsup=⊅ | ||
| nsupE=⫆̸ | ||
| nsupe=⊉ | ||
| nsupset=⊃⃒ | ||
| nsupseteq=⊉ | ||
| nsupseteqq=⫆̸ | ||
| ntgl=≹ | ||
| Ntilde=Ñ | ||
| ntilde=ñ | ||
| ntlg=≸ | ||
| ntriangleleft=⋪ | ||
| ntrianglelefteq=⋬ | ||
| ntriangleright=⋫ | ||
| ntrianglerighteq=⋭ | ||
| Nu=Ν | ||
| nu=ν | ||
| num=# | ||
| numero=№ | ||
| numsp= | ||
| nvap=≍⃒ | ||
| nvdash=⊬ | ||
| nvDash=⊭ | ||
| nVdash=⊮ | ||
| nVDash=⊯ | ||
| nvge=≥⃒ | ||
| nvgt=>⃒ | ||
| nvHarr=⤄ | ||
| nvinfin=⧞ | ||
| nvlArr=⤂ | ||
| nvle=≤⃒ | ||
| nvlt=<⃒ | ||
| nvltrie=⊴⃒ | ||
| nvrArr=⤃ | ||
| nvrtrie=⊵⃒ | ||
| nvsim=∼⃒ | ||
| nwarhk=⤣ | ||
| nwarr=↖ | ||
| nwArr=⇖ | ||
| nwarrow=↖ | ||
| nwnear=⤧ | ||
| Oacute=Ó | ||
| oacute=ó | ||
| oast=⊛ | ||
| Ocirc=Ô | ||
| ocirc=ô | ||
| ocir=⊚ | ||
| Ocy=О | ||
| ocy=о | ||
| odash=⊝ | ||
| Odblac=Ő | ||
| odblac=ő | ||
| odiv=⨸ | ||
| odot=⊙ | ||
| odsold=⦼ | ||
| OElig=Π| ||
| oelig=œ | ||
| ofcir=⦿ | ||
| Ofr=𝔒 | ||
| ofr=𝔬 | ||
| ogon=˛ | ||
| Ograve=Ò | ||
| ograve=ò | ||
| ogt=⧁ | ||
| ohbar=⦵ | ||
| ohm=Ω | ||
| oint=∮ | ||
| olarr=↺ | ||
| olcir=⦾ | ||
| olcross=⦻ | ||
| oline=‾ | ||
| olt=⧀ | ||
| Omacr=Ō | ||
| omacr=ō | ||
| Omega=Ω | ||
| omega=ω | ||
| Omicron=Ο | ||
| omicron=ο | ||
| omid=⦶ | ||
| ominus=⊖ | ||
| Oopf=𝕆 | ||
| oopf=𝕠 | ||
| opar=⦷ | ||
| OpenCurlyDoubleQuote=“ | ||
| OpenCurlyQuote=‘ | ||
| operp=⦹ | ||
| oplus=⊕ | ||
| orarr=↻ | ||
| Or=⩔ | ||
| or=∨ | ||
| ord=⩝ | ||
| order=ℴ | ||
| orderof=ℴ | ||
| ordf=ª | ||
| ordm=º | ||
| origof=⊶ | ||
| oror=⩖ | ||
| orslope=⩗ | ||
| orv=⩛ | ||
| oS=Ⓢ | ||
| Oscr=𝒪 | ||
| oscr=ℴ | ||
| Oslash=Ø | ||
| oslash=ø | ||
| osol=⊘ | ||
| Otilde=Õ | ||
| otilde=õ | ||
| otimesas=⨶ | ||
| Otimes=⨷ | ||
| otimes=⊗ | ||
| Ouml=Ö | ||
| ouml=ö | ||
| ovbar=⌽ | ||
| OverBar=‾ | ||
| OverBrace=⏞ | ||
| OverBracket=⎴ | ||
| OverParenthesis=⏜ | ||
| para=¶ | ||
| parallel=∥ | ||
| par=∥ | ||
| parsim=⫳ | ||
| parsl=⫽ | ||
| part=∂ | ||
| PartialD=∂ | ||
| Pcy=П | ||
| pcy=п | ||
| percnt=% | ||
| period=. | ||
| permil=‰ | ||
| perp=⊥ | ||
| pertenk=‱ | ||
| Pfr=𝔓 | ||
| pfr=𝔭 | ||
| Phi=Φ | ||
| phi=φ | ||
| phiv=ϕ | ||
| phmmat=ℳ | ||
| phone=☎ | ||
| Pi=Π | ||
| pi=π | ||
| pitchfork=⋔ | ||
| piv=ϖ | ||
| planck=ℏ | ||
| planckh=ℎ | ||
| plankv=ℏ | ||
| plusacir=⨣ | ||
| plusb=⊞ | ||
| pluscir=⨢ | ||
| plus=+ | ||
| plusdo=∔ | ||
| plusdu=⨥ | ||
| pluse=⩲ | ||
| PlusMinus=± | ||
| plusmn=± | ||
| plussim=⨦ | ||
| plustwo=⨧ | ||
| pm=± | ||
| Poincareplane=ℌ | ||
| pointint=⨕ | ||
| popf=𝕡 | ||
| Popf=ℙ | ||
| pound=£ | ||
| prap=⪷ | ||
| Pr=⪻ | ||
| pr=≺ | ||
| prcue=≼ | ||
| precapprox=⪷ | ||
| prec=≺ | ||
| preccurlyeq=≼ | ||
| Precedes=≺ | ||
| PrecedesEqual=⪯ | ||
| PrecedesSlantEqual=≼ | ||
| PrecedesTilde=≾ | ||
| preceq=⪯ | ||
| precnapprox=⪹ | ||
| precneqq=⪵ | ||
| precnsim=⋨ | ||
| pre=⪯ | ||
| prE=⪳ | ||
| precsim=≾ | ||
| prime=′ | ||
| Prime=″ | ||
| primes=ℙ | ||
| prnap=⪹ | ||
| prnE=⪵ | ||
| prnsim=⋨ | ||
| prod=∏ | ||
| Product=∏ | ||
| profalar=⌮ | ||
| profline=⌒ | ||
| profsurf=⌓ | ||
| prop=∝ | ||
| Proportional=∝ | ||
| Proportion=∷ | ||
| propto=∝ | ||
| prsim=≾ | ||
| prurel=⊰ | ||
| Pscr=𝒫 | ||
| pscr=𝓅 | ||
| Psi=Ψ | ||
| psi=ψ | ||
| puncsp= | ||
| Qfr=𝔔 | ||
| qfr=𝔮 | ||
| qint=⨌ | ||
| qopf=𝕢 | ||
| Qopf=ℚ | ||
| qprime=⁗ | ||
| Qscr=𝒬 | ||
| qscr=𝓆 | ||
| quaternions=ℍ | ||
| quatint=⨖ | ||
| quest=? | ||
| questeq=≟ | ||
| quot=" | ||
| QUOT=" | ||
| rAarr=⇛ | ||
| race=∽̱ | ||
| Racute=Ŕ | ||
| racute=ŕ | ||
| radic=√ | ||
| raemptyv=⦳ | ||
| rang=⟩ | ||
| Rang=⟫ | ||
| rangd=⦒ | ||
| range=⦥ | ||
| rangle=⟩ | ||
| raquo=» | ||
| rarrap=⥵ | ||
| rarrb=⇥ | ||
| rarrbfs=⤠ | ||
| rarrc=⤳ | ||
| rarr=→ | ||
| Rarr=↠ | ||
| rArr=⇒ | ||
| rarrfs=⤞ | ||
| rarrhk=↪ | ||
| rarrlp=↬ | ||
| rarrpl=⥅ | ||
| rarrsim=⥴ | ||
| Rarrtl=⤖ | ||
| rarrtl=↣ | ||
| rarrw=↝ | ||
| ratail=⤚ | ||
| rAtail=⤜ | ||
| ratio=∶ | ||
| rationals=ℚ | ||
| rbarr=⤍ | ||
| rBarr=⤏ | ||
| RBarr=⤐ | ||
| rbbrk=❳ | ||
| rbrace=} | ||
| rbrack=] | ||
| rbrke=⦌ | ||
| rbrksld=⦎ | ||
| rbrkslu=⦐ | ||
| Rcaron=Ř | ||
| rcaron=ř | ||
| Rcedil=Ŗ | ||
| rcedil=ŗ | ||
| rceil=⌉ | ||
| rcub=} | ||
| Rcy=Р | ||
| rcy=р | ||
| rdca=⤷ | ||
| rdldhar=⥩ | ||
| rdquo=” | ||
| rdquor=” | ||
| rdsh=↳ | ||
| real=ℜ | ||
| realine=ℛ | ||
| realpart=ℜ | ||
| reals=ℝ | ||
| Re=ℜ | ||
| rect=▭ | ||
| reg=® | ||
| REG=® | ||
| ReverseElement=∋ | ||
| ReverseEquilibrium=⇋ | ||
| ReverseUpEquilibrium=⥯ | ||
| rfisht=⥽ | ||
| rfloor=⌋ | ||
| rfr=𝔯 | ||
| Rfr=ℜ | ||
| rHar=⥤ | ||
| rhard=⇁ | ||
| rharu=⇀ | ||
| rharul=⥬ | ||
| Rho=Ρ | ||
| rho=ρ | ||
| rhov=ϱ | ||
| RightAngleBracket=⟩ | ||
| RightArrowBar=⇥ | ||
| rightarrow=→ | ||
| RightArrow=→ | ||
| Rightarrow=⇒ | ||
| RightArrowLeftArrow=⇄ | ||
| rightarrowtail=↣ | ||
| RightCeiling=⌉ | ||
| RightDoubleBracket=⟧ | ||
| RightDownTeeVector=⥝ | ||
| RightDownVectorBar=⥕ | ||
| RightDownVector=⇂ | ||
| RightFloor=⌋ | ||
| rightharpoondown=⇁ | ||
| rightharpoonup=⇀ | ||
| rightleftarrows=⇄ | ||
| rightleftharpoons=⇌ | ||
| rightrightarrows=⇉ | ||
| rightsquigarrow=↝ | ||
| RightTeeArrow=↦ | ||
| RightTee=⊢ | ||
| RightTeeVector=⥛ | ||
| rightthreetimes=⋌ | ||
| RightTriangleBar=⧐ | ||
| RightTriangle=⊳ | ||
| RightTriangleEqual=⊵ | ||
| RightUpDownVector=⥏ | ||
| RightUpTeeVector=⥜ | ||
| RightUpVectorBar=⥔ | ||
| RightUpVector=↾ | ||
| RightVectorBar=⥓ | ||
| RightVector=⇀ | ||
| ring=˚ | ||
| risingdotseq=≓ | ||
| rlarr=⇄ | ||
| rlhar=⇌ | ||
| rlm= | ||
| rmoustache=⎱ | ||
| rmoust=⎱ | ||
| rnmid=⫮ | ||
| roang=⟭ | ||
| roarr=⇾ | ||
| robrk=⟧ | ||
| ropar=⦆ | ||
| ropf=𝕣 | ||
| Ropf=ℝ | ||
| roplus=⨮ | ||
| rotimes=⨵ | ||
| RoundImplies=⥰ | ||
| rpar=) | ||
| rpargt=⦔ | ||
| rppolint=⨒ | ||
| rrarr=⇉ | ||
| Rrightarrow=⇛ | ||
| rsaquo=› | ||
| rscr=𝓇 | ||
| Rscr=ℛ | ||
| rsh=↱ | ||
| Rsh=↱ | ||
| rsqb=] | ||
| rsquo=’ | ||
| rsquor=’ | ||
| rthree=⋌ | ||
| rtimes=⋊ | ||
| rtri=▹ | ||
| rtrie=⊵ | ||
| rtrif=▸ | ||
| rtriltri=⧎ | ||
| RuleDelayed=⧴ | ||
| ruluhar=⥨ | ||
| rx=℞ | ||
| Sacute=Ś | ||
| sacute=ś | ||
| sbquo=‚ | ||
| scap=⪸ | ||
| Scaron=Š | ||
| scaron=š | ||
| Sc=⪼ | ||
| sc=≻ | ||
| sccue=≽ | ||
| sce=⪰ | ||
| scE=⪴ | ||
| Scedil=Ş | ||
| scedil=ş | ||
| Scirc=Ŝ | ||
| scirc=ŝ | ||
| scnap=⪺ | ||
| scnE=⪶ | ||
| scnsim=⋩ | ||
| scpolint=⨓ | ||
| scsim=≿ | ||
| Scy=С | ||
| scy=с | ||
| sdotb=⊡ | ||
| sdot=⋅ | ||
| sdote=⩦ | ||
| searhk=⤥ | ||
| searr=↘ | ||
| seArr=⇘ | ||
| searrow=↘ | ||
| sect=§ | ||
| semi=; | ||
| seswar=⤩ | ||
| setminus=∖ | ||
| setmn=∖ | ||
| sext=✶ | ||
| Sfr=𝔖 | ||
| sfr=𝔰 | ||
| sfrown=⌢ | ||
| sharp=♯ | ||
| SHCHcy=Щ | ||
| shchcy=щ | ||
| SHcy=Ш | ||
| shcy=ш | ||
| ShortDownArrow=↓ | ||
| ShortLeftArrow=← | ||
| shortmid=∣ | ||
| shortparallel=∥ | ||
| ShortRightArrow=→ | ||
| ShortUpArrow=↑ | ||
| shy= | ||
| Sigma=Σ | ||
| sigma=σ | ||
| sigmaf=ς | ||
| sigmav=ς | ||
| sim=∼ | ||
| simdot=⩪ | ||
| sime=≃ | ||
| simeq=≃ | ||
| simg=⪞ | ||
| simgE=⪠ | ||
| siml=⪝ | ||
| simlE=⪟ | ||
| simne=≆ | ||
| simplus=⨤ | ||
| simrarr=⥲ | ||
| slarr=← | ||
| SmallCircle=∘ | ||
| smallsetminus=∖ | ||
| smashp=⨳ | ||
| smeparsl=⧤ | ||
| smid=∣ | ||
| smile=⌣ | ||
| smt=⪪ | ||
| smte=⪬ | ||
| smtes=⪬︀ | ||
| SOFTcy=Ь | ||
| softcy=ь | ||
| solbar=⌿ | ||
| solb=⧄ | ||
| sol=/ | ||
| Sopf=𝕊 | ||
| sopf=𝕤 | ||
| spades=♠ | ||
| spadesuit=♠ | ||
| spar=∥ | ||
| sqcap=⊓ | ||
| sqcaps=⊓︀ | ||
| sqcup=⊔ | ||
| sqcups=⊔︀ | ||
| Sqrt=√ | ||
| sqsub=⊏ | ||
| sqsube=⊑ | ||
| sqsubset=⊏ | ||
| sqsubseteq=⊑ | ||
| sqsup=⊐ | ||
| sqsupe=⊒ | ||
| sqsupset=⊐ | ||
| sqsupseteq=⊒ | ||
| square=□ | ||
| Square=□ | ||
| SquareIntersection=⊓ | ||
| SquareSubset=⊏ | ||
| SquareSubsetEqual=⊑ | ||
| SquareSuperset=⊐ | ||
| SquareSupersetEqual=⊒ | ||
| SquareUnion=⊔ | ||
| squarf=▪ | ||
| squ=□ | ||
| squf=▪ | ||
| srarr=→ | ||
| Sscr=𝒮 | ||
| sscr=𝓈 | ||
| ssetmn=∖ | ||
| ssmile=⌣ | ||
| sstarf=⋆ | ||
| Star=⋆ | ||
| star=☆ | ||
| starf=★ | ||
| straightepsilon=ϵ | ||
| straightphi=ϕ | ||
| strns=¯ | ||
| sub=⊂ | ||
| Sub=⋐ | ||
| subdot=⪽ | ||
| subE=⫅ | ||
| sube=⊆ | ||
| subedot=⫃ | ||
| submult=⫁ | ||
| subnE=⫋ | ||
| subne=⊊ | ||
| subplus=⪿ | ||
| subrarr=⥹ | ||
| subset=⊂ | ||
| Subset=⋐ | ||
| subseteq=⊆ | ||
| subseteqq=⫅ | ||
| SubsetEqual=⊆ | ||
| subsetneq=⊊ | ||
| subsetneqq=⫋ | ||
| subsim=⫇ | ||
| subsub=⫕ | ||
| subsup=⫓ | ||
| succapprox=⪸ | ||
| succ=≻ | ||
| succcurlyeq=≽ | ||
| Succeeds=≻ | ||
| SucceedsEqual=⪰ | ||
| SucceedsSlantEqual=≽ | ||
| SucceedsTilde=≿ | ||
| succeq=⪰ | ||
| succnapprox=⪺ | ||
| succneqq=⪶ | ||
| succnsim=⋩ | ||
| succsim=≿ | ||
| SuchThat=∋ | ||
| sum=∑ | ||
| Sum=∑ | ||
| sung=♪ | ||
| sup1=¹ | ||
| sup2=² | ||
| sup3=³ | ||
| sup=⊃ | ||
| Sup=⋑ | ||
| supdot=⪾ | ||
| 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=ß | ||
| Tab= | ||
| target=⌖ | ||
| Tau=Τ | ||
| tau=τ | ||
| tbrk=⎴ | ||
| Tcaron=Ť | ||
| tcaron=ť | ||
| Tcedil=Ţ | ||
| tcedil=ţ | ||
| Tcy=Т | ||
| tcy=т | ||
| tdot=⃛ | ||
| telrec=⌕ | ||
| Tfr=𝔗 | ||
| tfr=𝔱 | ||
| there4=∴ | ||
| therefore=∴ | ||
| Therefore=∴ | ||
| Theta=Θ | ||
| theta=θ | ||
| thetasym=ϑ | ||
| thetav=ϑ | ||
| thickapprox=≈ | ||
| thicksim=∼ | ||
| ThickSpace= | ||
| ThinSpace= | ||
| thinsp= | ||
| thkap=≈ | ||
| thksim=∼ | ||
| THORN=Þ | ||
| thorn=þ | ||
| tilde=˜ | ||
| Tilde=∼ | ||
| TildeEqual=≃ | ||
| TildeFullEqual=≅ | ||
| TildeTilde=≈ | ||
| timesbar=⨱ | ||
| timesb=⊠ | ||
| times=× | ||
| timesd=⨰ | ||
| tint=∭ | ||
| toea=⤨ | ||
| topbot=⌶ | ||
| topcir=⫱ | ||
| top=⊤ | ||
| Topf=𝕋 | ||
| topf=𝕥 | ||
| topfork=⫚ | ||
| tosa=⤩ | ||
| tprime=‴ | ||
| trade=™ | ||
| TRADE=™ | ||
| triangle=▵ | ||
| triangledown=▿ | ||
| triangleleft=◃ | ||
| trianglelefteq=⊴ | ||
| triangleq=≜ | ||
| triangleright=▹ | ||
| trianglerighteq=⊵ | ||
| tridot=◬ | ||
| trie=≜ | ||
| triminus=⨺ | ||
| TripleDot=⃛ | ||
| triplus=⨹ | ||
| trisb=⧍ | ||
| tritime=⨻ | ||
| trpezium=⏢ | ||
| Tscr=𝒯 | ||
| tscr=𝓉 | ||
| TScy=Ц | ||
| tscy=ц | ||
| TSHcy=Ћ | ||
| tshcy=ћ | ||
| Tstrok=Ŧ | ||
| tstrok=ŧ | ||
| twixt=≬ | ||
| twoheadleftarrow=↞ | ||
| twoheadrightarrow=↠ | ||
| Uacute=Ú | ||
| uacute=ú | ||
| uarr=↑ | ||
| Uarr=↟ | ||
| uArr=⇑ | ||
| Uarrocir=⥉ | ||
| Ubrcy=Ў | ||
| ubrcy=ў | ||
| Ubreve=Ŭ | ||
| ubreve=ŭ | ||
| Ucirc=Û | ||
| ucirc=û | ||
| Ucy=У | ||
| ucy=у | ||
| udarr=⇅ | ||
| Udblac=Ű | ||
| udblac=ű | ||
| udhar=⥮ | ||
| ufisht=⥾ | ||
| Ufr=𝔘 | ||
| ufr=𝔲 | ||
| Ugrave=Ù | ||
| ugrave=ù | ||
| uHar=⥣ | ||
| uharl=↿ | ||
| uharr=↾ | ||
| uhblk=▀ | ||
| ulcorn=⌜ | ||
| ulcorner=⌜ | ||
| ulcrop=⌏ | ||
| ultri=◸ | ||
| Umacr=Ū | ||
| umacr=ū | ||
| uml=¨ | ||
| UnderBar=_ | ||
| UnderBrace=⏟ | ||
| UnderBracket=⎵ | ||
| UnderParenthesis=⏝ | ||
| Union=⋃ | ||
| UnionPlus=⊎ | ||
| Uogon=Ų | ||
| uogon=ų | ||
| Uopf=𝕌 | ||
| uopf=𝕦 | ||
| UpArrowBar=⤒ | ||
| uparrow=↑ | ||
| UpArrow=↑ | ||
| Uparrow=⇑ | ||
| UpArrowDownArrow=⇅ | ||
| updownarrow=↕ | ||
| UpDownArrow=↕ | ||
| Updownarrow=⇕ | ||
| UpEquilibrium=⥮ | ||
| upharpoonleft=↿ | ||
| upharpoonright=↾ | ||
| uplus=⊎ | ||
| UpperLeftArrow=↖ | ||
| UpperRightArrow=↗ | ||
| upsi=υ | ||
| Upsi=ϒ | ||
| upsih=ϒ | ||
| Upsilon=Υ | ||
| upsilon=υ | ||
| UpTeeArrow=↥ | ||
| UpTee=⊥ | ||
| upuparrows=⇈ | ||
| urcorn=⌝ | ||
| urcorner=⌝ | ||
| urcrop=⌎ | ||
| Uring=Ů | ||
| uring=ů | ||
| urtri=◹ | ||
| Uscr=𝒰 | ||
| uscr=𝓊 | ||
| utdot=⋰ | ||
| Utilde=Ũ | ||
| utilde=ũ | ||
| utri=▵ | ||
| utrif=▴ | ||
| uuarr=⇈ | ||
| Uuml=Ü | ||
| uuml=ü | ||
| uwangle=⦧ | ||
| vangrt=⦜ | ||
| varepsilon=ϵ | ||
| varkappa=ϰ | ||
| varnothing=∅ | ||
| varphi=ϕ | ||
| varpi=ϖ | ||
| varpropto=∝ | ||
| varr=↕ | ||
| vArr=⇕ | ||
| varrho=ϱ | ||
| varsigma=ς | ||
| varsubsetneq=⊊︀ | ||
| varsubsetneqq=⫋︀ | ||
| varsupsetneq=⊋︀ | ||
| varsupsetneqq=⫌︀ | ||
| vartheta=ϑ | ||
| vartriangleleft=⊲ | ||
| vartriangleright=⊳ | ||
| vBar=⫨ | ||
| Vbar=⫫ | ||
| vBarv=⫩ | ||
| Vcy=В | ||
| vcy=в | ||
| vdash=⊢ | ||
| vDash=⊨ | ||
| Vdash=⊩ | ||
| VDash=⊫ | ||
| Vdashl=⫦ | ||
| veebar=⊻ | ||
| vee=∨ | ||
| Vee=⋁ | ||
| veeeq=≚ | ||
| vellip=⋮ | ||
| verbar=| | ||
| Verbar=‖ | ||
| vert=| | ||
| Vert=‖ | ||
| VerticalBar=∣ | ||
| VerticalLine=| | ||
| VerticalSeparator=❘ | ||
| VerticalTilde=≀ | ||
| VeryThinSpace= | ||
| Vfr=𝔙 | ||
| vfr=𝔳 | ||
| vltri=⊲ | ||
| vnsub=⊂⃒ | ||
| vnsup=⊃⃒ | ||
| Vopf=𝕍 | ||
| vopf=𝕧 | ||
| vprop=∝ | ||
| vrtri=⊳ | ||
| Vscr=𝒱 | ||
| vscr=𝓋 | ||
| vsubnE=⫋︀ | ||
| vsubne=⊊︀ | ||
| vsupnE=⫌︀ | ||
| vsupne=⊋︀ | ||
| Vvdash=⊪ | ||
| vzigzag=⦚ | ||
| Wcirc=Ŵ | ||
| wcirc=ŵ | ||
| wedbar=⩟ | ||
| wedge=∧ | ||
| Wedge=⋀ | ||
| wedgeq=≙ | ||
| weierp=℘ | ||
| Wfr=𝔚 | ||
| wfr=𝔴 | ||
| Wopf=𝕎 | ||
| wopf=𝕨 | ||
| wp=℘ | ||
| wr=≀ | ||
| wreath=≀ | ||
| Wscr=𝒲 | ||
| wscr=𝓌 | ||
| xcap=⋂ | ||
| xcirc=◯ | ||
| xcup=⋃ | ||
| xdtri=▽ | ||
| Xfr=𝔛 | ||
| xfr=𝔵 | ||
| xharr=⟷ | ||
| xhArr=⟺ | ||
| Xi=Ξ | ||
| xi=ξ | ||
| xlarr=⟵ | ||
| xlArr=⟸ | ||
| xmap=⟼ | ||
| xnis=⋻ | ||
| xodot=⨀ | ||
| Xopf=𝕏 | ||
| xopf=𝕩 | ||
| xoplus=⨁ | ||
| xotime=⨂ | ||
| xrarr=⟶ | ||
| xrArr=⟹ | ||
| Xscr=𝒳 | ||
| xscr=𝓍 | ||
| xsqcup=⨆ | ||
| xuplus=⨄ | ||
| xutri=△ | ||
| xvee=⋁ | ||
| xwedge=⋀ | ||
| Yacute=Ý | ||
| yacute=ý | ||
| YAcy=Я | ||
| yacy=я | ||
| Ycirc=Ŷ | ||
| ycirc=ŷ | ||
| Ycy=Ы | ||
| ycy=ы | ||
| yen=¥ | ||
| Yfr=𝔜 | ||
| yfr=𝔶 | ||
| YIcy=Ї | ||
| yicy=ї | ||
| Yopf=𝕐 | ||
| yopf=𝕪 | ||
| Yscr=𝒴 | ||
| yscr=𝓎 | ||
| YUcy=Ю | ||
| yucy=ю | ||
| yuml=ÿ | ||
| Yuml=Ÿ | ||
| Zacute=Ź | ||
| zacute=ź | ||
| Zcaron=Ž | ||
| zcaron=ž | ||
| Zcy=З | ||
| zcy=з | ||
| Zdot=Ż | ||
| zdot=ż | ||
| zeetrf=ℨ | ||
| ZeroWidthSpace= | ||
| Zeta=Ζ | ||
| zeta=ζ | ||
| zfr=𝔷 | ||
| Zfr=ℨ | ||
| ZHcy=Ж | ||
| zhcy=ж | ||
| zigrarr=⇝ | ||
| zopf=𝕫 | ||
| Zopf=ℤ | ||
| Zscr=𝒵 | ||
| zscr=𝓏 | ||
| zwj= | ||
| zwnj= |
Sorry, the diff of this file is not supported yet
Sorry, the diff of this file is not supported yet
| artifactId=commonmark | ||
| groupId=org.commonmark | ||
| version=0.23.0 | ||
| version=0.24.0 |
@@ -7,3 +7,3 @@ <?xml version="1.0" encoding="UTF-8"?> | ||
| <artifactId>commonmark-parent</artifactId> | ||
| <version>0.23.0</version> | ||
| <version>0.24.0</version> | ||
| </parent> | ||
@@ -58,2 +58,10 @@ | ||
| <licenses> | ||
| <license> | ||
| <name>BSD-2-Clause</name> | ||
| <url>https://opensource.org/licenses/BSD-2-Clause</url> | ||
| <distribution>repo</distribution> | ||
| </license> | ||
| </licenses> | ||
| </project> |
Sorry, the diff of this file is not supported yet
| Aacute=Á | ||
| aacute=á | ||
| Abreve=Ă | ||
| abreve=ă | ||
| ac=∾ | ||
| acd=∿ | ||
| acE=∾̳ | ||
| Acirc=Â | ||
| acirc=â | ||
| acute=´ | ||
| Acy=А | ||
| acy=а | ||
| AElig=Æ | ||
| aelig=æ | ||
| af= | ||
| Afr=𝔄 | ||
| afr=𝔞 | ||
| Agrave=À | ||
| agrave=à | ||
| alefsym=ℵ | ||
| aleph=ℵ | ||
| Alpha=Α | ||
| alpha=α | ||
| Amacr=Ā | ||
| amacr=ā | ||
| amalg=⨿ | ||
| amp=& | ||
| AMP=& | ||
| andand=⩕ | ||
| And=⩓ | ||
| and=∧ | ||
| andd=⩜ | ||
| andslope=⩘ | ||
| andv=⩚ | ||
| ang=∠ | ||
| ange=⦤ | ||
| angle=∠ | ||
| angmsdaa=⦨ | ||
| angmsdab=⦩ | ||
| angmsdac=⦪ | ||
| angmsdad=⦫ | ||
| angmsdae=⦬ | ||
| angmsdaf=⦭ | ||
| angmsdag=⦮ | ||
| angmsdah=⦯ | ||
| angmsd=∡ | ||
| angrt=∟ | ||
| angrtvb=⊾ | ||
| angrtvbd=⦝ | ||
| angsph=∢ | ||
| angst=Å | ||
| angzarr=⍼ | ||
| Aogon=Ą | ||
| aogon=ą | ||
| Aopf=𝔸 | ||
| aopf=𝕒 | ||
| apacir=⩯ | ||
| ap=≈ | ||
| apE=⩰ | ||
| ape=≊ | ||
| apid=≋ | ||
| apos=' | ||
| ApplyFunction= | ||
| approx=≈ | ||
| approxeq=≊ | ||
| Aring=Å | ||
| aring=å | ||
| Ascr=𝒜 | ||
| ascr=𝒶 | ||
| Assign=≔ | ||
| ast=* | ||
| asymp=≈ | ||
| asympeq=≍ | ||
| Atilde=Ã | ||
| atilde=ã | ||
| Auml=Ä | ||
| auml=ä | ||
| awconint=∳ | ||
| awint=⨑ | ||
| backcong=≌ | ||
| backepsilon=϶ | ||
| backprime=‵ | ||
| backsim=∽ | ||
| backsimeq=⋍ | ||
| Backslash=∖ | ||
| Barv=⫧ | ||
| barvee=⊽ | ||
| barwed=⌅ | ||
| Barwed=⌆ | ||
| barwedge=⌅ | ||
| bbrk=⎵ | ||
| bbrktbrk=⎶ | ||
| bcong=≌ | ||
| Bcy=Б | ||
| bcy=б | ||
| bdquo=„ | ||
| becaus=∵ | ||
| because=∵ | ||
| Because=∵ | ||
| bemptyv=⦰ | ||
| bepsi=϶ | ||
| bernou=ℬ | ||
| Bernoullis=ℬ | ||
| Beta=Β | ||
| beta=β | ||
| beth=ℶ | ||
| between=≬ | ||
| Bfr=𝔅 | ||
| bfr=𝔟 | ||
| bigcap=⋂ | ||
| 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=𝔹 | ||
| bopf=𝕓 | ||
| bot=⊥ | ||
| 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=𝒷 | ||
| Bscr=ℬ | ||
| bsemi=⁏ | ||
| bsim=∽ | ||
| bsime=⋍ | ||
| bsolb=⧅ | ||
| bsol=\ | ||
| bsolhsub=⟈ | ||
| bull=• | ||
| bullet=• | ||
| bump=≎ | ||
| bumpE=⪮ | ||
| bumpe=≏ | ||
| Bumpeq=≎ | ||
| bumpeq=≏ | ||
| Cacute=Ć | ||
| cacute=ć | ||
| capand=⩄ | ||
| capbrcup=⩉ | ||
| capcap=⩋ | ||
| cap=∩ | ||
| Cap=⋒ | ||
| capcup=⩇ | ||
| capdot=⩀ | ||
| CapitalDifferentialD=ⅅ | ||
| caps=∩︀ | ||
| caret=⁁ | ||
| caron=ˇ | ||
| Cayleys=ℭ | ||
| ccaps=⩍ | ||
| Ccaron=Č | ||
| ccaron=č | ||
| Ccedil=Ç | ||
| ccedil=ç | ||
| Ccirc=Ĉ | ||
| ccirc=ĉ | ||
| Cconint=∰ | ||
| ccups=⩌ | ||
| ccupssm=⩐ | ||
| Cdot=Ċ | ||
| cdot=ċ | ||
| cedil=¸ | ||
| Cedilla=¸ | ||
| cemptyv=⦲ | ||
| cent=¢ | ||
| centerdot=· | ||
| CenterDot=· | ||
| cfr=𝔠 | ||
| Cfr=ℭ | ||
| CHcy=Ч | ||
| chcy=ч | ||
| check=✓ | ||
| checkmark=✓ | ||
| Chi=Χ | ||
| chi=χ | ||
| circ=ˆ | ||
| circeq=≗ | ||
| circlearrowleft=↺ | ||
| circlearrowright=↻ | ||
| circledast=⊛ | ||
| circledcirc=⊚ | ||
| circleddash=⊝ | ||
| CircleDot=⊙ | ||
| circledR=® | ||
| circledS=Ⓢ | ||
| CircleMinus=⊖ | ||
| CirclePlus=⊕ | ||
| CircleTimes=⊗ | ||
| cir=○ | ||
| cirE=⧃ | ||
| cire=≗ | ||
| cirfnint=⨐ | ||
| cirmid=⫯ | ||
| cirscir=⧂ | ||
| ClockwiseContourIntegral=∲ | ||
| CloseCurlyDoubleQuote=” | ||
| CloseCurlyQuote=’ | ||
| clubs=♣ | ||
| clubsuit=♣ | ||
| colon=: | ||
| Colon=∷ | ||
| Colone=⩴ | ||
| colone=≔ | ||
| coloneq=≔ | ||
| comma=, | ||
| commat=@ | ||
| comp=∁ | ||
| compfn=∘ | ||
| complement=∁ | ||
| complexes=ℂ | ||
| cong=≅ | ||
| congdot=⩭ | ||
| Congruent=≡ | ||
| conint=∮ | ||
| Conint=∯ | ||
| ContourIntegral=∮ | ||
| copf=𝕔 | ||
| Copf=ℂ | ||
| coprod=∐ | ||
| Coproduct=∐ | ||
| copy=© | ||
| COPY=© | ||
| copysr=℗ | ||
| CounterClockwiseContourIntegral=∳ | ||
| crarr=↵ | ||
| cross=✗ | ||
| Cross=⨯ | ||
| Cscr=𝒞 | ||
| cscr=𝒸 | ||
| csub=⫏ | ||
| csube=⫑ | ||
| csup=⫐ | ||
| csupe=⫒ | ||
| ctdot=⋯ | ||
| cudarrl=⤸ | ||
| cudarrr=⤵ | ||
| cuepr=⋞ | ||
| cuesc=⋟ | ||
| cularr=↶ | ||
| cularrp=⤽ | ||
| cupbrcap=⩈ | ||
| cupcap=⩆ | ||
| CupCap=≍ | ||
| cup=∪ | ||
| Cup=⋓ | ||
| cupcup=⩊ | ||
| cupdot=⊍ | ||
| cupor=⩅ | ||
| cups=∪︀ | ||
| curarr=↷ | ||
| curarrm=⤼ | ||
| curlyeqprec=⋞ | ||
| curlyeqsucc=⋟ | ||
| curlyvee=⋎ | ||
| curlywedge=⋏ | ||
| curren=¤ | ||
| curvearrowleft=↶ | ||
| curvearrowright=↷ | ||
| cuvee=⋎ | ||
| cuwed=⋏ | ||
| cwconint=∲ | ||
| cwint=∱ | ||
| cylcty=⌭ | ||
| dagger=† | ||
| Dagger=‡ | ||
| daleth=ℸ | ||
| darr=↓ | ||
| Darr=↡ | ||
| dArr=⇓ | ||
| dash=‐ | ||
| Dashv=⫤ | ||
| dashv=⊣ | ||
| dbkarow=⤏ | ||
| dblac=˝ | ||
| Dcaron=Ď | ||
| dcaron=ď | ||
| Dcy=Д | ||
| dcy=д | ||
| ddagger=‡ | ||
| ddarr=⇊ | ||
| DD=ⅅ | ||
| dd=ⅆ | ||
| DDotrahd=⤑ | ||
| ddotseq=⩷ | ||
| deg=° | ||
| Del=∇ | ||
| Delta=Δ | ||
| delta=δ | ||
| demptyv=⦱ | ||
| dfisht=⥿ | ||
| Dfr=𝔇 | ||
| dfr=𝔡 | ||
| dHar=⥥ | ||
| dharl=⇃ | ||
| dharr=⇂ | ||
| DiacriticalAcute=´ | ||
| DiacriticalDot=˙ | ||
| DiacriticalDoubleAcute=˝ | ||
| DiacriticalGrave=` | ||
| DiacriticalTilde=˜ | ||
| diam=⋄ | ||
| diamond=⋄ | ||
| Diamond=⋄ | ||
| diamondsuit=♦ | ||
| diams=♦ | ||
| die=¨ | ||
| DifferentialD=ⅆ | ||
| digamma=ϝ | ||
| disin=⋲ | ||
| div=÷ | ||
| divide=÷ | ||
| divideontimes=⋇ | ||
| divonx=⋇ | ||
| DJcy=Ђ | ||
| djcy=ђ | ||
| dlcorn=⌞ | ||
| dlcrop=⌍ | ||
| dollar=$ | ||
| Dopf=𝔻 | ||
| dopf=𝕕 | ||
| Dot=¨ | ||
| dot=˙ | ||
| DotDot=⃜ | ||
| doteq=≐ | ||
| doteqdot=≑ | ||
| DotEqual=≐ | ||
| dotminus=∸ | ||
| dotplus=∔ | ||
| dotsquare=⊡ | ||
| doublebarwedge=⌆ | ||
| DoubleContourIntegral=∯ | ||
| DoubleDot=¨ | ||
| DoubleDownArrow=⇓ | ||
| DoubleLeftArrow=⇐ | ||
| DoubleLeftRightArrow=⇔ | ||
| DoubleLeftTee=⫤ | ||
| DoubleLongLeftArrow=⟸ | ||
| DoubleLongLeftRightArrow=⟺ | ||
| DoubleLongRightArrow=⟹ | ||
| DoubleRightArrow=⇒ | ||
| DoubleRightTee=⊨ | ||
| DoubleUpArrow=⇑ | ||
| DoubleUpDownArrow=⇕ | ||
| DoubleVerticalBar=∥ | ||
| DownArrowBar=⤓ | ||
| downarrow=↓ | ||
| DownArrow=↓ | ||
| Downarrow=⇓ | ||
| DownArrowUpArrow=⇵ | ||
| DownBreve=̑ | ||
| downdownarrows=⇊ | ||
| downharpoonleft=⇃ | ||
| downharpoonright=⇂ | ||
| DownLeftRightVector=⥐ | ||
| DownLeftTeeVector=⥞ | ||
| DownLeftVectorBar=⥖ | ||
| DownLeftVector=↽ | ||
| DownRightTeeVector=⥟ | ||
| DownRightVectorBar=⥗ | ||
| DownRightVector=⇁ | ||
| DownTeeArrow=↧ | ||
| DownTee=⊤ | ||
| drbkarow=⤐ | ||
| drcorn=⌟ | ||
| drcrop=⌌ | ||
| Dscr=𝒟 | ||
| dscr=𝒹 | ||
| DScy=Ѕ | ||
| dscy=ѕ | ||
| dsol=⧶ | ||
| Dstrok=Đ | ||
| dstrok=đ | ||
| dtdot=⋱ | ||
| dtri=▿ | ||
| dtrif=▾ | ||
| duarr=⇵ | ||
| duhar=⥯ | ||
| dwangle=⦦ | ||
| DZcy=Џ | ||
| dzcy=џ | ||
| dzigrarr=⟿ | ||
| Eacute=É | ||
| eacute=é | ||
| easter=⩮ | ||
| Ecaron=Ě | ||
| ecaron=ě | ||
| Ecirc=Ê | ||
| ecirc=ê | ||
| ecir=≖ | ||
| ecolon=≕ | ||
| Ecy=Э | ||
| ecy=э | ||
| eDDot=⩷ | ||
| Edot=Ė | ||
| edot=ė | ||
| eDot=≑ | ||
| ee=ⅇ | ||
| efDot=≒ | ||
| Efr=𝔈 | ||
| efr=𝔢 | ||
| eg=⪚ | ||
| Egrave=È | ||
| egrave=è | ||
| egs=⪖ | ||
| egsdot=⪘ | ||
| el=⪙ | ||
| Element=∈ | ||
| elinters=⏧ | ||
| ell=ℓ | ||
| els=⪕ | ||
| elsdot=⪗ | ||
| Emacr=Ē | ||
| emacr=ē | ||
| empty=∅ | ||
| emptyset=∅ | ||
| EmptySmallSquare=◻ | ||
| emptyv=∅ | ||
| EmptyVerySmallSquare=▫ | ||
| emsp13= | ||
| emsp14= | ||
| emsp= | ||
| ENG=Ŋ | ||
| eng=ŋ | ||
| ensp= | ||
| Eogon=Ę | ||
| eogon=ę | ||
| Eopf=𝔼 | ||
| eopf=𝕖 | ||
| epar=⋕ | ||
| eparsl=⧣ | ||
| eplus=⩱ | ||
| epsi=ε | ||
| Epsilon=Ε | ||
| epsilon=ε | ||
| epsiv=ϵ | ||
| eqcirc=≖ | ||
| eqcolon=≕ | ||
| eqsim=≂ | ||
| eqslantgtr=⪖ | ||
| eqslantless=⪕ | ||
| Equal=⩵ | ||
| equals== | ||
| EqualTilde=≂ | ||
| equest=≟ | ||
| Equilibrium=⇌ | ||
| equiv=≡ | ||
| equivDD=⩸ | ||
| eqvparsl=⧥ | ||
| erarr=⥱ | ||
| erDot=≓ | ||
| escr=ℯ | ||
| Escr=ℰ | ||
| esdot=≐ | ||
| Esim=⩳ | ||
| esim=≂ | ||
| Eta=Η | ||
| eta=η | ||
| ETH=Ð | ||
| eth=ð | ||
| Euml=Ë | ||
| euml=ë | ||
| euro=€ | ||
| excl=! | ||
| exist=∃ | ||
| Exists=∃ | ||
| expectation=ℰ | ||
| exponentiale=ⅇ | ||
| ExponentialE=ⅇ | ||
| fallingdotseq=≒ | ||
| Fcy=Ф | ||
| fcy=ф | ||
| female=♀ | ||
| ffilig=ffi | ||
| fflig=ff | ||
| ffllig=ffl | ||
| Ffr=𝔉 | ||
| ffr=𝔣 | ||
| filig=fi | ||
| FilledSmallSquare=◼ | ||
| FilledVerySmallSquare=▪ | ||
| fjlig=fj | ||
| flat=♭ | ||
| fllig=fl | ||
| fltns=▱ | ||
| fnof=ƒ | ||
| Fopf=𝔽 | ||
| fopf=𝕗 | ||
| forall=∀ | ||
| ForAll=∀ | ||
| fork=⋔ | ||
| forkv=⫙ | ||
| Fouriertrf=ℱ | ||
| fpartint=⨍ | ||
| frac12=½ | ||
| frac13=⅓ | ||
| frac14=¼ | ||
| frac15=⅕ | ||
| frac16=⅙ | ||
| frac18=⅛ | ||
| frac23=⅔ | ||
| frac25=⅖ | ||
| frac34=¾ | ||
| frac35=⅗ | ||
| frac38=⅜ | ||
| frac45=⅘ | ||
| frac56=⅚ | ||
| frac58=⅝ | ||
| frac78=⅞ | ||
| frasl=⁄ | ||
| frown=⌢ | ||
| fscr=𝒻 | ||
| Fscr=ℱ | ||
| gacute=ǵ | ||
| Gamma=Γ | ||
| gamma=γ | ||
| Gammad=Ϝ | ||
| gammad=ϝ | ||
| gap=⪆ | ||
| Gbreve=Ğ | ||
| gbreve=ğ | ||
| Gcedil=Ģ | ||
| Gcirc=Ĝ | ||
| gcirc=ĝ | ||
| Gcy=Г | ||
| gcy=г | ||
| Gdot=Ġ | ||
| gdot=ġ | ||
| ge=≥ | ||
| gE=≧ | ||
| gEl=⪌ | ||
| gel=⋛ | ||
| geq=≥ | ||
| geqq=≧ | ||
| geqslant=⩾ | ||
| gescc=⪩ | ||
| ges=⩾ | ||
| gesdot=⪀ | ||
| gesdoto=⪂ | ||
| gesdotol=⪄ | ||
| gesl=⋛︀ | ||
| gesles=⪔ | ||
| Gfr=𝔊 | ||
| gfr=𝔤 | ||
| gg=≫ | ||
| Gg=⋙ | ||
| ggg=⋙ | ||
| gimel=ℷ | ||
| GJcy=Ѓ | ||
| gjcy=ѓ | ||
| gla=⪥ | ||
| gl=≷ | ||
| glE=⪒ | ||
| glj=⪤ | ||
| gnap=⪊ | ||
| gnapprox=⪊ | ||
| gne=⪈ | ||
| gnE=≩ | ||
| gneq=⪈ | ||
| gneqq=≩ | ||
| gnsim=⋧ | ||
| Gopf=𝔾 | ||
| gopf=𝕘 | ||
| grave=` | ||
| GreaterEqual=≥ | ||
| GreaterEqualLess=⋛ | ||
| GreaterFullEqual=≧ | ||
| GreaterGreater=⪢ | ||
| GreaterLess=≷ | ||
| GreaterSlantEqual=⩾ | ||
| GreaterTilde=≳ | ||
| Gscr=𝒢 | ||
| gscr=ℊ | ||
| gsim=≳ | ||
| gsime=⪎ | ||
| gsiml=⪐ | ||
| gtcc=⪧ | ||
| gtcir=⩺ | ||
| gt=> | ||
| GT=> | ||
| Gt=≫ | ||
| gtdot=⋗ | ||
| gtlPar=⦕ | ||
| gtquest=⩼ | ||
| gtrapprox=⪆ | ||
| gtrarr=⥸ | ||
| gtrdot=⋗ | ||
| gtreqless=⋛ | ||
| gtreqqless=⪌ | ||
| gtrless=≷ | ||
| gtrsim=≳ | ||
| gvertneqq=≩︀ | ||
| gvnE=≩︀ | ||
| Hacek=ˇ | ||
| hairsp= | ||
| half=½ | ||
| hamilt=ℋ | ||
| HARDcy=Ъ | ||
| hardcy=ъ | ||
| harrcir=⥈ | ||
| harr=↔ | ||
| hArr=⇔ | ||
| harrw=↭ | ||
| Hat=^ | ||
| hbar=ℏ | ||
| Hcirc=Ĥ | ||
| hcirc=ĥ | ||
| hearts=♥ | ||
| heartsuit=♥ | ||
| hellip=… | ||
| hercon=⊹ | ||
| hfr=𝔥 | ||
| Hfr=ℌ | ||
| HilbertSpace=ℋ | ||
| hksearow=⤥ | ||
| hkswarow=⤦ | ||
| hoarr=⇿ | ||
| homtht=∻ | ||
| hookleftarrow=↩ | ||
| hookrightarrow=↪ | ||
| hopf=𝕙 | ||
| Hopf=ℍ | ||
| horbar=― | ||
| HorizontalLine=─ | ||
| hscr=𝒽 | ||
| Hscr=ℋ | ||
| hslash=ℏ | ||
| Hstrok=Ħ | ||
| hstrok=ħ | ||
| HumpDownHump=≎ | ||
| HumpEqual=≏ | ||
| hybull=⁃ | ||
| hyphen=‐ | ||
| Iacute=Í | ||
| iacute=í | ||
| ic= | ||
| Icirc=Î | ||
| icirc=î | ||
| Icy=И | ||
| icy=и | ||
| Idot=İ | ||
| IEcy=Е | ||
| iecy=е | ||
| iexcl=¡ | ||
| iff=⇔ | ||
| ifr=𝔦 | ||
| Ifr=ℑ | ||
| Igrave=Ì | ||
| igrave=ì | ||
| ii=ⅈ | ||
| iiiint=⨌ | ||
| iiint=∭ | ||
| iinfin=⧜ | ||
| iiota=℩ | ||
| IJlig=IJ | ||
| ijlig=ij | ||
| Imacr=Ī | ||
| imacr=ī | ||
| image=ℑ | ||
| ImaginaryI=ⅈ | ||
| imagline=ℐ | ||
| imagpart=ℑ | ||
| imath=ı | ||
| Im=ℑ | ||
| imof=⊷ | ||
| imped=Ƶ | ||
| Implies=⇒ | ||
| incare=℅ | ||
| in=∈ | ||
| infin=∞ | ||
| infintie=⧝ | ||
| inodot=ı | ||
| intcal=⊺ | ||
| int=∫ | ||
| Int=∬ | ||
| integers=ℤ | ||
| Integral=∫ | ||
| intercal=⊺ | ||
| Intersection=⋂ | ||
| intlarhk=⨗ | ||
| intprod=⨼ | ||
| InvisibleComma= | ||
| InvisibleTimes= | ||
| IOcy=Ё | ||
| iocy=ё | ||
| Iogon=Į | ||
| iogon=į | ||
| Iopf=𝕀 | ||
| iopf=𝕚 | ||
| Iota=Ι | ||
| iota=ι | ||
| iprod=⨼ | ||
| iquest=¿ | ||
| iscr=𝒾 | ||
| Iscr=ℐ | ||
| isin=∈ | ||
| isindot=⋵ | ||
| isinE=⋹ | ||
| isins=⋴ | ||
| isinsv=⋳ | ||
| isinv=∈ | ||
| it= | ||
| Itilde=Ĩ | ||
| itilde=ĩ | ||
| Iukcy=І | ||
| iukcy=і | ||
| Iuml=Ï | ||
| iuml=ï | ||
| Jcirc=Ĵ | ||
| jcirc=ĵ | ||
| Jcy=Й | ||
| jcy=й | ||
| Jfr=𝔍 | ||
| jfr=𝔧 | ||
| jmath=ȷ | ||
| Jopf=𝕁 | ||
| jopf=𝕛 | ||
| Jscr=𝒥 | ||
| jscr=𝒿 | ||
| Jsercy=Ј | ||
| jsercy=ј | ||
| Jukcy=Є | ||
| jukcy=є | ||
| Kappa=Κ | ||
| kappa=κ | ||
| kappav=ϰ | ||
| Kcedil=Ķ | ||
| kcedil=ķ | ||
| Kcy=К | ||
| kcy=к | ||
| Kfr=𝔎 | ||
| kfr=𝔨 | ||
| kgreen=ĸ | ||
| KHcy=Х | ||
| khcy=х | ||
| KJcy=Ќ | ||
| kjcy=ќ | ||
| Kopf=𝕂 | ||
| kopf=𝕜 | ||
| Kscr=𝒦 | ||
| kscr=𝓀 | ||
| lAarr=⇚ | ||
| Lacute=Ĺ | ||
| lacute=ĺ | ||
| laemptyv=⦴ | ||
| lagran=ℒ | ||
| Lambda=Λ | ||
| lambda=λ | ||
| lang=⟨ | ||
| Lang=⟪ | ||
| langd=⦑ | ||
| langle=⟨ | ||
| lap=⪅ | ||
| Laplacetrf=ℒ | ||
| laquo=« | ||
| larrb=⇤ | ||
| larrbfs=⤟ | ||
| larr=← | ||
| Larr=↞ | ||
| lArr=⇐ | ||
| larrfs=⤝ | ||
| larrhk=↩ | ||
| larrlp=↫ | ||
| larrpl=⤹ | ||
| larrsim=⥳ | ||
| larrtl=↢ | ||
| latail=⤙ | ||
| lAtail=⤛ | ||
| lat=⪫ | ||
| late=⪭ | ||
| lates=⪭︀ | ||
| lbarr=⤌ | ||
| lBarr=⤎ | ||
| lbbrk=❲ | ||
| lbrace={ | ||
| lbrack=[ | ||
| lbrke=⦋ | ||
| lbrksld=⦏ | ||
| lbrkslu=⦍ | ||
| Lcaron=Ľ | ||
| lcaron=ľ | ||
| Lcedil=Ļ | ||
| lcedil=ļ | ||
| lceil=⌈ | ||
| lcub={ | ||
| Lcy=Л | ||
| lcy=л | ||
| ldca=⤶ | ||
| ldquo=“ | ||
| ldquor=„ | ||
| ldrdhar=⥧ | ||
| ldrushar=⥋ | ||
| ldsh=↲ | ||
| le=≤ | ||
| lE=≦ | ||
| LeftAngleBracket=⟨ | ||
| LeftArrowBar=⇤ | ||
| leftarrow=← | ||
| LeftArrow=← | ||
| Leftarrow=⇐ | ||
| LeftArrowRightArrow=⇆ | ||
| leftarrowtail=↢ | ||
| LeftCeiling=⌈ | ||
| LeftDoubleBracket=⟦ | ||
| LeftDownTeeVector=⥡ | ||
| LeftDownVectorBar=⥙ | ||
| LeftDownVector=⇃ | ||
| LeftFloor=⌊ | ||
| leftharpoondown=↽ | ||
| leftharpoonup=↼ | ||
| leftleftarrows=⇇ | ||
| leftrightarrow=↔ | ||
| LeftRightArrow=↔ | ||
| Leftrightarrow=⇔ | ||
| leftrightarrows=⇆ | ||
| leftrightharpoons=⇋ | ||
| leftrightsquigarrow=↭ | ||
| LeftRightVector=⥎ | ||
| LeftTeeArrow=↤ | ||
| LeftTee=⊣ | ||
| LeftTeeVector=⥚ | ||
| leftthreetimes=⋋ | ||
| LeftTriangleBar=⧏ | ||
| LeftTriangle=⊲ | ||
| LeftTriangleEqual=⊴ | ||
| LeftUpDownVector=⥑ | ||
| LeftUpTeeVector=⥠ | ||
| LeftUpVectorBar=⥘ | ||
| LeftUpVector=↿ | ||
| LeftVectorBar=⥒ | ||
| LeftVector=↼ | ||
| lEg=⪋ | ||
| leg=⋚ | ||
| leq=≤ | ||
| leqq=≦ | ||
| leqslant=⩽ | ||
| lescc=⪨ | ||
| les=⩽ | ||
| lesdot=⩿ | ||
| lesdoto=⪁ | ||
| lesdotor=⪃ | ||
| lesg=⋚︀ | ||
| lesges=⪓ | ||
| lessapprox=⪅ | ||
| lessdot=⋖ | ||
| lesseqgtr=⋚ | ||
| lesseqqgtr=⪋ | ||
| LessEqualGreater=⋚ | ||
| LessFullEqual=≦ | ||
| LessGreater=≶ | ||
| lessgtr=≶ | ||
| LessLess=⪡ | ||
| lesssim=≲ | ||
| LessSlantEqual=⩽ | ||
| LessTilde=≲ | ||
| lfisht=⥼ | ||
| lfloor=⌊ | ||
| Lfr=𝔏 | ||
| lfr=𝔩 | ||
| lg=≶ | ||
| lgE=⪑ | ||
| lHar=⥢ | ||
| lhard=↽ | ||
| lharu=↼ | ||
| lharul=⥪ | ||
| lhblk=▄ | ||
| LJcy=Љ | ||
| ljcy=љ | ||
| llarr=⇇ | ||
| ll=≪ | ||
| Ll=⋘ | ||
| llcorner=⌞ | ||
| Lleftarrow=⇚ | ||
| llhard=⥫ | ||
| lltri=◺ | ||
| Lmidot=Ŀ | ||
| lmidot=ŀ | ||
| lmoustache=⎰ | ||
| lmoust=⎰ | ||
| lnap=⪉ | ||
| lnapprox=⪉ | ||
| lne=⪇ | ||
| lnE=≨ | ||
| lneq=⪇ | ||
| lneqq=≨ | ||
| lnsim=⋦ | ||
| loang=⟬ | ||
| loarr=⇽ | ||
| lobrk=⟦ | ||
| longleftarrow=⟵ | ||
| LongLeftArrow=⟵ | ||
| Longleftarrow=⟸ | ||
| longleftrightarrow=⟷ | ||
| LongLeftRightArrow=⟷ | ||
| Longleftrightarrow=⟺ | ||
| longmapsto=⟼ | ||
| longrightarrow=⟶ | ||
| LongRightArrow=⟶ | ||
| Longrightarrow=⟹ | ||
| looparrowleft=↫ | ||
| looparrowright=↬ | ||
| lopar=⦅ | ||
| Lopf=𝕃 | ||
| lopf=𝕝 | ||
| loplus=⨭ | ||
| lotimes=⨴ | ||
| lowast=∗ | ||
| lowbar=_ | ||
| LowerLeftArrow=↙ | ||
| LowerRightArrow=↘ | ||
| loz=◊ | ||
| lozenge=◊ | ||
| lozf=⧫ | ||
| lpar=( | ||
| lparlt=⦓ | ||
| lrarr=⇆ | ||
| lrcorner=⌟ | ||
| lrhar=⇋ | ||
| lrhard=⥭ | ||
| lrm= | ||
| lrtri=⊿ | ||
| lsaquo=‹ | ||
| lscr=𝓁 | ||
| Lscr=ℒ | ||
| lsh=↰ | ||
| Lsh=↰ | ||
| lsim=≲ | ||
| lsime=⪍ | ||
| lsimg=⪏ | ||
| lsqb=[ | ||
| lsquo=‘ | ||
| lsquor=‚ | ||
| Lstrok=Ł | ||
| lstrok=ł | ||
| ltcc=⪦ | ||
| ltcir=⩹ | ||
| lt=< | ||
| LT=< | ||
| Lt=≪ | ||
| 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=М | ||
| mcy=м | ||
| mdash=— | ||
| mDDot=∺ | ||
| measuredangle=∡ | ||
| MediumSpace= | ||
| Mellintrf=ℳ | ||
| Mfr=𝔐 | ||
| mfr=𝔪 | ||
| mho=℧ | ||
| micro=µ | ||
| midast=* | ||
| midcir=⫰ | ||
| mid=∣ | ||
| middot=· | ||
| minusb=⊟ | ||
| minus=− | ||
| minusd=∸ | ||
| minusdu=⨪ | ||
| MinusPlus=∓ | ||
| mlcp=⫛ | ||
| mldr=… | ||
| mnplus=∓ | ||
| models=⊧ | ||
| Mopf=𝕄 | ||
| mopf=𝕞 | ||
| mp=∓ | ||
| mscr=𝓂 | ||
| Mscr=ℳ | ||
| mstpos=∾ | ||
| Mu=Μ | ||
| mu=μ | ||
| multimap=⊸ | ||
| mumap=⊸ | ||
| nabla=∇ | ||
| Nacute=Ń | ||
| nacute=ń | ||
| nang=∠⃒ | ||
| nap=≉ | ||
| napE=⩰̸ | ||
| napid=≋̸ | ||
| napos=ʼn | ||
| napprox=≉ | ||
| natural=♮ | ||
| naturals=ℕ | ||
| natur=♮ | ||
| nbsp= | ||
| nbump=≎̸ | ||
| nbumpe=≏̸ | ||
| ncap=⩃ | ||
| Ncaron=Ň | ||
| ncaron=ň | ||
| Ncedil=Ņ | ||
| ncedil=ņ | ||
| ncong=≇ | ||
| ncongdot=⩭̸ | ||
| ncup=⩂ | ||
| Ncy=Н | ||
| ncy=н | ||
| ndash=– | ||
| nearhk=⤤ | ||
| nearr=↗ | ||
| neArr=⇗ | ||
| nearrow=↗ | ||
| ne=≠ | ||
| nedot=≐̸ | ||
| NegativeMediumSpace= | ||
| NegativeThickSpace= | ||
| NegativeThinSpace= | ||
| NegativeVeryThinSpace= | ||
| nequiv=≢ | ||
| nesear=⤨ | ||
| nesim=≂̸ | ||
| NestedGreaterGreater=≫ | ||
| NestedLessLess=≪ | ||
| NewLine= | ||
| nexist=∄ | ||
| nexists=∄ | ||
| Nfr=𝔑 | ||
| nfr=𝔫 | ||
| ngE=≧̸ | ||
| nge=≱ | ||
| ngeq=≱ | ||
| ngeqq=≧̸ | ||
| ngeqslant=⩾̸ | ||
| nges=⩾̸ | ||
| nGg=⋙̸ | ||
| ngsim=≵ | ||
| nGt=≫⃒ | ||
| ngt=≯ | ||
| ngtr=≯ | ||
| nGtv=≫̸ | ||
| nharr=↮ | ||
| nhArr=⇎ | ||
| nhpar=⫲ | ||
| ni=∋ | ||
| nis=⋼ | ||
| nisd=⋺ | ||
| niv=∋ | ||
| NJcy=Њ | ||
| njcy=њ | ||
| nlarr=↚ | ||
| nlArr=⇍ | ||
| nldr=‥ | ||
| nlE=≦̸ | ||
| nle=≰ | ||
| nleftarrow=↚ | ||
| nLeftarrow=⇍ | ||
| nleftrightarrow=↮ | ||
| nLeftrightarrow=⇎ | ||
| nleq=≰ | ||
| nleqq=≦̸ | ||
| nleqslant=⩽̸ | ||
| nles=⩽̸ | ||
| nless=≮ | ||
| nLl=⋘̸ | ||
| nlsim=≴ | ||
| nLt=≪⃒ | ||
| nlt=≮ | ||
| nltri=⋪ | ||
| nltrie=⋬ | ||
| nLtv=≪̸ | ||
| nmid=∤ | ||
| NoBreak= | ||
| NonBreakingSpace= | ||
| nopf=𝕟 | ||
| Nopf=ℕ | ||
| Not=⫬ | ||
| not=¬ | ||
| NotCongruent=≢ | ||
| NotCupCap=≭ | ||
| NotDoubleVerticalBar=∦ | ||
| NotElement=∉ | ||
| NotEqual=≠ | ||
| NotEqualTilde=≂̸ | ||
| NotExists=∄ | ||
| NotGreater=≯ | ||
| NotGreaterEqual=≱ | ||
| NotGreaterFullEqual=≧̸ | ||
| NotGreaterGreater=≫̸ | ||
| NotGreaterLess=≹ | ||
| NotGreaterSlantEqual=⩾̸ | ||
| NotGreaterTilde=≵ | ||
| NotHumpDownHump=≎̸ | ||
| NotHumpEqual=≏̸ | ||
| notin=∉ | ||
| notindot=⋵̸ | ||
| notinE=⋹̸ | ||
| notinva=∉ | ||
| notinvb=⋷ | ||
| notinvc=⋶ | ||
| NotLeftTriangleBar=⧏̸ | ||
| NotLeftTriangle=⋪ | ||
| NotLeftTriangleEqual=⋬ | ||
| NotLess=≮ | ||
| NotLessEqual=≰ | ||
| NotLessGreater=≸ | ||
| NotLessLess=≪̸ | ||
| NotLessSlantEqual=⩽̸ | ||
| NotLessTilde=≴ | ||
| NotNestedGreaterGreater=⪢̸ | ||
| NotNestedLessLess=⪡̸ | ||
| notni=∌ | ||
| notniva=∌ | ||
| notnivb=⋾ | ||
| notnivc=⋽ | ||
| NotPrecedes=⊀ | ||
| NotPrecedesEqual=⪯̸ | ||
| NotPrecedesSlantEqual=⋠ | ||
| NotReverseElement=∌ | ||
| NotRightTriangleBar=⧐̸ | ||
| NotRightTriangle=⋫ | ||
| NotRightTriangleEqual=⋭ | ||
| NotSquareSubset=⊏̸ | ||
| NotSquareSubsetEqual=⋢ | ||
| NotSquareSuperset=⊐̸ | ||
| NotSquareSupersetEqual=⋣ | ||
| NotSubset=⊂⃒ | ||
| NotSubsetEqual=⊈ | ||
| NotSucceeds=⊁ | ||
| NotSucceedsEqual=⪰̸ | ||
| NotSucceedsSlantEqual=⋡ | ||
| NotSucceedsTilde=≿̸ | ||
| NotSuperset=⊃⃒ | ||
| NotSupersetEqual=⊉ | ||
| NotTilde=≁ | ||
| NotTildeEqual=≄ | ||
| NotTildeFullEqual=≇ | ||
| NotTildeTilde=≉ | ||
| NotVerticalBar=∤ | ||
| nparallel=∦ | ||
| npar=∦ | ||
| nparsl=⫽⃥ | ||
| npart=∂̸ | ||
| npolint=⨔ | ||
| npr=⊀ | ||
| nprcue=⋠ | ||
| nprec=⊀ | ||
| npreceq=⪯̸ | ||
| npre=⪯̸ | ||
| nrarrc=⤳̸ | ||
| nrarr=↛ | ||
| nrArr=⇏ | ||
| nrarrw=↝̸ | ||
| nrightarrow=↛ | ||
| nRightarrow=⇏ | ||
| nrtri=⋫ | ||
| nrtrie=⋭ | ||
| nsc=⊁ | ||
| nsccue=⋡ | ||
| nsce=⪰̸ | ||
| Nscr=𝒩 | ||
| nscr=𝓃 | ||
| nshortmid=∤ | ||
| nshortparallel=∦ | ||
| nsim=≁ | ||
| nsime=≄ | ||
| nsimeq=≄ | ||
| nsmid=∤ | ||
| nspar=∦ | ||
| nsqsube=⋢ | ||
| nsqsupe=⋣ | ||
| nsub=⊄ | ||
| nsubE=⫅̸ | ||
| nsube=⊈ | ||
| nsubset=⊂⃒ | ||
| nsubseteq=⊈ | ||
| nsubseteqq=⫅̸ | ||
| nsucc=⊁ | ||
| nsucceq=⪰̸ | ||
| nsup=⊅ | ||
| nsupE=⫆̸ | ||
| nsupe=⊉ | ||
| nsupset=⊃⃒ | ||
| nsupseteq=⊉ | ||
| nsupseteqq=⫆̸ | ||
| ntgl=≹ | ||
| Ntilde=Ñ | ||
| ntilde=ñ | ||
| ntlg=≸ | ||
| ntriangleleft=⋪ | ||
| ntrianglelefteq=⋬ | ||
| ntriangleright=⋫ | ||
| ntrianglerighteq=⋭ | ||
| Nu=Ν | ||
| nu=ν | ||
| num=# | ||
| numero=№ | ||
| numsp= | ||
| nvap=≍⃒ | ||
| nvdash=⊬ | ||
| nvDash=⊭ | ||
| nVdash=⊮ | ||
| nVDash=⊯ | ||
| nvge=≥⃒ | ||
| nvgt=>⃒ | ||
| nvHarr=⤄ | ||
| nvinfin=⧞ | ||
| nvlArr=⤂ | ||
| nvle=≤⃒ | ||
| nvlt=<⃒ | ||
| nvltrie=⊴⃒ | ||
| nvrArr=⤃ | ||
| nvrtrie=⊵⃒ | ||
| nvsim=∼⃒ | ||
| nwarhk=⤣ | ||
| nwarr=↖ | ||
| nwArr=⇖ | ||
| nwarrow=↖ | ||
| nwnear=⤧ | ||
| Oacute=Ó | ||
| oacute=ó | ||
| oast=⊛ | ||
| Ocirc=Ô | ||
| ocirc=ô | ||
| ocir=⊚ | ||
| Ocy=О | ||
| ocy=о | ||
| odash=⊝ | ||
| Odblac=Ő | ||
| odblac=ő | ||
| odiv=⨸ | ||
| odot=⊙ | ||
| odsold=⦼ | ||
| OElig=Π| ||
| oelig=œ | ||
| ofcir=⦿ | ||
| Ofr=𝔒 | ||
| ofr=𝔬 | ||
| ogon=˛ | ||
| Ograve=Ò | ||
| ograve=ò | ||
| ogt=⧁ | ||
| ohbar=⦵ | ||
| ohm=Ω | ||
| oint=∮ | ||
| olarr=↺ | ||
| olcir=⦾ | ||
| olcross=⦻ | ||
| oline=‾ | ||
| olt=⧀ | ||
| Omacr=Ō | ||
| omacr=ō | ||
| Omega=Ω | ||
| omega=ω | ||
| Omicron=Ο | ||
| omicron=ο | ||
| omid=⦶ | ||
| ominus=⊖ | ||
| Oopf=𝕆 | ||
| oopf=𝕠 | ||
| opar=⦷ | ||
| OpenCurlyDoubleQuote=“ | ||
| OpenCurlyQuote=‘ | ||
| operp=⦹ | ||
| oplus=⊕ | ||
| orarr=↻ | ||
| Or=⩔ | ||
| or=∨ | ||
| ord=⩝ | ||
| order=ℴ | ||
| orderof=ℴ | ||
| ordf=ª | ||
| ordm=º | ||
| origof=⊶ | ||
| oror=⩖ | ||
| orslope=⩗ | ||
| orv=⩛ | ||
| oS=Ⓢ | ||
| Oscr=𝒪 | ||
| oscr=ℴ | ||
| Oslash=Ø | ||
| oslash=ø | ||
| osol=⊘ | ||
| Otilde=Õ | ||
| otilde=õ | ||
| otimesas=⨶ | ||
| Otimes=⨷ | ||
| otimes=⊗ | ||
| Ouml=Ö | ||
| ouml=ö | ||
| ovbar=⌽ | ||
| OverBar=‾ | ||
| OverBrace=⏞ | ||
| OverBracket=⎴ | ||
| OverParenthesis=⏜ | ||
| para=¶ | ||
| parallel=∥ | ||
| par=∥ | ||
| parsim=⫳ | ||
| parsl=⫽ | ||
| part=∂ | ||
| PartialD=∂ | ||
| Pcy=П | ||
| pcy=п | ||
| percnt=% | ||
| period=. | ||
| permil=‰ | ||
| perp=⊥ | ||
| pertenk=‱ | ||
| Pfr=𝔓 | ||
| pfr=𝔭 | ||
| Phi=Φ | ||
| phi=φ | ||
| phiv=ϕ | ||
| phmmat=ℳ | ||
| phone=☎ | ||
| Pi=Π | ||
| pi=π | ||
| pitchfork=⋔ | ||
| piv=ϖ | ||
| planck=ℏ | ||
| planckh=ℎ | ||
| plankv=ℏ | ||
| plusacir=⨣ | ||
| plusb=⊞ | ||
| pluscir=⨢ | ||
| plus=+ | ||
| plusdo=∔ | ||
| plusdu=⨥ | ||
| pluse=⩲ | ||
| PlusMinus=± | ||
| plusmn=± | ||
| plussim=⨦ | ||
| plustwo=⨧ | ||
| pm=± | ||
| Poincareplane=ℌ | ||
| pointint=⨕ | ||
| popf=𝕡 | ||
| Popf=ℙ | ||
| pound=£ | ||
| prap=⪷ | ||
| Pr=⪻ | ||
| pr=≺ | ||
| prcue=≼ | ||
| precapprox=⪷ | ||
| prec=≺ | ||
| preccurlyeq=≼ | ||
| Precedes=≺ | ||
| PrecedesEqual=⪯ | ||
| PrecedesSlantEqual=≼ | ||
| PrecedesTilde=≾ | ||
| preceq=⪯ | ||
| precnapprox=⪹ | ||
| precneqq=⪵ | ||
| precnsim=⋨ | ||
| pre=⪯ | ||
| prE=⪳ | ||
| precsim=≾ | ||
| prime=′ | ||
| Prime=″ | ||
| primes=ℙ | ||
| prnap=⪹ | ||
| prnE=⪵ | ||
| prnsim=⋨ | ||
| prod=∏ | ||
| Product=∏ | ||
| profalar=⌮ | ||
| profline=⌒ | ||
| profsurf=⌓ | ||
| prop=∝ | ||
| Proportional=∝ | ||
| Proportion=∷ | ||
| propto=∝ | ||
| prsim=≾ | ||
| prurel=⊰ | ||
| Pscr=𝒫 | ||
| pscr=𝓅 | ||
| Psi=Ψ | ||
| psi=ψ | ||
| puncsp= | ||
| Qfr=𝔔 | ||
| qfr=𝔮 | ||
| qint=⨌ | ||
| qopf=𝕢 | ||
| Qopf=ℚ | ||
| qprime=⁗ | ||
| Qscr=𝒬 | ||
| qscr=𝓆 | ||
| quaternions=ℍ | ||
| quatint=⨖ | ||
| quest=? | ||
| questeq=≟ | ||
| quot=" | ||
| QUOT=" | ||
| rAarr=⇛ | ||
| race=∽̱ | ||
| Racute=Ŕ | ||
| racute=ŕ | ||
| radic=√ | ||
| raemptyv=⦳ | ||
| rang=⟩ | ||
| Rang=⟫ | ||
| rangd=⦒ | ||
| range=⦥ | ||
| rangle=⟩ | ||
| raquo=» | ||
| rarrap=⥵ | ||
| rarrb=⇥ | ||
| rarrbfs=⤠ | ||
| rarrc=⤳ | ||
| rarr=→ | ||
| Rarr=↠ | ||
| rArr=⇒ | ||
| rarrfs=⤞ | ||
| rarrhk=↪ | ||
| rarrlp=↬ | ||
| rarrpl=⥅ | ||
| rarrsim=⥴ | ||
| Rarrtl=⤖ | ||
| rarrtl=↣ | ||
| rarrw=↝ | ||
| ratail=⤚ | ||
| rAtail=⤜ | ||
| ratio=∶ | ||
| rationals=ℚ | ||
| rbarr=⤍ | ||
| rBarr=⤏ | ||
| RBarr=⤐ | ||
| rbbrk=❳ | ||
| rbrace=} | ||
| rbrack=] | ||
| rbrke=⦌ | ||
| rbrksld=⦎ | ||
| rbrkslu=⦐ | ||
| Rcaron=Ř | ||
| rcaron=ř | ||
| Rcedil=Ŗ | ||
| rcedil=ŗ | ||
| rceil=⌉ | ||
| rcub=} | ||
| Rcy=Р | ||
| rcy=р | ||
| rdca=⤷ | ||
| rdldhar=⥩ | ||
| rdquo=” | ||
| rdquor=” | ||
| rdsh=↳ | ||
| real=ℜ | ||
| realine=ℛ | ||
| realpart=ℜ | ||
| reals=ℝ | ||
| Re=ℜ | ||
| rect=▭ | ||
| reg=® | ||
| REG=® | ||
| ReverseElement=∋ | ||
| ReverseEquilibrium=⇋ | ||
| ReverseUpEquilibrium=⥯ | ||
| rfisht=⥽ | ||
| rfloor=⌋ | ||
| rfr=𝔯 | ||
| Rfr=ℜ | ||
| rHar=⥤ | ||
| rhard=⇁ | ||
| rharu=⇀ | ||
| rharul=⥬ | ||
| Rho=Ρ | ||
| rho=ρ | ||
| rhov=ϱ | ||
| RightAngleBracket=⟩ | ||
| RightArrowBar=⇥ | ||
| rightarrow=→ | ||
| RightArrow=→ | ||
| Rightarrow=⇒ | ||
| RightArrowLeftArrow=⇄ | ||
| rightarrowtail=↣ | ||
| RightCeiling=⌉ | ||
| RightDoubleBracket=⟧ | ||
| RightDownTeeVector=⥝ | ||
| RightDownVectorBar=⥕ | ||
| RightDownVector=⇂ | ||
| RightFloor=⌋ | ||
| rightharpoondown=⇁ | ||
| rightharpoonup=⇀ | ||
| rightleftarrows=⇄ | ||
| rightleftharpoons=⇌ | ||
| rightrightarrows=⇉ | ||
| rightsquigarrow=↝ | ||
| RightTeeArrow=↦ | ||
| RightTee=⊢ | ||
| RightTeeVector=⥛ | ||
| rightthreetimes=⋌ | ||
| RightTriangleBar=⧐ | ||
| RightTriangle=⊳ | ||
| RightTriangleEqual=⊵ | ||
| RightUpDownVector=⥏ | ||
| RightUpTeeVector=⥜ | ||
| RightUpVectorBar=⥔ | ||
| RightUpVector=↾ | ||
| RightVectorBar=⥓ | ||
| RightVector=⇀ | ||
| ring=˚ | ||
| risingdotseq=≓ | ||
| rlarr=⇄ | ||
| rlhar=⇌ | ||
| rlm= | ||
| rmoustache=⎱ | ||
| rmoust=⎱ | ||
| rnmid=⫮ | ||
| roang=⟭ | ||
| roarr=⇾ | ||
| robrk=⟧ | ||
| ropar=⦆ | ||
| ropf=𝕣 | ||
| Ropf=ℝ | ||
| roplus=⨮ | ||
| rotimes=⨵ | ||
| RoundImplies=⥰ | ||
| rpar=) | ||
| rpargt=⦔ | ||
| rppolint=⨒ | ||
| rrarr=⇉ | ||
| Rrightarrow=⇛ | ||
| rsaquo=› | ||
| rscr=𝓇 | ||
| Rscr=ℛ | ||
| rsh=↱ | ||
| Rsh=↱ | ||
| rsqb=] | ||
| rsquo=’ | ||
| rsquor=’ | ||
| rthree=⋌ | ||
| rtimes=⋊ | ||
| rtri=▹ | ||
| rtrie=⊵ | ||
| rtrif=▸ | ||
| rtriltri=⧎ | ||
| RuleDelayed=⧴ | ||
| ruluhar=⥨ | ||
| rx=℞ | ||
| Sacute=Ś | ||
| sacute=ś | ||
| sbquo=‚ | ||
| scap=⪸ | ||
| Scaron=Š | ||
| scaron=š | ||
| Sc=⪼ | ||
| sc=≻ | ||
| sccue=≽ | ||
| sce=⪰ | ||
| scE=⪴ | ||
| Scedil=Ş | ||
| scedil=ş | ||
| Scirc=Ŝ | ||
| scirc=ŝ | ||
| scnap=⪺ | ||
| scnE=⪶ | ||
| scnsim=⋩ | ||
| scpolint=⨓ | ||
| scsim=≿ | ||
| Scy=С | ||
| scy=с | ||
| sdotb=⊡ | ||
| sdot=⋅ | ||
| sdote=⩦ | ||
| searhk=⤥ | ||
| searr=↘ | ||
| seArr=⇘ | ||
| searrow=↘ | ||
| sect=§ | ||
| semi=; | ||
| seswar=⤩ | ||
| setminus=∖ | ||
| setmn=∖ | ||
| sext=✶ | ||
| Sfr=𝔖 | ||
| sfr=𝔰 | ||
| sfrown=⌢ | ||
| sharp=♯ | ||
| SHCHcy=Щ | ||
| shchcy=щ | ||
| SHcy=Ш | ||
| shcy=ш | ||
| ShortDownArrow=↓ | ||
| ShortLeftArrow=← | ||
| shortmid=∣ | ||
| shortparallel=∥ | ||
| ShortRightArrow=→ | ||
| ShortUpArrow=↑ | ||
| shy= | ||
| Sigma=Σ | ||
| sigma=σ | ||
| sigmaf=ς | ||
| sigmav=ς | ||
| sim=∼ | ||
| simdot=⩪ | ||
| sime=≃ | ||
| simeq=≃ | ||
| simg=⪞ | ||
| simgE=⪠ | ||
| siml=⪝ | ||
| simlE=⪟ | ||
| simne=≆ | ||
| simplus=⨤ | ||
| simrarr=⥲ | ||
| slarr=← | ||
| SmallCircle=∘ | ||
| smallsetminus=∖ | ||
| smashp=⨳ | ||
| smeparsl=⧤ | ||
| smid=∣ | ||
| smile=⌣ | ||
| smt=⪪ | ||
| smte=⪬ | ||
| smtes=⪬︀ | ||
| SOFTcy=Ь | ||
| softcy=ь | ||
| solbar=⌿ | ||
| solb=⧄ | ||
| sol=/ | ||
| Sopf=𝕊 | ||
| sopf=𝕤 | ||
| spades=♠ | ||
| spadesuit=♠ | ||
| spar=∥ | ||
| sqcap=⊓ | ||
| sqcaps=⊓︀ | ||
| sqcup=⊔ | ||
| sqcups=⊔︀ | ||
| Sqrt=√ | ||
| sqsub=⊏ | ||
| sqsube=⊑ | ||
| sqsubset=⊏ | ||
| sqsubseteq=⊑ | ||
| sqsup=⊐ | ||
| sqsupe=⊒ | ||
| sqsupset=⊐ | ||
| sqsupseteq=⊒ | ||
| square=□ | ||
| Square=□ | ||
| SquareIntersection=⊓ | ||
| SquareSubset=⊏ | ||
| SquareSubsetEqual=⊑ | ||
| SquareSuperset=⊐ | ||
| SquareSupersetEqual=⊒ | ||
| SquareUnion=⊔ | ||
| squarf=▪ | ||
| squ=□ | ||
| squf=▪ | ||
| srarr=→ | ||
| Sscr=𝒮 | ||
| sscr=𝓈 | ||
| ssetmn=∖ | ||
| ssmile=⌣ | ||
| sstarf=⋆ | ||
| Star=⋆ | ||
| star=☆ | ||
| starf=★ | ||
| straightepsilon=ϵ | ||
| straightphi=ϕ | ||
| strns=¯ | ||
| sub=⊂ | ||
| Sub=⋐ | ||
| subdot=⪽ | ||
| subE=⫅ | ||
| sube=⊆ | ||
| subedot=⫃ | ||
| submult=⫁ | ||
| subnE=⫋ | ||
| subne=⊊ | ||
| subplus=⪿ | ||
| subrarr=⥹ | ||
| subset=⊂ | ||
| Subset=⋐ | ||
| subseteq=⊆ | ||
| subseteqq=⫅ | ||
| SubsetEqual=⊆ | ||
| subsetneq=⊊ | ||
| subsetneqq=⫋ | ||
| subsim=⫇ | ||
| subsub=⫕ | ||
| subsup=⫓ | ||
| succapprox=⪸ | ||
| succ=≻ | ||
| succcurlyeq=≽ | ||
| Succeeds=≻ | ||
| SucceedsEqual=⪰ | ||
| SucceedsSlantEqual=≽ | ||
| SucceedsTilde=≿ | ||
| succeq=⪰ | ||
| succnapprox=⪺ | ||
| succneqq=⪶ | ||
| succnsim=⋩ | ||
| succsim=≿ | ||
| SuchThat=∋ | ||
| sum=∑ | ||
| Sum=∑ | ||
| sung=♪ | ||
| sup1=¹ | ||
| sup2=² | ||
| sup3=³ | ||
| sup=⊃ | ||
| Sup=⋑ | ||
| supdot=⪾ | ||
| 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=ß | ||
| Tab= | ||
| target=⌖ | ||
| Tau=Τ | ||
| tau=τ | ||
| tbrk=⎴ | ||
| Tcaron=Ť | ||
| tcaron=ť | ||
| Tcedil=Ţ | ||
| tcedil=ţ | ||
| Tcy=Т | ||
| tcy=т | ||
| tdot=⃛ | ||
| telrec=⌕ | ||
| Tfr=𝔗 | ||
| tfr=𝔱 | ||
| there4=∴ | ||
| therefore=∴ | ||
| Therefore=∴ | ||
| Theta=Θ | ||
| theta=θ | ||
| thetasym=ϑ | ||
| thetav=ϑ | ||
| thickapprox=≈ | ||
| thicksim=∼ | ||
| ThickSpace= | ||
| ThinSpace= | ||
| thinsp= | ||
| thkap=≈ | ||
| thksim=∼ | ||
| THORN=Þ | ||
| thorn=þ | ||
| tilde=˜ | ||
| Tilde=∼ | ||
| TildeEqual=≃ | ||
| TildeFullEqual=≅ | ||
| TildeTilde=≈ | ||
| timesbar=⨱ | ||
| timesb=⊠ | ||
| times=× | ||
| timesd=⨰ | ||
| tint=∭ | ||
| toea=⤨ | ||
| topbot=⌶ | ||
| topcir=⫱ | ||
| top=⊤ | ||
| Topf=𝕋 | ||
| topf=𝕥 | ||
| topfork=⫚ | ||
| tosa=⤩ | ||
| tprime=‴ | ||
| trade=™ | ||
| TRADE=™ | ||
| triangle=▵ | ||
| triangledown=▿ | ||
| triangleleft=◃ | ||
| trianglelefteq=⊴ | ||
| triangleq=≜ | ||
| triangleright=▹ | ||
| trianglerighteq=⊵ | ||
| tridot=◬ | ||
| trie=≜ | ||
| triminus=⨺ | ||
| TripleDot=⃛ | ||
| triplus=⨹ | ||
| trisb=⧍ | ||
| tritime=⨻ | ||
| trpezium=⏢ | ||
| Tscr=𝒯 | ||
| tscr=𝓉 | ||
| TScy=Ц | ||
| tscy=ц | ||
| TSHcy=Ћ | ||
| tshcy=ћ | ||
| Tstrok=Ŧ | ||
| tstrok=ŧ | ||
| twixt=≬ | ||
| twoheadleftarrow=↞ | ||
| twoheadrightarrow=↠ | ||
| Uacute=Ú | ||
| uacute=ú | ||
| uarr=↑ | ||
| Uarr=↟ | ||
| uArr=⇑ | ||
| Uarrocir=⥉ | ||
| Ubrcy=Ў | ||
| ubrcy=ў | ||
| Ubreve=Ŭ | ||
| ubreve=ŭ | ||
| Ucirc=Û | ||
| ucirc=û | ||
| Ucy=У | ||
| ucy=у | ||
| udarr=⇅ | ||
| Udblac=Ű | ||
| udblac=ű | ||
| udhar=⥮ | ||
| ufisht=⥾ | ||
| Ufr=𝔘 | ||
| ufr=𝔲 | ||
| Ugrave=Ù | ||
| ugrave=ù | ||
| uHar=⥣ | ||
| uharl=↿ | ||
| uharr=↾ | ||
| uhblk=▀ | ||
| ulcorn=⌜ | ||
| ulcorner=⌜ | ||
| ulcrop=⌏ | ||
| ultri=◸ | ||
| Umacr=Ū | ||
| umacr=ū | ||
| uml=¨ | ||
| UnderBar=_ | ||
| UnderBrace=⏟ | ||
| UnderBracket=⎵ | ||
| UnderParenthesis=⏝ | ||
| Union=⋃ | ||
| UnionPlus=⊎ | ||
| Uogon=Ų | ||
| uogon=ų | ||
| Uopf=𝕌 | ||
| uopf=𝕦 | ||
| UpArrowBar=⤒ | ||
| uparrow=↑ | ||
| UpArrow=↑ | ||
| Uparrow=⇑ | ||
| UpArrowDownArrow=⇅ | ||
| updownarrow=↕ | ||
| UpDownArrow=↕ | ||
| Updownarrow=⇕ | ||
| UpEquilibrium=⥮ | ||
| upharpoonleft=↿ | ||
| upharpoonright=↾ | ||
| uplus=⊎ | ||
| UpperLeftArrow=↖ | ||
| UpperRightArrow=↗ | ||
| upsi=υ | ||
| Upsi=ϒ | ||
| upsih=ϒ | ||
| Upsilon=Υ | ||
| upsilon=υ | ||
| UpTeeArrow=↥ | ||
| UpTee=⊥ | ||
| upuparrows=⇈ | ||
| urcorn=⌝ | ||
| urcorner=⌝ | ||
| urcrop=⌎ | ||
| Uring=Ů | ||
| uring=ů | ||
| urtri=◹ | ||
| Uscr=𝒰 | ||
| uscr=𝓊 | ||
| utdot=⋰ | ||
| Utilde=Ũ | ||
| utilde=ũ | ||
| utri=▵ | ||
| utrif=▴ | ||
| uuarr=⇈ | ||
| Uuml=Ü | ||
| uuml=ü | ||
| uwangle=⦧ | ||
| vangrt=⦜ | ||
| varepsilon=ϵ | ||
| varkappa=ϰ | ||
| varnothing=∅ | ||
| varphi=ϕ | ||
| varpi=ϖ | ||
| varpropto=∝ | ||
| varr=↕ | ||
| vArr=⇕ | ||
| varrho=ϱ | ||
| varsigma=ς | ||
| varsubsetneq=⊊︀ | ||
| varsubsetneqq=⫋︀ | ||
| varsupsetneq=⊋︀ | ||
| varsupsetneqq=⫌︀ | ||
| vartheta=ϑ | ||
| vartriangleleft=⊲ | ||
| vartriangleright=⊳ | ||
| vBar=⫨ | ||
| Vbar=⫫ | ||
| vBarv=⫩ | ||
| Vcy=В | ||
| vcy=в | ||
| vdash=⊢ | ||
| vDash=⊨ | ||
| Vdash=⊩ | ||
| VDash=⊫ | ||
| Vdashl=⫦ | ||
| veebar=⊻ | ||
| vee=∨ | ||
| Vee=⋁ | ||
| veeeq=≚ | ||
| vellip=⋮ | ||
| verbar=| | ||
| Verbar=‖ | ||
| vert=| | ||
| Vert=‖ | ||
| VerticalBar=∣ | ||
| VerticalLine=| | ||
| VerticalSeparator=❘ | ||
| VerticalTilde=≀ | ||
| VeryThinSpace= | ||
| Vfr=𝔙 | ||
| vfr=𝔳 | ||
| vltri=⊲ | ||
| vnsub=⊂⃒ | ||
| vnsup=⊃⃒ | ||
| Vopf=𝕍 | ||
| vopf=𝕧 | ||
| vprop=∝ | ||
| vrtri=⊳ | ||
| Vscr=𝒱 | ||
| vscr=𝓋 | ||
| vsubnE=⫋︀ | ||
| vsubne=⊊︀ | ||
| vsupnE=⫌︀ | ||
| vsupne=⊋︀ | ||
| Vvdash=⊪ | ||
| vzigzag=⦚ | ||
| Wcirc=Ŵ | ||
| wcirc=ŵ | ||
| wedbar=⩟ | ||
| wedge=∧ | ||
| Wedge=⋀ | ||
| wedgeq=≙ | ||
| weierp=℘ | ||
| Wfr=𝔚 | ||
| wfr=𝔴 | ||
| Wopf=𝕎 | ||
| wopf=𝕨 | ||
| wp=℘ | ||
| wr=≀ | ||
| wreath=≀ | ||
| Wscr=𝒲 | ||
| wscr=𝓌 | ||
| xcap=⋂ | ||
| xcirc=◯ | ||
| xcup=⋃ | ||
| xdtri=▽ | ||
| Xfr=𝔛 | ||
| xfr=𝔵 | ||
| xharr=⟷ | ||
| xhArr=⟺ | ||
| Xi=Ξ | ||
| xi=ξ | ||
| xlarr=⟵ | ||
| xlArr=⟸ | ||
| xmap=⟼ | ||
| xnis=⋻ | ||
| xodot=⨀ | ||
| Xopf=𝕏 | ||
| xopf=𝕩 | ||
| xoplus=⨁ | ||
| xotime=⨂ | ||
| xrarr=⟶ | ||
| xrArr=⟹ | ||
| Xscr=𝒳 | ||
| xscr=𝓍 | ||
| xsqcup=⨆ | ||
| xuplus=⨄ | ||
| xutri=△ | ||
| xvee=⋁ | ||
| xwedge=⋀ | ||
| Yacute=Ý | ||
| yacute=ý | ||
| YAcy=Я | ||
| yacy=я | ||
| Ycirc=Ŷ | ||
| ycirc=ŷ | ||
| Ycy=Ы | ||
| ycy=ы | ||
| yen=¥ | ||
| Yfr=𝔜 | ||
| yfr=𝔶 | ||
| YIcy=Ї | ||
| yicy=ї | ||
| Yopf=𝕐 | ||
| yopf=𝕪 | ||
| Yscr=𝒴 | ||
| yscr=𝓎 | ||
| YUcy=Ю | ||
| yucy=ю | ||
| yuml=ÿ | ||
| Yuml=Ÿ | ||
| Zacute=Ź | ||
| zacute=ź | ||
| Zcaron=Ž | ||
| zcaron=ž | ||
| Zcy=З | ||
| zcy=з | ||
| Zdot=Ż | ||
| zdot=ż | ||
| zeetrf=ℨ | ||
| ZeroWidthSpace= | ||
| Zeta=Ζ | ||
| zeta=ζ | ||
| zfr=𝔷 | ||
| Zfr=ℨ | ||
| ZHcy=Ж | ||
| zhcy=ж | ||
| zigrarr=⇝ | ||
| zopf=𝕫 | ||
| Zopf=ℤ | ||
| Zscr=𝒵 | ||
| zscr=𝓏 | ||
| zwj= | ||
| zwnj= |
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No alert changes
No metric changes