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Symbols Reference

Here are lists of symbols that are available for TEXDraw by default.

Note: This documentation is powered by MathJax. Some characters will not be displayed as it’s unsupported by MathJax, but that shouldn’t affect TEXDraw in anyway.

Note: TEXDraw supports automatic code conversion from unicode symbols to LaTeX from v5.6, so you can just copy & paste the unicode symbol if you prefer that.

Legends:

  • S: Symbol in LaTeX
  • U: Symbol in Unicode

Greek Letters

S U Code S U Code S U Code S U Code
$\rm{A}$ Α \Alpha* $\rm{H}$ Η \Eta* $\rm{N}$   \Nu* $\rm{T}$ Τ \Tau*
$\rm{B}$ Β \Beta* $\Theta$ Θ \Theta $\Xi$ Ξ \Xi $\Upsilon$ ϒ \Upsilon
$\Gamma$ Γ \Gamma $\rm{I}$ Ι \Iota* $\rm{O}$   \Omicron* $\Phi$ Φ \Phi
$\Delta$ Δ \Delta $\rm{K}$ Κ \Kappa* $\Pi$ Π \Pi $\rm{X}$ \Chi*
$\rm{E}$ Ε \Epsilon* $\Lambda$ Λ \Lambda $\rm{P}$ Ρ \Rho* $\Psi$ Ψ \Psi
$\rm{Z}$ Ζ \Zeta* $\rm{M}$   \Mu* $\Sigma$ Σ \Sigma $\Omega$ \Omega
$\alpha$ α \alpha $\eta$ η \eta $\nu$ ν \nu $\tau$ τ \tau
$\beta$ β \beta $\theta$ θ \theta $\xi$ ξ \xi $\upsilon$ υ \upsilon
$\gamma$ γ \gamma $\iota$ ι \iota $\omicron$   \omicron* $\phi$ ϕ \phi
$\delta$ δ \delta $\kappa$ κ \kappa $\pi$ π \pi $\chi$ χ \chi
$\rho$ ε \epsilon $\lambda$ λ \lambda $\rho$ ρ \rho $\psi$ ψ \psi
$\zeta$ ζ \zeta $\mu$ μ \mu $\sigma$ σ \sigma $\omega$ ω \omega
$\varrho$   \varrho $\varepsilon$   \varepsilon $\varkappa$   \varkappa $\varpi$   \varpi
$\varphi$ φ \varphi $\varsigma$ ς \varsigma $\vartheta$   \vartheta      

Text Mode Symbols

S U Code S U Code S U Code S U Code
$$$ $ \$ $|$ ǁ \| $#$   \# $\%$   \%
$\P$ \P $\S$ § \S $\dagger$ \dag $\ddagger$ \ddag
$\textquoteleft$ ` $\textquoteright$ '   ø \o   Ø \O
  ß \ss   SS \SS   Æ \ae   Æ \AE
S U Code S U Code S U Code
_   \_ \endash \emdash
$/$   \slash $\backslash$   \backslash $\vert$   \vert
© © \copyright $\circledR$ \circledR $\circledS$ \circledS
\trademark $\checkmark$ \checkmark £   \pounds
$\maltese$ \maltese ¢ ¢ \cent $\ldots$ \ldots
$\textasciitilde$   \asciitilde   ¿ \questiondown   ¡ \exclamdown
  ``   '' $\cdot$ · \cdot
      \permil $\yen$ ¥ \yen
S U Code S U Code S U Code
$\infty$ \infty $\prime$   \prime $\backprime$   \backprime
$\ell$ \ell $\imath$   \imath $\jmath$   \jmath
$\emptyset$   \emptyset $\partial$   \partial $\varnothing$   \varnothing
þ   \thorn     \Thorn $\mho$   \mho
$\eth$   \eth     \dh     \openo
$\beth$ \beth $\gimel$ \gimel $\daleth$ \daleth
$\digamma$   \digamma $\wp$   \wp $\Re$   \Re
$\Im$   \Im $\aleph$ \aleph $\Finv$ \Finv
$\hslash$ \hslash $\hbar$   \hbar $\Game$   \Game
$\complement$   \complement     \brokenvert     \inve
$\forall$   \forall $\exists$   \exists $\nexists$   \nexists
$\surd$   \surd $\nabla$   \nabla $\amalg$   \amalg
$\diagup$   \diagup $\diagdown$   \diagdown $\neg$   \neg
$\bowtie$   \bowtie            
$\lnot$   \lnot     \rnot      

Astronomical Symbols

Due to limitation in MathJax we only show the unicode part of these symbols

U Code U Code U Code
\ascnode \descnode \sun
\mercury \venus \earth
\mars \jupiter \saturn
\uranus \neptune \pluto
♈︎ \aries ♉︎ \taurus ♊︎ \gemini
♋︎ \cancer ♌︎ \leo ♍︎ \virgo
♎︎ \libra ♏︎ \scorpio ♐︎ \sagittarius
♑︎ \capricornus ♒︎ \aquarius ♓︎ \pisces
\male \female    
\conjunction \opposition    

Geometrical Symbols

S Code S Code S Code
$\blacktriangle$ \blacktriangle $\blacktriangledown$ \blacktriangledown $\blacktriangleleft$ \blacktriangleleft
$\bigtriangleup$ \bigtriangleup $\bigtriangledown$ \bigtriangledown $\blacktriangleright$ \blacktriangleright
$\circ$ \circ $\bullet$ \bullet $\bigcirc$ \bigcirc
$\vartriangle$ \vartriangle $\triangledown$ \triangledown $\bigstar$ \bigstar
$\triangle$ \triangle $\square$ \square $\star$ \star
$\blacksquare$ \blacksquare $\lozenge$ \lozenge $\blacklozenge$ \blacklozenge
$\pentagon$ \pentagon $\hexagon$ \hexagon $\varhexagon$ \varhexagon
$\octagon$ \octagon $\Leftcircle$ \Leftcircle $\Rightcircle$ \Rightcircle
$\ataribox$ \ataribox $\LEFTCIRCLE$ \LEFTCIRCLE $\RIGHTCIRCLE$ \RIGHTCIRCLE
$\clubsuit$ \clubsuit $\spadesuit$ \spadesuit $\diamondsuit$ \diamondsuit
$\smiley$ \smiley $\frownie$ \frownie $\heartsuit$ \heartsuit
$\leftmoon$ \leftmoon $\rightmoon$ \rightmoon $\blacksmiley$ \blacksmiley

Geometrical Units

S Code S Code S Code
$\angle$ \angle $\measuredangle$ \measuredangle $\varangle$ \varangle
$\sphericalangle$ \sphericalangle $\diameter$ \diameter $\invdiameter$ \invdiameter
$\leftturn$ \leftturn $\rightturn$ \rightturn $\pentastar$ \pentastar
$\hexstar$ \hexstar $\varhexstar$ \varhexstar $\davidsstar$ \davidsstar
$\flat$ \flat $\natural$ \natural $\sharp$ \sharp
$\eighthnote$ \eighthnote $\quarternote$ \quarternote $\halfnote$ \halfnote
$\fullnote$ \fullnote $\twonotes$ \twonotes $\HF$ \HF
$\photon$ \photon $\vernal$ \vernal $\VHF$ \VHF
$\gluon$ \gluon \lightning \lightning \currency \currency
$\comment$ \comment $\maltese$ \maltese $\kreuz$ \kreuz
$\clock$ \clock $\phone$ \phone $\pointer$ \pointer
$\bell$ \bell $\logof$ \logof $\recorder$ \recorder
$\checked$ \checked $\checkmark$ \checkmark $\smile$ \smile
$\smallsmile$ \smallsmile $\smallfrown$ \smallfrown $\frown$ \frown

Geometrical Operators

S Code S Code S Code
$\oplus$ \oplus $\ominus$ \ominus $\otimes$ \otimes
$\oast$ \oast $\olessthan$ \olessthan $\ogreaterthan$ \ogreaterthan
$\ovee$ \ovee $\owedge$ \owedge $\odot$ \odot
$\obar$ \obar $\oslash$ \oslash $\obslash$ \obslash
$\varoplus$ \varoplus $\varominus$ \varominus $\varotimes$ \varotimes
$\varoast$ \varoast $\varolessthan$ \varolessthan $\varogreaterthan$ \varogreaterthan
$\varovee$ \varovee $\varowedge$ \varowedge $\varodot$ \varodot
$\varobar$ \varobar $\varoslash$ \varoslash $\varobslash$ \varobslash
$\boxplus$ \boxplus $\boxminus$ \boxminus $\boxtimes$ \boxtimes
$\boxast$ \boxast $\boxdot$ \boxdot $\boxbar$ \boxbar
$\boxslash$ \boxslash $\boxbslash$ \boxbslash $\boxcircle$ \boxcircle
$\boxbox$ \boxbox $\boxempty$ \boxempty $\boxarrowup$ \boxarrowup
$\boxarrowdown$ \boxarrowdown $\boxarrowleft$ \boxarrowleft $\boxarrowright$ \boxarrowright
$\Yup$ \Yup $\Ydown$ \Ydown    
  $\Yleft$ \Yleft $\Yright$ \Yright  
$\pointup$ \pointup %$\pointdown$ \pointdown %$\pointleft$ \pointleft

Binary Operators

Symbols that “just work” in math mode:

$+$ $-$ $=$ $=$ $!$ $/$ $($ $)$ $[$ $]$ $<$ $>$ $|$ $’$ $:$ $*$
S Code S Code S Code
$+$ \plus $-$ \minus $\times$ \times
$\ast$ \ast $\div$ \div $\cdot$ \cdot
$\pm$ \pm $\mp$ \mp $\cup$ \cup
$\cap$ \cap $\sqcup$ \sqcup $\sqcap$ \sqcap
$\uplus$ \uplus $\nplus$ \nplus $\vee$ \vee
$\wedge$ \wedge $\dotplus$ \dotplus $\intercal$ \intercal
$\minuso$ \minuso $\baro$ \baro $\doublecap$ \doublecap
$\doublecup$ \doublecup $\curlyvee$ \curlyvee $\curlywedge$ \curlywedge
$\leftthreetimes$ \leftthreetimes $\rightthreetimes$ \rightthreetimes $\ltimes$ \ltimes
$\rtimes$ \rtimes $\barwedge$ \barwedge $\veebar$ \veebar
$\doublebarwedge$ \doublebarwedge $\moo$ \moo $\vartimes$ \vartimes
$\varcurlyvee$ \varcurlyvee $\varcurlywedge$ \varcurlywedge $\merge$ \merge
$\binampersand$ \binampersand $\bindnasrepma$ \bindnasrepma $\wr$ \wr

Binary Comparisons

S U Code S U Code S U Code
$\equiv$ \equiv $\doteq$   \doteq $\triangleq$   \triangleq
$\doteqdot$ \doteqdot $\risingdotseq$ \risingdotseq $\fallingdotseq$ \fallingdotseq
$\asymp$ \asymp $\propto$ \propto $\bumpeq$   \bumpeq
$\Bumpeq$ \Bumpeq $\eqcirc$ \eqcirc $\circeq$ \circeq
$\sim$   \sim $\approx$   \approx $\thicksim$   \thicksim
$\thickapprox$   \thickapprox $\simeq$   \simeq $\eqsim$   \eqsim
$\backsim$ \backsim $\backsimeq$   \backsimeq $\approxeq$   \approxeq
$\Vvdash$ \Vvdash $\vdash$ \vdash $\dashv$ \dashv
$\in$ 𝟄 \in $\Vdash$ \Vdash $\vDash$   \vDash
$\ni$ \ni     \inplus     \niplus
$\therefore$ \therefore $\because$ \because     \interleave
$\varpropto$   \varpropto $\mid$ \mid $\parallel$ \parallel
$\shortmid$   \shortmid $\shortparallel$   \shortparallel $\neq$ \neq
$\pitchfork$ \pitchfork $\between$ \between      

Binary Relations

S U Code S U Code
$<$ < \less $>$ > \gtr
$\leq$ \leq $\geq$ \geq
$\leqslant$ \leqslant $\geqslant$ \geqslant
$\leqq$ \leqq $\geqq$ \geqq
$\lesssim$ \lesssim $\gtrsim$ \gtrsim
$\lessapprox$ \lessapprox $\gtrapprox$ \gtrapprox
$\eqslantless$ \eqslantless $\eqslantgtr$ \eqslantgtr
$\lessgtr$ \lessgtr $\gtrless$ \gtrless
$\lesseqgtr$ \lesseqgtr $\gtreqless$ \gtreqless
$\lesseqqgtr$ \lesseqqgtr $\gtreqqless$ \gtreqqless
$\ll$ \ll $\gg$ \gg
$\lll$   \lll $\ggg$   \ggg
$\lessdot$ \lessdot $\gtrdot$ \gtrdot
$\prec$ \prec $\succ$ \succ
$\preceq$ \preceq $\succeq$ \succeq
$\precsim$   \precsim $\succsim$   \succsim
$\precapprox$ \precapprox $\succapprox$ \succapprox
$\preccurlyeq$ \preccurlyeq $\succcurlyeq$ \succcurlyeq
$\curlyeqprec$ \curlyeqprec $\curlyeqsucc$ \curlyeqsucc
$\subset$ \subset $\supset$ \supset
$\subseteq$ \subseteq $\supseteq$ \supseteq
$\sqsubset$ \sqsubset $\sqsupset$ \sqsupset
$\sqsubseteq$ \sqsubseteq $\sqsupseteq$ \sqsupseteq
  ⪿ \subsetplus   \supsetplus
    \subsetpluseq     \supsetpluseq
$\Subset$ \Subset $\Supset$ \Supset
$\Cap$ \Cap $\Cup$ \Cup
$\subseteqq$ \subseteqq $\supseteqq$ \supseteqq
$\triangleleft$ \triangleleft $\triangleright$ \triangleright
$\vartriangleleft$ \vartriangleleft $\vartriangleright$ \vartriangleright
$\trianglelefteq$ \trianglelefteq $\trianglerighteq$ \trianglerighteq
    \trianglelefteqslant     \trianglerighteqslant
$\blacktriangleleft$ \blacktriangleleft $\blacktriangleright$ \blacktriangleright
    \leftslice     \rightslice

Negated Relations

S U Code S U Code
$\nless$   \nless $\ngtr$   \ngtr
$\nleq$   \nleq $\ngeq$   \ngeq
$\nleqslant$   \nleqslant $\ngeqslant$   \ngeqslant
$\nleqq$   \nleqq $\ngeqq$   \ngeqq
$\lnsim$ \lnsim $\gnsim$ \gnsim
$\lnapprox$ \lnapprox $\gnapprox$ \gnapprox
$\lneq$   \lneq $\gneq$   \gneq
$\lneqq$   \lneqq $\gneqq$   \gneqq
$\nprec$   \nprec $\nsucc$   \nsucc
$\npreceq$   \npreceq $\nsucceq$   \nsucceq
$\precnsim$ \precnsim $\succnsim$ \succnsim
$\precnapprox$ \precnapprox $\succnapprox$ \succnapprox
$\precneqq$ \precneqq $\succneqq$ \succneqq
$\curlyeqprec$   \curlyeqprec $\curlyeqsucc$   \curlyeqsucc
$\nsubseteq$   \nsubseteq $\nsupseteq$   \nsupseteq
$\subsetneq$   \subsetneq $\supsetneq$   \supsetneq
$\nsubseteqq$   \nsubseteqq $\nsupseteqq$   \nsupseteqq
$\varsubsetneq$   \varsubsetneq $\varsupsetneq$   \varsupsetneq
$\subsetneqq$   \subsetneqq $\supsetneqq$   \supsetneqq
$\varsubsetneqq$   \varsubsetneqq $\varsupsetneqq$   \varsupsetneqq
$\ntriangleleft$ \ntriangleleft $\ntriangleright$ \ntriangleright
$\ntrianglelefteq$ \ntrianglelefteq $\ntrianglerighteq$ \ntrianglerighteq
    \ntrianglelefteqslant     \ntrianglerighteqslant
$\nsim$   \nsim $\ncong$   \ncong
$\nvdash$ \nvdash $\nvDash$ \nvDash
$\nVdash$ \nVdash $\nVDash$ \nVDash
$\nmid$ \nmid $\nparallel$ \nparallel
$\nshortmid$   \nshortmid $\nshortparallel$   \nshortparallel

Arrows

S U Code S U Code
$\uparrow$ \uparrow $\Uparrow$ \Uparrow
$\downarrow$ \downarrow $\Downarrow$ \Downarrow
$\leftarrow$ \leftarrow $\Leftarrow$ \Leftarrow
$\rightarrow$ \rightarrow $\Rightarrow$ \Rightarrow
$\updownarrow$ \updownarrow $\Updownarrow$ \Updownarrow
$\leftrightarrow$ \leftrightarrow $\Leftrightarrow$ \Leftrightarrow
$\leftharpoonup$ \leftharpoonup $\leftharpoondown$ \leftharpoondown
$\rightharpoonup$ \rightharpoonup $\rightharpoondown$ \rightharpoondown
$\upharpoonleft$ \upharpoonleft $\upharpoonright$ \upharpoonright
$\downharpoonleft$ \downharpoonleft $\downharpoonright$ \downharpoonright
$\nearrow$ \nearrow $\searrow$ \searrow
$\swarrow$ \swarrow $\nwarrow$ \nwarrow
    \nnearrow     \ssearrow
    \sswarrow     \nnwarrow
$\curvearrowleft$ \curvearrowleft $\curvearrowright$ \curvearrowright
$\circlearrowleft$ \circlearrowleft $\circlearrowright$ \circlearrowright
    \shortuparrow     \shortdownarrow
    \shortleftarrow     \shortrightarrow
$\upuparrows$ \upuparrows $\downdownarrows$ \downdownarrows
$\leftleftarrows$ \leftleftarrows $\rightrightarrows$ \rightrightarrows
$\leftrightharpoons$ \leftrightharpoons $\rightleftharpoons$ \rightleftharpoons
$\leftrightarrows$ \leftrightarrows $\rightleftarrows$ \rightleftarrows
$\nleftarrow$ \nleftarrow $\nLeftarrow$ \nLeftarrow
$\nrightarrow$ \nrightarrow $\nRightarrow$ \nRightarrow
$\nleftrightarrow$ \nleftrightarrow $\nLeftrightarrow$ \nLeftrightarrow
$\multimap$ \multimap      
$\twoheadleftarrow$ \twoheadleftarrow $\Lleftarrow$ \Lleftarrow
$\twoheadrightarrow$ \twoheadrightarrow $\Rrightarrow$ \Rrightarrow
$\Lsh$ \Lsh $\looparrowleft$ \looparrowleft
$\Rsh$ \Rsh $\looparrowright$ \looparrowright
$\leftarrowtail$ \leftarrowtail $\rightsquigarrow$ \rightsquigarrow
$\rightarrowtail$ \rightarrowtail $\leftrightsquigarrow$ \leftrightsquigarrow
    \leftarrowtriangle     \rightarrowtriangle
    \leftrightarrowtriangle     \leftrightarroweq

Delimiters

S Code S Code
$(\big(\Big(\bigg(\Bigg($ ( $\Bigg)\bigg)\Big)\big))$ )
$\Bigg[\bigg[\Big[\big[[$ [ $]\big]\Big]\bigg]\Bigg]$ ]
$\lbrace\big\lbrace\Big\lbrace\bigg\lbrace\Bigg\lbrace$ \lbrace $\Bigg\rbrace\bigg\rbrace\Big\rbrace\big\rbrace\rbrace$ \rbrace
$\Bigg\langle\bigg\langle\Big\langle\big\langle\langle$ \langle $\rangle\big\rangle\Big\rangle\bigg\rangle\Bigg\rangle$ \langle
$\lceil\big\lceil\Big\lceil\bigg\lceil\Bigg\lceil$ \lceil $\Bigg\rceil\bigg\rceil\Big\rceil\big\rceil\rceil$ \rceil
$\Bigg\lfloor\bigg\lfloor\Big\lfloor\big\lfloor\lfloor$ \lfloor $\rfloor\big\rfloor\Big\rfloor\bigg\rfloor\Bigg\rfloor$ \rfloor
  \llbracket   \rrbracket
$\Bigg\vert\bigg\vert\Big\vert\big\vert\vert$ \vert $\Vert\big\Vert\Big\Vert\bigg\Vert\Bigg\Vert$ \Vert
$\uparrow\big\uparrow\Big\uparrow\bigg\uparrow\Bigg\uparrow$ \uparrow $\Bigg\Uparrow\bigg\Uparrow\Big\Uparrow\big\Uparrow\Uparrow$ \Uparrow
$\Bigg\downarrow\bigg\downarrow\Big\downarrow\big\downarrow\downarrow$ \downarrow $\Downarrow\big\Downarrow\Big\Downarrow\bigg\Downarrow\Bigg\Downarrow$ \Downarrow
$\updownarrow\big\updownarrow\Big\updownarrow\bigg\updownarrow\Bigg\updownarrow$ \updownarrow $\Bigg\Updownarrow\bigg\Updownarrow\Big\Updownarrow\big\Updownarrow\Updownarrow$ \Updownarrow
$\Bigg\lmoustache\bigg\lmoustache\Big\lmoustache\big\lmoustache\lmoustache$ \lmoustache $\rmoustache\big\rmoustache\Big\rmoustache\bigg\rmoustache\Bigg\rmoustache$ \rmoustache
$\lgroup\big\lgroup\Big\lgroup\bigg\lgroup\Bigg\lgroup$ \lgroup $\Bigg\rgroup\bigg\rgroup\Big\rgroup\big\rgroup\rgroup$ \rgroup

Big Operators

S U Code
$\int\displaystyle\int$ \int
    \varint
$\iint\displaystyle\iint$ \iint
$\iiint\displaystyle\iiint$ \iiint
$\oint\displaystyle\oint$ \oint
    \varoint
$\oiint\displaystyle\oiint$   \oiint
$\sum\displaystyle\sum$   \sum
$\prod\displaystyle\prod$   \prod
$\coprod\displaystyle\coprod$   \coprod
$\bigcup\displaystyle\bigcup$   \bigcup
$\bigcap\displaystyle\bigcap$   \bigcap
$\bigsqcup\displaystyle\bigsqcup$   \bigsqcup
    \bigsqcap
$\bigoplus\displaystyle\bigoplus$   \bigoplus
$\bigotimes\displaystyle\bigotimes$   \bigotimes
    \bigparallel
    \biginterleave
$\bigtriangleup\displaystyle\bigtriangleup$   \bigtriangleup
$\bigtriangledown\displaystyle\bigtriangledown$   \bigtriangledown
    \bigbox

Functions

Built-in defined functions:

$\cos$ $\bullet$ $\sec$ $\bullet$ $\arccos$ $\bullet$ $\cosh$ $\bullet$ $\coth$ $\bullet$ $\sin$ $\bullet$ $\csc$ $\bullet$ $\arcsin$ $\bullet$ $\sinh$ $\bullet$ $\tan$ $\bullet$ $\cot$ $\bullet$ $\arctan$ $\bullet$ $\tanh$ $\arg$ $\bullet$ $\dim$ $\bullet$ $\hom$ $\bullet$ $\lg$ $\bullet$ $\max$ $\bullet$ $\sup$ $\bullet$ $\deg$ $\bullet$ $\exp$ $\bullet$ $\inf$ $\bullet$ $\lim$ $\bullet$ $\min$ $\bullet$ $\det$ $\bullet$ $\gcd$ $\bullet$ $\ker$ $\bullet$ $\sup$

Other functions can be written using \operatorname{name} such as in $y = \operatorname{f}(x)$ be written as $y = \operatorname{f}(x)$