Automatic Bracing	Code
\( \quantity{ \frac{1}{1+\frac{1}{2}} } \)	\quantity{ }
\( \qty{ \frac{1}{1+\frac{1}{2}} } \)	\qty{ }
\( \pqty{ \frac{1}{1+\frac{1}{2}} } \)	\pqty{ }
\( \bqty{ \frac{1}{1+\frac{1}{2}} } \)	\bqty{ }
\( \vqty{ \frac{1}{1+\frac{1}{2}} } \)	\vqty{ }
\( \Bqty{ \frac{1}{1+\frac{1}{2}} } \)	\Bqty{ }
\( \absolutevalue{ \frac{1}{1+\frac{1}{2}} } \)	\absolutevalue{ }
\( \abs{ \frac{1}{1+\frac{1}{2}} } \)	\abs{ }
\( \norm{ \frac{1}{1+\frac{1}{2}} } \)	\norm{ }
\( \evaluated{ \frac{1}{1+\frac{1}{2}} }_1^2 \)	\evaluated{ }_1^2
\( \eval{ \frac{1}{1+\frac{1}{2}} }_1^2 \)	\eval{ }_1^2
\( \order{ \frac{x}{2} } \)	\order{ }
\( \commutator{A} {B} \)	\commutator{A} {B}
\( \comm{A} {B} \)	\comm{A} {B}
\( \anticommutator{A} {B} \)	\anticommutator{A} {B}
\( \acomm{A} {B} \)	\acomm{A} {B}
\( \poissonbracket{A} {B} \)	\poissonbracket{A} {B}
\( \pb{A} {B} \)	\pb{A} {B}

Vector Notation	Code
\( \vectorbold{ a } \)	\vectorbold{ }
\( \vb{ a } \)	\vb{ }
\( \vb{ \psi } \)	\vb{ }
\( \vb*{ a } \)	\vb*{ }
\( \vb*{ \psi } \)	\vb*{ }
\( \vectorarrow{ a } \)	\vectorarrow{ }
\( \va{ a } \)	\va{ }
\( \va{ \psi } \)	\va{ }
\( \va*{ a } \)	\va*{ }
\( \va*{ \psi } \)	\va*{ }
\( \vectorunit{ a } \)	\vectorunit{ }
\( \vu{ a } \)	\vu{ }
\( \vu{ \psi } \)	\vu{ }
\( \vu*{ a } \)	\vu*{ }
\( \vu*{ \psi } \)	\vu*{ }
\( \dotproduct \)	\dotproduct
\( \vdot \)	\vdot
\( \crossproduct \)	\crossproduct
\( \cross \)	\cross
\( \cp \)	\cp
\( \gradient( \psi ) \)	\gradient( )
\( \grad( \psi ) \)	\grad( )
\( \grad[ \psi ] \)	\grad[ ]
\( \grad{ \psi } \)	\grad{ }
\( \divergence( \psi ) \)	\divergence( )
\( \div( \psi ) \)	\div( )
\( \div[ \psi ] \)	\div[ ]
\( \div{ \psi } \)	\div{ }
\( \curl( \psi ) \)	\curl( )
\( \curl[ \psi ] \)	\curl[ ]
\( \curl{ \psi } \)	\curl{ }
\( \laplacian( \psi ) \)	\laplacian( )
\( \laplacian[ \psi ] \)	\laplacian[ ]
\( \laplacian{ \psi } \)	\laplacian{ }

Operators	Code
\( \sin x \)	\sin
\( \sin( x ) \)	\sin( )
\( \sin[2]( x ) \)	\sin[2]( )
\( \tr \rho \)	\tr
\( \Tr \rho \)	\Tr
\( \rank M \)	\rank
\( \erf( x ) \)	\erf( )
\( \Res[ f(z) ] \)	\Res[ ]
\( \principalvalue{ \int f(z) \dd{z} } \)	\principalvalue{ }
\( \pv{ \int f(z) \dd{z} } \)	\pv{ }
\( \PV{ \int f(z) \dd{z} } \)	\PV{ }
\( \Re{ \frac{1}{1+\frac{i}{2}} } \)	\Re{ }
\( \Im{ \frac{1}{1+\frac{i}{2}} } \)	\Im{ }

Quick Quad Text	Code
\( \qqtext{ some texts } \)	\qqtext{ }
\( \qq{ some texts } \)	\qq{ }
\( \qq*{ some texts } \)	\qq*{ }
\( \qcomma \)	\qcomma
\( \qc \)	\qc
\( \qcc \)	\qcc
\( \qif \)	\qif
\( \qthen \)	\qthen
\( \qelse \)	\qelse
\( \qotherwise \)	\qotherwise
\( \qunless \)	\qunless
\( \qgiven \)	\qgiven
\( \qusing \)	\qusing
\( \qassume \)	\qassume
\( \qsince \)	\qsince
\( \qlet \)	\qlet
\( \qfor \)	\qfor
\( \qall \)	\qall
\( \qeven \)	\qeven
\( \qodd \)	\qodd
\( \qinteger \)	\qinteger
\( \qand \)	\qand
\( \qor \)	\qor
\( \qas \)	\qas
\( \qin \)	\qin

Derivatives	Code
\( \differential{ x } \)	\differential{ }
\( \dd{ x } \)	\dd{ }
\( \dd[3] {x} \)	\dd[3] {x}
\( \dd( \cos\theta ) \)	\dd( )
\( \dv{ x } \)	\dv{ }
\( \derivative{ f }{x} \)	\derivative{ }{x}
\( \dv{ f }{x} \)	\dv{ }{x}
\( \dv[ n ]{f}{x} \)	\dv[ ]{f}{x}
\( \dv{x}( x^2+x^3 ) \)	\dv{x}( )
\( \dv*{ f }{x} \)	\dv*{ }{x}
\( \pdv{ x } \)	\pdv{ }
\( \partialderivative{ f }{x} \)	\partialderivative{ }{x}
\( \pdv{ f }{x} \)	\pdv{ }{x}
\( \pdv[ n ]{f}{x} \)	\pdv[ ]{f}{x}
\( \pdv{x}( x^2+x^3 ) \)	\pdv{x}( )
\( \pdv{ f }{x}{y} \)	\pdv{ }{x}{y}
\( \variation{ F[g(x)] } \)	\variation{ }
\( \var{ F[g(x)] } \)	\var{ }
\( \var( E-TS ) \)	\var( )
\( \fdv{ g } \)	\fdv{ }
\( \functionalderivative{ F }{g} \)	\functionalderivative{ }{g}
\( \fdv{ F }{g} \)	\fdv{ }{g}
\( \fdv{V}( E-TS ) \)	\fdv{V}( )
\( \fdv*{ F }{x} \)	\fdv*{ }{x}

Dirac Bracket Notation	Code
\( \ket{ \frac{\psi + \phi}{2} } \)	\ket{ }
\( \ket*{ \frac{\psi + \phi}{2} } \)	\ket*{ }
\( \bra{ \frac{\psi + \phi}{2} } \)	\bra{ }
\( \bra*{ \frac{\psi + \phi}{2} } \)	\bra*{ }
\( \innerproduct{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\innerproduct{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \braket{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\braket{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \braket*{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\braket*{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \braket{ \frac{\psi + \phi}{2} } \)	\braket{ }
\( \outerproduct{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\outerproduct{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \dyad{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\dyad{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \ketbra{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\ketbra{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \op{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\op{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \ketbra*{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}} \)	\ketbra*{\frac{\psi + \phi}{2}}{\frac{\psi + \phi}{2}}
\( \ketbra{ \frac{\psi + \phi}{2} } \)	\ketbra{ }
\( \expectationvalue{ \frac{\psi + \phi}{2} } \)	\expectationvalue{ }
\( \expval{ \frac{\psi + \phi}{2} } \)	\expval{ }
\( \ev{ \frac{\psi + \phi}{2} } \)	\ev{ }
\( \ev{ \frac{A+B}{2} }{\psi} \)	\ev{ }{\psi}
\( \ev*{ \frac{\psi + \phi}{2} } \)	\ev*{ }
\( \ev**{ \frac{\psi + \phi}{2} } \)	\ev**{ }
\( \matrixelement{m}{ \frac{A+B}{2} }{n} \)	\matrixelement{m}{ }{n}
\( \matrixel{m}{ \frac{A+B}{2} }{n} \)	\matrixel{m}{ }{n}
\( \mel{m}{ \frac{A+B}{2} }{n} \)	\mel{m}{ }{n}
\( \mel*{m}{ \frac{A+B}{2} }{n} \)	\mel*{m}{ }{n}
\( \mel**{m}{ \frac{A+B}{2} }{n} \)	\mel**{m}{ }{n}