\Alpha

$\mathrm{T}$

\Tau

\Beta

${\rm Y}$

\Upsilon

\Gamma

$\Phi$

\Phi

\Delta

$\mathrm{X}$

\Chi

\Epsilon

$\Psi$

\Psi

\Zeta

$\Omega$

\Omega

\Eta

$\Gamma$

\varGamma

\Theta

$\Delta$

\varDelta

\Iota

$\Theta$

\varTheta

\Kappa

$\Lambda$

\varLambda

\Lambda

$\Xi$

\varXi

\Mu

$\Pi$

\varPi

\Nu

$\Sigma$

\varSigma

\Xi

${\rm Y}$

\varUpsilon

\Omicron

$\Phi$

\varPhi

\Pi

$\Psi$

\varPsi

\Rho

$\Omega$

\varOmega

\Sigma

a'

a''

a^{\prime}

\acute{a}

\bar{y}

\breve{a}

\check{a}

\dot{a}

\ddot{a}

\grave{a}

\hat{\theta}

\widehat{ac}

\mathring{g}

\tilde{a}

\widetilde{ac}

\utilde{AB}

\vec{F}

\overleftarrow{AB}

\underleftarrow{AB}

\overleftharpoon{ac}

\overleftrightarrow{AB}

\underleftrightarrow{AB}

\overline{AB}

\underline{AB}

\widecheck{ac}

\overgroup{AB}

\undergroup{AB}

\Overrightarrow{AB}

\overrightarrow{AB}

\underrightarrow{AB}

\overrightharpoon{ac}

\overbrace{AB}

\underbrace{AB}

\overlinesegment{AB}

\underlinesegment{AB}

\LaTeX

$\text{∥}$

$\text{|}$

\text{\textbardbl}

\text{\textbar}

$\square$

\box

%

$\text{{}$

\text{\textbraceleft}

$■$

\blacksquare

\#

$\text{}}$

\text{\textbraceright}

$△$

\triangle

\&

$\text{}$

\text{\textbackslash}

$▽$

\triangledown

_

$\text{¶}$

\text{\P}

$◃$

\triangleleft

\text{\textunderscore}

$\text{§}$

\text{\S}

$▹$

\triangleright

\text{--}

$\text{§}$

\text{\sect}

$▽$

\bigtriangledown

\text{\textendash}

$\text{c◯}$

\copyright

$△$

\bigtriangleup

\text{---}

$\circledR$

\circledR

$▲$

\blacktriangle

\text{\textemdash}

$\text{R◯}$

\text{\textregistered}

$▼$

\blacktriangledown

\text{\textasciitilde}

$Ⓢ$

\circledS

$◀$

\blacktriangleleft

\text{\textasciicircum}

$\text{a◯}$

\text{\textcircled a}

$▶$

\blacktriangleright

'

$\dots$

\dots

$\diamond$

\diamond

\text{\textquoteleft}

$\cdots$

\cdots

$◊$

\Diamond

\lq

$\ddots$

\ddots

$◊$

\lozenge

\text{\textquoteright}

$\dots$

\ldots

$⧫$

\blacklozenge

\rq

$⋮$

\vdots

$\star$

\star

\text{\textquotedblleft}

$\cdots$

\dotsb

$★$

\bigstar

"

$\dots$

\dotsc

$♣$

\clubsuit

\text{\textquotedblright}

$\cdots$

\dotsi

$♣$

\clubs

\colon

$\cdots$

\dotsm

$♢$

\diamondsuit

\backprime

$\dots$

\dotso

$♢$

\diamonds

\prime

$\cdot$

\sdot

$♠$

\spadesuit

\text{\textless}

$\dots$

\mathellipsis

$✠$

\maltese

\text{\textgreater}

$\text{…}$

\text{\textellipsis}

\TeX

$\angle$

\angle

$°$

\degree

\nabla

$\measuredangle$

\measuredangle

$\text{°}$

\text{\textdegree}

\infty

$\sphericalangle$

\sphericalangle

$\mho$

\mho

\infin

$\top$

\top

$╲$

\diagdown

\checkmark

$\perp$

\bot

$╱$

\diagup

\dag

$\$$

$

$♭$

\flat

\dagger

$\text{\$}$

\text{\textdollar}

$♮$

\natural

\text{\textdagger}

$\pounds$

\pounds

$♯$

\sharp

\ddag

$\pounds$

\mathsterling

$♡$

\heartsuit

\ddagger

$\text{£}$

\text{\textsterling}

$♡$

\hearts

\text{\textdaggerdbl}

$\yen$

\yen

$♠$

\spades

\Dagger

$\surd$

\surd

$\circlearrowleft$

\circlearrowleft

$\Leftarrow$

\lArr

$\iff$

\Lrarr

$\circlearrowright$

\circlearrowright

$\leftarrow$

\larr

$\iff$

\lrArr

$\curvearrowleft$

\curvearrowleft

$⇝$

\leadsto

$\leftrightarrow$

\lrarr

$\curvearrowright$

\curvearrowright

$\leftarrow$

\leftarrow

$\Lsh$

\Lsh

$\Downarrow$

\Darr

$\Leftarrow$

\Leftarrow

$\mapsto$

\mapsto

$\Downarrow$

\dArr

$\leftarrowtail$

\leftarrowtail

$\nearrow$

\nearrow

$\downarrow$

\darr

$\leftharpoondown$

\leftharpoondown

$\nleftarrow$

\nleftarrow

$⇠$

\dashleftarrow

$\leftharpoonup$

\leftharpoonup

$\nLeftarrow$

\nLeftarrow

$⇢$

\dashrightarrow

$\leftleftarrows$

\leftleftarrows

$\nleftrightarrow$

\nleftrightarrow

$\downarrow$

\downarrow

$\leftrightarrow$

\leftrightarrow

$\nLeftrightarrow$

\nLeftrightarrow

$\Downarrow$

\Downarrow

$\iff$

\Leftrightarrow

$\nrightarrow$

\nrightarrow

$\downdownarrows$

\downdownarrows

$\leftrightarrows$

\leftrightarrows

$\nRightarrow$

\nRightarrow

$\downharpoonleft$

\downharpoonleft

$\leftrightharpoons$

\leftrightharpoons

$\nwarrow$

\nwarrow

$\downharpoonright$

\downharpoonright

$\leftrightsquigarrow$

\leftrightsquigarrow

$\Rightarrow$

\Rarr

$\leftarrow$

\gets

$\Lleftarrow$

\Lleftarrow

$\Rightarrow$

\rArr

$\iff$

\Harr

$⟵$

\longleftarrow

$\to$

\rarr

$\iff$

\hArr

$⟸$

\Longleftarrow

$\upharpoonright$

\restriction

$\leftrightarrow$

\harr

$⟷$

\longleftrightarrow

$\to$

\rightarrow

$\hookleftarrow$

\hookleftarrow

$⟺$

\Longleftrightarrow

$\Rightarrow$

\Rightarrow

$\hookrightarrow$

\hookrightarrow

$⟼$

\longmapsto

$\rightarrowtail$

\rightarrowtail

$⟺$

\iff

$⟶$

\longrightarrow

$\rightharpoondown$

\rightharpoondown

$⟸$

\impliedby

$⟹$

\Longrightarrow

$\rightharpoonup$

\rightharpoonup

$⟹$

\implies

$\looparrowleft$

\looparrowleft

$\rightleftarrows$

\rightleftarrows

$\Leftarrow$

\Larr

$\looparrowright$

\looparrowright

$\rightleftharpoons$

\rightleftharpoons

\rightrightarrows

$\twoheadleftarrow$

\twoheadleftarrow

$\updownarrow$

\updownarrow

\rightsquigarrow

$\twoheadrightarrow$

\twoheadrightarrow

$\Updownarrow$

\Updownarrow

\Rrightarrow

$\Uparrow$

\Uarr

$\upharpoonleft$

\upharpoonleft

\Rsh

$\Uparrow$

\uArr

$\upharpoonright$

\upharpoonright

\searrow

$\uparrow$

\uarr

$\upuparrows$

\upuparrows

\swarrow

$\uparrow$

\uparrow

\to

$\Uparrow$

\Uparrow

\xleftarrow{abc}

$\underset{under}{\overset{over}{\to }}$

\xrightarrow {over}

Zeigt immer Lücke bei [ an

\xLeftarrow{abc}

$\stackrel{abc}{\Rightarrow }$

\xRightarrow{abc}

\xleftrightarrow{abc}

$\stackrel{abc}{\iff }$

\xLeftrightarrow{abc}

\xhookleftarrow{abc}

$\stackrel{abc}{\hookrightarrow }$

\xhookrightarrow{abc}

\xtwoheadleftarrow{abc}

$\stackrel{abc}{\twoheadrightarrow }$

\xtwoheadrightarrow{abc}

\xleftharpoonup{abc}

$\stackrel{abc}{\rightharpoonup }$

\xrightharpoonup{abc}

\xleftharpoondown{abc}

$\stackrel{abc}{\rightharpoondown }$

\xrightharpoondown{abc}

\xleftrightharpoons{abc}

$\stackrel{abc}{\rightleftharpoons }$

\xrightleftharpoons{abc}

\xtofrom{abc}

$\stackrel{abc}{\mapsto }$

\xmapsto{abc}

\xlongequal{abc}

=

$⊣$

\dashv

$\gtrsim$

\gtrsim

<

$::$

\dblcolon

$\in$

\in oder \isin

>

$\doteq$

\doteq

$\bowtie$

\Join

:

$\doteqdot$

\Doteq

$\le$

\le

\approx

$\doteqdot$

\doteqdot

$\le$

\leq

\approxeq

$\eqcirc$

\eqcirc

$\leqq$

\leqq

\asymp

$-:$

\eqcolon

$⩽$

\leqslant

\backepsilon

$-::$

\Eqcolon

$⪅$

\lessapprox

\backsim

$=:$

\eqqcolon

$⋚$

\lesseqgtr

\backsimeq

$=::$

\Eqqcolon

$⪋$

\lesseqqgtr

\between

$\eqsim$

\eqsim

$\lessgtr$

\lessgtr

\bowtie

$⪖$

\eqslantgtr

$\lesssim$

\lesssim

\bumpeq

$⪕$

\eqslantless

$\ll$

\ll

\Bumpeq

$\equiv$

\equiv

$⋘$

\lll

\circeq

$\fallingdotseq$

\fallingdotseq

$⋘$

\llless

\colonapprox

$⌢$

\frown

$<$

\lt

\Colonapprox

$\ge$

\ge

$\mid$

\mid

\coloneq

$\ge$

\geq

$\models$

\models

\Coloneq

$\geqq$

\geqq

$⊸$

\multimap

\coloneqq

$⩾$

\geqslant

$\ni$

\owns

\Coloneqq

$\gg$

\gg

$\parallel$

\parallel

\colonsim

$⋙$

\ggg

$\perp$

\perp

\Colonsim

$⋙$

\gggtr

$⋔$

\pitchfork

\cong

$>$

\gt

$\prec$

\prec

\curlyeqprec

$⪆$

\gtrapprox

$⪷$

\precapprox

\curlyeqsucc

$⋛$

\gtreqless

$\preccurlyeq$

\preccurlyeq

\preceq

$⊒$

\sqsupseteq

$\approx$

\thickapprox

\precsim

$⋐$

\Subset

$\sim$

\thicksim

\propto

$\subset$

\subset oder \sub

$⊴$

\trianglelefteq

\risingdotseq

$\subseteq$

\subseteq oder \sube

$\triangleq$

\triangleq

\shortmid

$⫅$

\subseteqq

$⊵$

\trianglerighteq

\shortparallel

$\succ$

\succ

$\propto$

\varpropto

\sim

$⪸$

\succapprox

$△$

\vartriangle

\simeq

$\succcurlyeq$

\succcurlyeq

$⊲$

\vartriangleleft

\smallfrown

$⪰$

\succeq

$⊳$

\vartriangleright

\smallsmile

$\succsim$

\succsim

$:$

\vcentcolon

\smile

$⋑$

\Supset

$⊢$

\vdash

\sqsubset

$\supset$

\supset

$\models$

\vDash

\sqsubseteq

$\supseteq$

\supseteq oder \supe

$⊩$

\Vdash

\sqsupset

$⫆$

\supseteqq

$\Vvdash$

\Vvdash

\begin{matrix}

a & b \ c & d

\end{matrix}

\begin{pmatrix}

a & b \ c & d

\end{pmatrix}

\begin{vmatrix}

a & b \ c & d

\end{vmatrix}

\begin{Bmatrix}

a & b \ c & d

\end{Bmatrix}

\begin{aligned}

a&=b+c \ d+e&=f

\end{aligned}

\begin{gathered}

a=b \ e=b+c

\end{gathered}

\begin{smallmatrix}

a & b \ c & d

\end{smallmatrix}

\begin{array}{cc}

a & b \ c & d

\end{array}

\begin{bmatrix}

a & b \ c & d

\end{bmatrix}

\begin{Vmatrix}

a & b \ c & d

\end{Vmatrix}

\def\arraystretch{1.5}

\begin{array}{c:c:c}

a & b & c \ \hline d & e & f \ \hdashline g & h & i

\end{array}

\begin{alignedat}{2}

10&x+ &3&y = 2 \ 3&x+&13&y = 4

\end{alignedat}

x = \begin{cases}

a &\text{if } b \ c &\text{if } d

\end{cases}