Help:Formula

\acute{a} \quad \grave{a} \quad \breve{a}
\check{a} \quad \tilde{a} \quad \hat{a}

${\displaystyle {\acute {a}}\quad {\grave {a}}\quad {\breve {a}}}$

${\displaystyle {\check {a}}\quad {\tilde {a}}\quad {\hat {a}}}$

\sin x + \ln y +\operatorname{sgn} z
\sin a \ \cos b \ \tan c
\cot d \ \sec e \ \csc f
\sinh g \ \cosh h \ \tanh i \ \coth j
\arcsin k \ \arccos l \ \arctan m
\lim n \ \limsup o \ \liminf p
\min q \ \max r \ \inf s \ \sup t
\exp u \ \lg v \ \log w
\ker x \ \deg x \gcd x \Pr x
\det x \hom x \ \arg x \dim x

${\displaystyle \sin x+\ln y+\operatorname {sgn} z}$

${\displaystyle \sin a\ \cos b\ \tan c}$
${\displaystyle \cot d\ \sec e\ \csc f}$
${\displaystyle \sinh g\ \cosh h\ \tanh i\ \coth j}$
${\displaystyle \arcsin k\ \arccos l\ \arctan m}$
${\displaystyle \lim n\ \limsup o\ \liminf p}$
${\displaystyle \min q\ \max r\ \inf s\ \sup t}$
${\displaystyle \exp u\ \lg v\ \log w}$
${\displaystyle \ker x\ \deg x\gcd x\Pr x}$
${\displaystyle \det x\hom x\ \arg x\dim x}$

sin x + ln y + sgn z

s_k \equiv 0 \pmod{m}
a \bmod b

${\displaystyle s_{k}\equiv 0{\pmod {m}}}$

${\displaystyle a{\bmod {b}}\,\!}$

\nabla \; \partial x \; dx \; \dot x \; \ddot y

(Square symbols may not work for some wikis)

\forall \; \exists \; \empty \; \emptyset \; \varnothing
\in \ni \not\in \notin \subset \subseteq
\supset \supseteq \cap \bigcap \cup \bigcup \biguplus

${\displaystyle \forall \;\exists \;\emptyset \;\emptyset \;\varnothing }$

${\displaystyle \in \ni \not \in \notin \subset \subseteq }$
${\displaystyle \supset \supseteq \cap \bigcap \cup \bigcup \biguplus }$

\sqsubset \sqsubseteq \sqsupset \sqsupseteq
\sqcap \sqcup \bigsqcup

${\displaystyle \sqsubset \sqsubseteq \sqsupset \sqsupseteq }$

${\displaystyle \sqcap \sqcup \bigsqcup }$

p \land \wedge \; \bigwedge \; \bar{q} \to p
\lor \; \vee \; \bigvee \; \lnot \; \neg q
\setminus \; \smallsetminus

${\displaystyle p\land \wedge \;\bigwedge \;{\bar {q}}\to p}$

${\displaystyle \lor \;\vee \;\bigvee \;\lnot \;\neg q}$
${\displaystyle \setminus \;\smallsetminus }$

\sqrt{2}\approx 1.4

\sqrt[n]{x}

\sim \; \approx \; \simeq \; \cong
\le \; < \; \ll \; \gg \; \ge >
\equiv \; \not\equiv \; \ne \; \propto
\pm \; \mp

${\displaystyle \sim \;\approx \;\simeq \;\cong }$

${\displaystyle \leq \;<\;\ll \;\gg \;\geq \;>}$
${\displaystyle \equiv \;\not \equiv \;\neq \;\propto }$
${\displaystyle \pm \;\mp }$

\Diamond \; \Box \; \triangle \; \angle \; \perp 
\; \mid \; \nmid \; \| \; 45^\circ

(Harpoons may not work for some wikis)

\leftarrow \; \gets \; \rightarrow \; \to
\leftrightarrow \; \longleftarrow \; \longrightarrow
\mapsto \; \longmapsto
\hookrightarrow \; \hookleftarrow
\nearrow \; \searrow \; \swarrow \; \nwarrow
\uparrow \; \downarrow \; \updownarrow

${\displaystyle \leftarrow \;\gets \;\rightarrow \;\to }$

${\displaystyle \leftrightarrow \;\longleftarrow \;\longrightarrow }$
${\displaystyle \mapsto \;\longmapsto }$
${\displaystyle \hookrightarrow \;\hookleftarrow }$
${\displaystyle \nearrow \;\searrow \;\swarrow \;\nwarrow }$
${\displaystyle \uparrow \;\downarrow \;\updownarrow }$

\rightharpoonup \; \rightharpoondown 
\; \leftharpoonup \; \leftharpoondown 
\; \upharpoonleft \; \upharpoonright 
\; \downharpoonleft \; \downharpoonright

\Leftarrow \; \Rightarrow \; \Leftrightarrow
\Longleftarrow \; \Longrightarrow
\Longleftrightarrow (or \iff)
\Uparrow \; \Downarrow \; \Updownarrow

${\displaystyle \Leftarrow \;\Rightarrow \;\Leftrightarrow }$

${\displaystyle \Longleftarrow \;\Longrightarrow }$
${\displaystyle \Longleftrightarrow (or\iff )}$
${\displaystyle \Uparrow \;\Downarrow \;\Updownarrow }$

\eth \; \S \; \P \; \% \; \dagger \; \ddagger
\star \; * \; \ldots \smile \frown \wr

${\displaystyle \eth \;\S \;\P \;\%\;\dagger \;\ddagger }$

${\displaystyle \star \;*\;\ldots \;\smile \frown \wr }$

\oplus \bigoplus \otimes \bigotimes
\times \cdot \circ \bullet \bigodot

${\displaystyle \oplus \bigoplus \otimes \bigotimes }$

${\displaystyle \times \cdot \circ \bullet \bigodot }$

\triangleleft \triangleright \infty \bot \top
\vdash \vDash \Vdash \models \lVert \rVert

${\displaystyle \triangleleft \triangleright \infty \bot \top }$

${\displaystyle \vdash \vDash \Vdash \models \lVert \rVert }$

\imath \; \hbar \; \ell \; \mho \; \Finv
\Re \; \Im \; \wp \; \complement

${\displaystyle \imath \;\hbar \;\ell \;\mho \;\Finv }$

${\displaystyle \Re \;\Im \;\wp \;\complement }$

\diamondsuit \; \heartsuit \; \clubsuit \; \spadesuit
\Game \; \flat \; \natural \; \sharp

${\displaystyle \diamondsuit \;\heartsuit \;\clubsuit \;\spadesuit }$

${\displaystyle \Game \;\flat \;\natural \;\sharp }$

\mathcal {45abcdenpqs}

a^2

a_2

a^{2+2}

a_{i,j}

x_2^3

{}_1^2\!X_3^4

x', y'', f', f''\!

x', y'', f', f''

x^\prime, y^{\prime\prime}

x\prime, y\prime\prime

\dot{x}, \ddot{x}

\hat a \ \bar b \ \vec c

\overrightarrow{a b} \ \overleftarrow{c d} \ \widehat{d e f}

\overline{g h i} \ \underline{j k l}

\begin{matrix} 5050 \ \overbrace{ 1+2+\cdots+100 } \end{matrix}

\begin{matrix} \underbrace{ a+b+\cdots+z } \ 26 \end{matrix}

\sum_{k=1}^N k^2

\begin{matrix} \sum_{k=1}^N k^2 \end{matrix}

\prod_{i=1}^N x_i

\begin{matrix} \prod_{i=1}^N x_i \end{matrix}

\coprod_{i=1}^N x_i

\begin{matrix} \coprod_{i=1}^N x_i \end{matrix}

\lim_{n \to \infty}x_n

\begin{matrix} \lim_{n \to \infty}x_n \end{matrix}

\int_{-N}^{N} e^x\, dx

\begin{matrix} \int_{-N}^{N} e^x\, dx \end{matrix}

\iint_{D}^{W} \, dx\,dy

\iiint_{E}^{V} \, dx\,dy\,dz

\iiiint_{F}^{U} \, dx\,dy\,dz\,dt

\oint_{C} x^3\, dx + 4y^2\, dy

\bigcap_1^{n} p

\bigcup_1^{k} p

\ddots & \vdots \\ 0 & \cdots &

{|
|-
|<math>f(n+1)</math>
|<math>=(n+1)^2</math>
|-
|
|<math>=n^2 + 2n + 1</math>
|}

\Alpha\ \Beta\ \Gamma\ \Delta\ \Epsilon\ \Zeta\ \Eta\ \Theta\ \Iota\ \Kappa\ \Lambda\ \Mu\ \Nu\ \Xi\ \Pi\ \Rho\ \Sigma\ \Tau\ \Upsilon\ \Phi\ \Chi\ \Psi\ \Omega

\alpha\ \beta\ \gamma\ \delta\ \epsilon\ \zeta\ \eta\ \theta\ \iota\ \kappa\ \lambda\ \mu\ \nu\ \xi\ \pi\ \rho\ \sigma\ \tau\ \upsilon\ \phi\ \chi\ \psi\ \omega

\varepsilon\ \digamma\ \vartheta\ \varkappa\ \varpi\ \varrho\ \varsigma\ \varphi

${\displaystyle \mathrm {A} \ \mathrm {B} \ \Gamma \ \Delta \ \mathrm {E} \ \mathrm {Z} \ \mathrm {H} \ \Theta \ \mathrm {I} \ \mathrm {K} \ \Lambda \ \mathrm {M} \ \mathrm {N} \ \Xi \ \Pi \ \mathrm {P} \ \Sigma \ \mathrm {T} \ \Upsilon \ \Phi \ \mathrm {X} \ \Psi \ \Omega }$

${\displaystyle \alpha \ \beta \ \gamma \ \delta \ \epsilon \ \zeta \ \eta \ \theta \ \iota \ \kappa \ \lambda \ \mu \ \nu \ \xi \ \pi \ \rho \ \sigma \ \tau \ \upsilon \ \phi \ \chi \ \psi \ \omega }$

${\displaystyle \varepsilon \ \digamma \ \vartheta \ \varkappa \ \varpi \ \varrho \ \varsigma \ \varphi }$

Delimiters can be mixed,
as long as \left and \right match

\left [ 0,1 \right )
\left \langle \psi \right |

${\displaystyle \left[0,1\right)}$
${\displaystyle \left\langle \psi \right|}$

${\displaystyle {\big (}{\Big (}{\bigg (}{\Bigg (}...{\Bigg ]}{\bigg ]}{\Big ]}{\big ]}}$

${\displaystyle {\big \{}{\Big \{}{\bigg \{}{\Bigg \{}...{\Bigg \rangle }{\bigg \rangle }{\Big \rangle }{\big \rangle }}$

${\displaystyle {\big \lfloor }{\Big \lfloor }{\bigg \lfloor }{\Bigg \lfloor }...{\Bigg \rceil }{\bigg \rceil }{\Big \rceil }{\big \rceil }}$

${\displaystyle {\big \uparrow }{\Big \uparrow }{\bigg \uparrow }{\Bigg \uparrow }...{\Bigg \Downarrow }{\bigg \Downarrow }{\Big \Downarrow }{\big \Downarrow }}$

${\displaystyle {\big \updownarrow }{\Big \updownarrow }{\bigg \updownarrow }{\Bigg \updownarrow }...{\Bigg \Updownarrow }{\bigg \Updownarrow }{\Big \Updownarrow }{\big \Updownarrow }}$

${\displaystyle {\big /}{\Big /}{\bigg /}{\Bigg /}...{\Bigg \backslash }{\bigg \backslash }{\Big \backslash }{\big \backslash }}$