Command

Result

Command

Result

Command

Result

\alpha

$$\alpha$$

\Alpha

$${\rm A}$$

\beta

$$\beta$$

\Beta

$${\rm B}$$

\gamma

$$\gamma$$

\Gamma

$$\Gamma$$

\delta

$$\delta$$

\Delta

$$\Delta$$

\epsilon

$$\epsilon$$

\varepsilon

$$\epsilon$$

\E

$$E$$

\zeta

$$\zeta$$

\Zeta

$${\rm Z}$$

\eta

$$\eta$$

\Eta

$${\rm H}$$

\theta

$$\theta$$

\Theta

$$\Theta$$

\iota

$$\iota$$

\Iota

$${\rm I}$$

\kappa

$$\kappa$$

\Kappa

$${\rm K}$$

\lambda

$$\lambda$$

\Lambda

$$\Lambda$$

\mu

$$\mu$$

\Mu

$${\rm M}$$

\nu

$$\nu$$

\Nu

$${\rm N}$$

\xi

$$\xi$$

\Xi

$$\Xi$$

\omicron

$$ℴ$$

O

$$O$$

\pi

$$\pi$$

\varpi

$$\varpi$$

\Pi

$$\Pi$$

\rho

$$\rho$$

\varrho

$$\varrho$$

\Rho

$${\rm P}$$

\sigma

$$\sigma$$

\varsigma

$$\varsigma$$

\Sigma

$$\Sigma$$

\tau

$$\tau$$

\Tau

$${\rm T}$$

\upsilon

$$\upsilon$$

\Upsilon or \Upsi

$$\Upsilon$$

\phi

$$\varphi$$

\varphi

$$\phi$$

\Phi

$$\varphi$$

\chi

$$\chi$$

X

$$X$$

\psi

$$\psi$$

\Psi

$$\Psi$$

\omega

$$\omega$$

\Omega

$$\Omega$$

Command

Result

\backepsilon

$$϶$$

\digamma

$$ϝ$$

\mho

$$\mho$$

Command

Result

Command

Result

\amalg

$$⨿$$

\clubsuit

$$♣$$

\angle

$$\angle$$  ??

\diamondsuit

$$♢$$

\measuredangle

$$\measuredangle$$ ??

\heartsuit

$$♡$$

\sphericangle

$$sphericangle$$ ??

\spadesuit

$$♠$$

\approx

$$\approx$$

\circ

$$\circ$$

\approxeq

$$\approxeq$$

\bigcirc

$$◯$$

\thickapprox

$$thickaprox$$ ??

\cong

$$\cong$$ 

\asymp

$$\approx$$

\ncong

$$\ncong$$ 

\backslash

$$\backslash$$

\dagger

$$†$$

\because

$$\because$$

\ddagger

$$‡$$

\between

$$\between$$

\dashv

$$⊣$$

\bottom = \bot

$$\perp$$

\Vdash

$$⊩$$

\boxminus = \minusb

$$\boxminus$$ 

\vDash

$$\models$$

\boxplus = \plusb

$$⊞$$ 

\nvDash

$$⊭$$

\boxtimes = \timesb

$$⊠$$ 

\VDash

$$⊫$$

\bowtie

$$\bowtie$$

\nVdash

$$nVdash$$ 

\bullet

$$•$$

\vdash

$$⊢$$

\cap

$$\cap$$

\nvdash

$$⊬$$ 

\cup

$$\cup$$

\Vvdash

$$\Vvdash$$ 

\cdot

$$\cdot$$

\Diamond

$$\diamond$$

\frac{x}{y}

$$\frac{x}{y}$$

x^{y}

$$x^y$$

x_{y}

$$x_y$$

\frac{x}{1+\frac{v^{2}}{c^{2}}

$$\frac{x}{1+\frac{v^2}{c^2}}$$

\tfrac{x}{y}

$$\frac{x}{y}$$

\binom{m}{n}

$$\left(\genfrac{}{}{0ex}{}{m}{n}\right)$$

{x over y}

$$\frac{x}{y}$$

{x \atop y}

$$\genfrac{}{}{0ex}{}{x}{y}$$

\sum_{\substack{0 \leq i \leq n \\ 0 \leq j \leq m}}A_{ij}

$$\sum _{\begin{array}{c}0\le i\le n\\ 0\le j\le m\end{array}}{A}_{\mathrm{ij}}$$  

\overset{u}{\overbrace{w x y z}}

$$\stackrel{u}{\overbrace{wxyz}}$$

\underset{u}{\underbrace{v w x y z}}

$$\underset{u}{\underbrace{vwxyz}}$$

\underset{x y z}{\longrightarrow}

$$\underset{xyz}{⟶}$$

\overset{x y z}{\to}

$$\stackrel{xyz}{\to }$$

\stackrel{x y z}{\to}

$$\stackrel{xyz}{\to }$$

\underoverset{x y z}{2}{\Rightarrow}

$$\underset{xyz}{\overset{2}{\Rightarrow }}$$

\tensor{X}{_i_j^k^l}

$$X_i{}_j{}^k{}^l$$

\multiscripts{^2_0_1}{X}{^j_i_k}

$${}^2{}_0{}_{1}X^j{}_i{}_k$$

\sqrt{\frac{a x +b}{c x + d}}\Alpha

$$\sqrt{\frac{ax+b}{cx+d}}$$

\root{n}{x}

$$\sqrt[n]{x}$$

\mathop{plim}{X_n}

$$plim{X}_n$$

\prod_{n=0}^\infty{\left(\frac{z^n-1}{z^n+1}\right)}^{-n}

$$\prod _{n=0}^{\mathrm{\infty }}{\left(\frac{z^n-1}{z^n+1}\right)}^{-n}$$

{\int e^{-\sqrt{\frac{a x + b}{c x + d}}} d x}

$$\int e^{-\sqrt{\frac{ax+b}{cx+d}}}dx$$

\int e^{-\sqrt{\frac{a x + b}{c x + d}}} d x

$$\int e^{-\sqrt{\frac{ax+b}{cx+d}}}dx$$

{\int_{0}^{\infty} e^{-\sqrt{\frac{a x + b}{c x + d}}} d x}

$${\int }_0^{\mathrm{\infty }}{e}^{-\sqrt{\frac{ax+b}{cx+d}}}dx$$

{\sum_{n=1}^\infty \frac{x^n}{\left(1- \frac{1}{x^n}\right)}}

$$\sum _{n=1}^{\mathrm{\infty }}\frac{x^n}{(1-\frac{1}{x^n})}$$

\sum_{n=1}^\infty \frac{x^n}{\left(1- \frac{1}{x^n}\right)}

$$\sum _{n=1}^{\mathrm{\infty }}\frac{x^n}{(1-\frac{1}{x^n})}$$

{\prod_{n=0}^\infty{\left(\frac{z^n-1}{z^n+1}\right)}^{-n}}

$$\prod _{n=0}^{\mathrm{\infty }}{\left(\frac{z^n-1}{z^n+1}\right)}^{-n}$$