LaTeX 速查表

本文主要是介绍LaTeX 速查表，希望对大家解决编程问题提供一定的参考价值，需要的开发者们随着小编来一起学习吧！

x^{a} $x^{a}$
x_{a} $x_{a}$
x_{a}^{b} $x_{a}^{b}$
{x_{a}}^{b} ${x_{a}}^{b}$
x_{a}^{b}\textrm{C} $x_{a}^{b}\textrm{C}$
\frac{a}{b} $\frac{a}{b}$
x\tfrac{a}{b} $x\tfrac{a}{b}$
\frac{\partial }{\partial x}a $\frac{\partial }{\partial x}a$
\frac{\partial^2 }{\partial x^2}a $\frac{\partial^2 }{\partial x^2}a$
\frac{\mathrm{d} }{\mathrm{d} x}a $\frac{\mathrm{d} }{\mathrm{d} x}a$
\int $\int$
\int_{a}^{b} $\int_{a}^{b}$
\oint $\oint$
\oint_{a}^{b} $\oint_{a}^{b}$
\iint_{a}^{b} $\iint_{a}^{b}$
\bigcap $\bigcap$
\bigcap_{a}^{b} $\bigcap_{a}^{b}$
\bigcup $\bigcup$
\bigcup_{a}^{b} $\bigcup_{a}^{b}$
\lim_{x\rightarrow 0} $\lim_{x\rightarrow 0}$
\sum $\sum$
\sum_{a}^{b} $\sum_{a}^{b}$
\sqrt{x} $\sqrt{x}$
\sqrt[n]{x} $\sqrt[n]{x}$
\prod $\prod$
\prod_{a}^{b} $\prod_{a}^{b}$
\coprod $\coprod$
\coprod_{a}^{b} $\coprod_{a}^{b}$
\left ( \right ) $\left ( \right )$
\left [ \right ] $\left [ \right ]$
\left | \right | $\left | \right |$
\left \{ \right\} $\left \{ \right\}$
\left | \right | $\left \| \right \|$
\left \langle \right \rangle $\left \langle \right \rangle$
\left \lfloor \right \rfloor $\left \lfloor \right \rfloor$
\left \lceil \right \rceil $\left \lceil \right \rceil$
\alpha $\alpha$
\beta $\beta$
\gamma $\gamma$
\delta $\delta$
\theta $\theta$
\vartheta $\vartheta$
\iota $\iota$
\kappa $\kappa$
\lambda $\lambda$
\mu $\mu$
\nu $\nu$
\xi $\xi$
\pi $\pi$
\varpi $\varpi$
\rho $\rho$
\varrho $\varrho$
\sigma $\sigma$
\varsigma $\varsigma$
\tau $\tau$
\upsilon $\upsilon$
\phi $\phi$
\varphi $\varphi$
\chi $\chi$
\psi $\psi$
\epsilon $\epsilon$
\varepsilon $\varepsilon$
\zeta $\zeta$
\eta $\eta$
\omega $\omega$
\Gamma $\Gamma$
\Delta $\Delta$
\Theta $\Theta$
\Lambda $\Lambda$
\Xi $\Xi$
\Pi $\Pi$
\Sigma $\Sigma$
\Upsilon $\Upsilon$
\Phi $\Phi$
\Psi $\Psi$
\Omega $\Omega$
< < <script type="math/tex" id="MathJax-Element-366"><</script>
> $>$
= $=$
\leq $\leq$
\geq $\geq$
\doteq $\doteq$
\leqslant $\leqslant$
\geqslant $\geqslant$
\equiv $\equiv$
\nless $\nless$
\ngtr $\ngtr$
\neq $\neq$
\nleqslant $\nleqslant$
\ngeqslant $\ngeqslant$
\not\equiv $\not\equiv$
\prec $\prec$
\succ $\succ$
\overset{\underset{\mathrm{a}}{b}}{=} $\overset{\underset{\mathrm{a}}{b}}{=}$
\preceq $\preceq$
\succeq $\succeq$
\sim $\sim$
\ll $\ll$
\gg $\gg$
\approx $\approx$
\vdash $\vdash$
\dashv $\dashv$
\simeq $\simeq$
\smile $\smile$
\frown $\frown$
\cong $\cong$
\models $\models$
\perp $\perp$
\asymp $\asymp$
\mid $\mid$
\parallel $\parallel$
\propto $\propto$
\bowtie $\bowtie$
\Join $\Join$
{a}' ${a}'$
{a}'' ${a}''$
\dot{a} $\dot{a}$
\ddot{a} $\ddot{a}$
\hat{a} $\hat{a}$
\check{a} $\check{a}$
\grave{a} $\grave{a}$
\acute{a} $\acute{a}$
\tilde{a} $\tilde{a}$
\breve{a} $\breve{a}$
\bar{a} $\bar{a}$
\vec{a} $\vec{a}$
a^{\circ} $a^{\circ}$
\\aa $\\aa$
\\AA $\\AA$
\\ae $\\ae$
\\AE $\\AE$
\\o $\\o$
\\O $\\O$
\\l $\\l$
\\L $\\L$
\\oe $\\oe$
\\OE $\\OE$
\\SS $\\SS$
\\$ $\$$
\therefore $\therefore$
\because $\because$
\cdots $\cdots$
\ddots $\ddots$
\vdots $\vdots$
\S $\S$
\partial $\partial$
\imath $\imath$
\jmath $\jmath$
\Re $\Re$
\Im $\Im$
\forall $\forall$
\top $\top$
\exists $\exists$
\mathbb{P} $\mathbb{P}$
\mathbb{N} $\mathbb{N}$
\mathbb{Z} $\mathbb{Z}$
\mathbb{I} $\mathbb{I}$
\mathbb{Q} $\mathbb{Q}$
\mathbb{R} $\mathbb{R}$
\mathbb{C} $\mathbb{C}$
\angle $\angle$
\measuredangle $\measuredangle$
\sphericalangle $\sphericalangle$
\varnothing $\varnothing$
\infty $\infty$
\mho $\mho$
\wp $\wp$
x \mapsto x^2 $x \mapsto x^2$
n \to $n \to$
\leftarrow $\leftarrow$
\rightarrow $\rightarrow$
\Leftarrow $\Leftarrow$
\Rightarrow $\Rightarrow$
\leftrightarrow $\leftrightarrow$
\Leftrightarrow $\Leftrightarrow$
\leftharpoonup $\leftharpoonup$
\rightharpoonup $\rightharpoonup$
\leftharpoondown $\leftharpoondown$
\rightharpoondown $\rightharpoondown$
\leftrightharpoons $\leftrightharpoons$
\rightleftharpoons $\rightleftharpoons$
\xleftarrow[a]{b} $\xleftarrow[a]{b}$
\xrightarrow[a]{b} $\xrightarrow[a]{b}$
\overset{a}{\leftarrow} $\overset{a}{\leftarrow}$
\overset{a}{\rightarrow} $\overset{a}{\rightarrow}$
\underset{a}{\leftarrow} $\underset{a}{\leftarrow}$
\underset{a}{\rightarrow} $\underset{a}{\rightarrow}$
\widetilde{abc} $\widetilde{abc}$
\widehat{abc} $\widehat{abc}$
\overleftarrow{abc} $\overleftarrow{abc}$
\overrightarrow{abc} $\overrightarrow{abc}$
\overline{abc} $\overline{abc}$
\underline{abc} $\underline{abc}$
\overbrace{abc} $\overbrace{abc}$
\underbrace{abc} $\underbrace{abc}$
\overset{a}{abc} $\overset{a}{abc}$
\underset{a}{abc} $\underset{a}{abc}$
\boldsymbol{aaa} $\boldsymbol{aaa}$
\mathbf{aaa} $\mathbf{aaa}$
\textbf{aaa} $\textbf{aaa}$
\mathit{aaa} $\mathit{aaa}$
\textit{aaa} $\textit{aaa}$
\mathrm{aaa} $\mathrm{aaa}$
\textrm{aaa} $\textrm{aaa}$
\mathfrak{aaa} $\mathfrak{aaa}$
\mathbb{aaa} $\mathbb{aaa}$
\texttt{aaa} $\texttt{aaa}$
\pm $\pm$
\mp $\mp$
\times $\times$
\ast $\ast$
\div $\div$
\setminus $\setminus$
\dotplus $\dotplus$
\amalg $\amalg$
\dagger $\dagger$
\ddagger $\ddagger$
\wr $\wr$
\diamond $\diamond$
\circledcirc $\circledcirc$
\circledast $\circledast$
\cap $\cap$
\Cap $\Cap$
\sqcap $\sqcap$
\wedge $\wedge$
\barwedge $\barwedge$
\triangleleft $\triangleleft$
\lozenge $\lozenge$
\circ $\circ$
\square $\square$
\triangle $\triangle$
\triangledown $\triangledown$
\ominus $\ominus$
\oslash $\oslash$
\circleddash $\circleddash$
\cup $\cup$
\Cup $\Cup$
\sqcup $\sqcup$
\vee $\vee$
\veebar $\veebar$
\triangleright $\triangleright$
\blacklozenge $\blacklozenge$
\blacksquare $\blacksquare$
\blacktriangle $\blacktriangle$
\blacktriangledown $\blacktriangledown$
\oplus $\oplus$
\odot $\odot$
\cdot $\cdot$
\uplus $\uplus$
\bigsqcup $\bigsqcup$
\bigtriangleup $\bigtriangleup$
\bigtriangledown $\bigtriangledown$
\star $\star$
\bigstar $\bigstar$
\bigcirc $\bigcirc$
\bigoplus $\bigoplus$
\bigotimes $\bigotimes$
\bigodot $\bigodot$

\begin{matrix}
1 &  2& 6\\ 
3 &  4& 5
\end{matrix}

$\begin{matrix} 1 & 2& 6\\ 3 & 4& 5 \end{matrix}$

\begin{bmatrix}1&  2& 3\\ 4&  5& 6
\end{bmatrix}

$\begin{bmatrix}1& 2& 3\\ 4& 5& 6 \end{bmatrix}$

\begin{pmatrix}
1 &  2& 3\\ 
4 &  5& 6
\end{pmatrix}

$\begin{pmatrix} 1 & 2& 3\\ 4 & 5& 6 \end{pmatrix}$

\bigl(\begin{smallmatrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{smallmatrix}\bigr)

$\bigl(\begin{smallmatrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{smallmatrix}\bigr)$

\begin{vmatrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{vmatrix}

$\begin{vmatrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{vmatrix}$

\begin{Bmatrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{Bmatrix}

$\begin{Bmatrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{Bmatrix}$

\begin{Vmatrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{Vmatrix}

$\begin{Vmatrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{Vmatrix}$

\left\{\begin{matrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{matrix}\right.

$$\left\{\begin{matrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{matrix}\right.$$

\left.\begin{matrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{matrix}\right|

$\left.\begin{matrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{matrix}\right|$

\left.\begin{matrix}
1 & 2 & 3\\ 
4 & 5 & 6
\end{matrix}\right\}

$$\left.\begin{matrix} 1 & 2 & 3\\ 4 & 5 & 6 \end{matrix}\right\}$$
\binom{n}{r} $\binom{n}{r}$

\begin{cases}& \text{ if } x=1 \\ & \text{ if } x=2 \\ & \text{ if } x=3 
\end{cases}

$\begin{cases}& \text{ if } x=1 \\ & \text{ if } x=2 \\ & \text{ if } x=3 \end{cases}$

\begin{align*}
x &= 1\\ 
y &= 2\\ 
z &= 3
\end{align*}

$\begin{align*} x &= 1\\ y &= 2\\ z &= 3 \end{align*}$

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