Up TeX 쐬: 2017-10-20XV: 2022-11-23

• TeX ̏
teststyle@ F @$$@$$  ŋ
displaystyleF @$@$ ŋ

• phtml ̒ł́C OďȂƁCs \\ ȂǂȂB

• \begin{align} - \end{align} ́C$@$ ̒łP񂵂gȂB

teststyle displaystyle TeX
\begin{align} a_1&=b_1+c_1 \\ a_2&=b_2+c_2-d_2+e_2 \end{align}
\begin{align}
a_1&=b_1+c_1 \\
a_2&=b_2+c_2-d_2+e_2
\end{align}

\begin{align*} a_1&=b_1+c_1 \\ a_2&=b_2+c_2-d_2+e_2 \end{align*}
\begin{align*}
a_1&=b_1+c_1 \\
a_2&=b_2+c_2-d_2+e_2
\end{align*}

\begin{align*} a_{11} &=b_{11} & a_{12}&=b_{12} \\ a_{21} &=b_{21} & a_{22}&=b_{12}+c_{22} \end{align*}
\begin{align*}
a_{11} &=b_{11}
& a_{12}&=b_{12} \\
a_{21} &=b_{21}
& a_{22}&=b_{12}+c_{22}
\end{align*}

\begin{align} f(b)&=f(a)+\frac {b-a}{1!}f'(a)\\ &\quad +\frac {(b-a)^2}{2!}f''(a)\\ &\qquad +\frac {(b-a)^3}{3!}f''(a)\\ &\qquad\quad +\frac {(b-a)^4}{4!}f''(a)\\ &\qquad\qquad \cdots +\frac {(b-a)^n}{n!}f^{(n)}(a)+R_n(a) \end{align}
\begin{align}
f(b)&=f(a)+\frac {b-a}{1!}f'(a)\\
+\frac {(b-a)^n}{n!}f^{(n)}(a)+R_n(a)
\end{align}

$$x^2 + y^2 - z^2 =2$$ $x^2 + y^2 - z^2 =2$ x^2 + y^2 - z^2 =2
$$x=\sqrt{2}$$ $x=\sqrt{2}$ x=\sqrt{2}
$$e^{i\pi} = -1$$ $e^{i\pi} = -1$ e^{i\pi} = -1
$$x = \frac{a}{b}$$ $x = \frac{a}{b}$ x = \frac{a}{b}
$$\overrightarrow{AB}$$ $\overrightarrow{AB}$ \overrightarrow{AB}
$$\frac{-b\pm\sqrt{b^2-4ac}}{2a}$$ $\frac{-b\pm\sqrt{b^2-4ac}}{2a}$ \frac{-b\pm\sqrt{b^2-4ac}}{2a}
$$F \propto \frac{q_1\ q_2}{r^2}$$ $$\vec{F} = \frac{1}{4\pi \varepsilon_0} \frac{q_1\ q_2}{|\vec{r}|^2} \frac{\vec{r}}{|\vec{r}|}$$ $F \propto \frac{q_1\ q_2}{r^2}$ $\vec{F} = \frac{1}{4\pi \varepsilon_0} \frac{q_1\ q_2}{|\vec{r}|^2} \frac{\vec{r}}{|\vec{r}|}$  \F \propto \frac{q_1\ q_2}{r^2} \vec{F} = \frac{1}{4\pi \varepsilon_0} \frac{q_1\ q_2}{|\vec{r}|^2} \frac{\vec{r}}{|\vec{r}|}
$$N(m,\sigma^{2})=\frac{1}{\sigma\sqrt{2\pi}}e^{-\frac{(x-m)^2}{2\sigma^{2}}}$$ $N(m,\sigma^{2})=\frac{1}{\sigma\sqrt{2\pi}}e^{-\frac{(x-m)^2}{2\sigma^{2}}}$  N(m,\sigma^{2})= \frac{1}{\sigma\sqrt{2\pi}} e^{-\frac{(x-m)^2}{2\sigma^{2}}}
$$f(x)=\int_0^{x}g(t)\,dt$$ $f(x)=\int_0^{x}g(t)\,dt$ f(x)=\int_0^{x}g(t)\,dt
$$\iota(f,z_{0})=\frac{1}{2 \pi i}\oint\frac{dz}{z_{0}-f(z)}$$ $\iota(f,z_{0})=\frac{1}{2 \pi i}\oint\frac{dz}{z_{0}-f(z)}$  \iota(f,z_{0})= \frac{1}{2 \pi i} \oint\frac{dz}{z_{0}-f(z)}
$\left( \begin{array}{c} x^1 \\ \vdots \\ x^n \\ \end{array} \right) \qquad \begin{array}{c} t \\ \\ \\ \end{array} \left( \begin{array}{c} x^1 \\ x^2 \\ x^3 \\ \end{array} \right)$  \left( \begin{array}{c} x^1 \\ \vdots \\ x^n \\ \end{array} \right) \begin{array}{c} t \\ \\ \\ \end{array} \left( \begin{array}{c} x^1 \\ x^2 \\ x^3 \\ \end{array} \right) 
$\left( \begin{array}{ccc} a_{11} & \cdots & a_{1n} \\ & \cdots & \\ a_{n1} & \cdots & a_{nn} \\ \end{array} \right) \\ @\\ \left( \begin{array}{ccc} a^1_1 & \cdots & a^1_n \\ & \cdots & \\ a^n_1 & \cdots & a^n_n \\ \end{array} \right) \\ @\\ \left( \begin{array}{ccc} a^1_1 & \cdots & a^n_1 \\ & \cdots & \\ a^1_n & \cdots & a^n_n \\ \end{array} \right)$  \left( \begin{array}{ccc} a_{11} & \cdots & a_{1n} \\ & \cdots & \\ a_{n1} & \cdots & a_{nn} \\ \end{array} \right) \left( \begin{array}{ccc} a^1_1 & \cdots & a^1_n \\ & \cdots & \\ a^n_1 & \cdots & a^n_n \\ \end{array} \right) \left( \begin{array}{ccc} a^1_1 & \cdots & a^n_1 \\ & \cdots & \\ a^1_n & \cdots & a^n_n \\ \end{array} \right) 
$$A=\left( \begin{array}{ccc} a_{11} & a_{12} & a_{13} \\ a_{21} & a_{22} & a_{23} \\ a_{31} & a_{32} & a_{33} \\ \end{array} \right)$$ $A=\left( \begin{array}{ccc} a_{11} & a_{12} & a_{13} \\ a_{21} & a_{22} & a_{23} \\ a_{31} & a_{32} & a_{33} \\ \end{array} \right)$  A=\left( \begin{array}{ccc} a_{11} & a_{12} & a_{13} \\ a_{21} & a_{22} & a_{23} \\ a_{31} & a_{32} & a_{33} \\ \end{array} \right)
$$\left( \begin{array}{cccc} a_1 & 0 & \cdots &\\ 0 & a_2 & 0 & \cdots \\ & \cdots & \ddots & \cdots \\ & \cdots & 0 & a_n \\ \end{array} \right)$$ $\left( \begin{array}{cccc} a_1 & 0 & \cdots &\\ 0 & a_2 & 0 & \cdots \\ & \cdots & \ddots & \cdots \\ & \cdots & 0 & a_n \\ \end{array} \right)$  \left( \begin{array}{cccc} a_1 & 0 & \cdots &\\ 0 & a_2 & 0 & \cdots \\ & \cdots & \ddots & \cdots \\ & \cdots & 0 & a_n \\ \end{array} \right) 
$$\int_S \vec{F}(\vec{x}) \cdot d\vec{S} = \begin{cases} 4 \pi & (\vec{a} \in D) \\ 0 & (\vec{a} \notin D) \end{cases}$$ $\int_S \vec{F}(\vec{x}) \cdot d\vec{S} = \begin{cases} 4 \pi & (\vec{a} \in D) \\ 0 & (\vec{a} \notin D) \end{cases}$  \int_S \vec{F}(\vec{x}) \cdot d\vec{S} = \begin{cases} 4 \pi & (\vec{a} \in D) \\ 0 & (\vec{a} \notin D) \end{cases}

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ΏۋL  $$\ \mathbb{N}$$ \mathbb{N} $$\ \mathbb{Z}$$ \mathbb{Z} $$\ \mathbb{Q}$$ \mathbb{Q} $$\ \mathbb{R}$$ \mathbb{R} $$\ \mathbb{C}$$ \mathbb{C} $$\ \mathbb{F}$$ \mathbb{F} $$\ \infty$$ \infty

񍀊֌W  $$\ne$$ \ne $$\le$$ \le $$\ge$$ \ge $$\leqq$$ \leqq $$\geqq$$ \geqq $$\sim$$ \sim $$\approx$$ \approx $$\simeq$$ \simeq $$\cong$$ \cong $$\equiv$$ \equiv $$\in$$ \in $$\ni$$ \ni $$\notin$$ \notin $$\subset$$ \subset $$\supset$$ \supset $$\propto$$ \propto $$\perp$$ \perp

_L  \lnot $$\lnot$$ \land $$\land$$ \lor $$\lor$$ \models $$\models$$ \to $$\to$$ \Rightarrow $$\Rightarrow$$ \Leftrightarrow $$\Leftrightarrow$$ \equiv $$\equiv$$ \forall $$\forall$$ \exists $$\exists$$
@  \leftarrow $$\leftarrow$$ \rightarrow $$\rightarrow$$ \leftrightarrow $$\leftrightarrow$$ \uparrow $$\uparrow$$ \downarrow $$\downarrow$$ \updownarrow $$\updownarrow$$ \Leftarrow $$\Leftarrow$$ \Rightarrow $$\Rightarrow$$ \Leftrightarrow $$\Leftrightarrow$$ \Uparrow $$\Uparrow$$ \Downarrow $$\Downarrow$$ \Updownarrow $$\Updownarrow$$ \longleftarrow $$\longleftarrow$$ \longrightarrow $$\longrightarrow$$ \longleftrightarrow $$\longleftrightarrow$$ \Longleftarrow $$\Longleftarrow$$ \Longrightarrow $$\Longrightarrow$$ \Longleftrightarrow $$\Longleftrightarrow$$ \longmapsto $$\longmapsto$$

hbg  $$\ \cdot$$ \cdot $$\ \cdots$$ \cdots $$\ \ldots$$ \ldots $$\ \vdots$$ \vdots $$\ \ddots$$ \ddots

 $$\ \langle \ \ \rangle$$ \langle@\rangle@} $$\ ( \ \ )$$ (@) $$\ \bigl( \ \ \bigr)$$ \bigl(@\bigr) $$\ \bigl( \ \ \bigr)$$ \bigl(@\bigr) $$\ \Bigl( \ \ \Bigr)$$ \Bigl(@\Bigr) $$\ \biggl( \ \ \biggr)$$ \biggl(@\biggr) $$\ \Biggl( \ \ \Biggr)$$ \Biggl(@\Biggr) $$\ \{ \ \ \}$$ \{@\} $$\ \bigl\{ \ \ \bigr\}$$ \bigl\{@\bigr\} $$\ \Bigl\{ \ \ \Bigr\}$$ \Bigl\{@\Bigr\} $$\ \biggl\{ \ \ \biggr\}$$ \biggl\{@\biggr\} $$\ \Biggl\{ \ \ \Biggr\}$$ \Biggl\{@\Biggr\} $$\ [ \ \ ]$$ [@] $$\ \bigl[ \ \ \bigr]$$ \bigl[@\bigr] $$\ \Bigl[ \ \ \Bigr]$$ \Bigl[@\Bigr] $$\ \biggl[ \ \ \biggr]$$ \biggl[@\biggr] $$\ \Biggl[ \ \ \Biggr]$$ \Biggl[@\Biggr]
@ 񍀉Z  $$\ \pm$$ \pm $$\ \mp$$ \mp $$\ \times$$ \times $$\ \div$$ \div $$\ \ast$$ \ast $$\ \circ$$ \circ $$\ \bullet$$ \bullet $$\ \cdot$$ \cdot $$\ \cap$$ \cap $$\ \bigcap$$ \bigcap $$\ \cup$$ \cup $$\ \bigcup$$ \bigcup $$\ \vee$$ \vee $$\ \wedge$$ \wedge $$\ \bigwedge$$ \bigwedge $$\ \oplus$$ \oplus $$\ \bigoplus$$ \bigoplus $$\ \otimes$$ \otimes $$\ \bigotimes$$ \bigotimes $$\ \triangle$$ \triangle $$\ \bigtriangleup$$ \bigtriangleup $$\ \bigtriangledown$$ \bigtriangledown $$\ \square$$ \square $$\ \ddagger$$ \ddagger

ϕL  \sum_{i=0}^n x_i $\sum_{i=0}^n x_i$ \prod $prod$ \lim_{n \to \infty} $\lim_{n \to \infty}$ dx $$dx$$ dt $$dt$$ \partial^2 x $$\partial^2 x$$ \partial x^2 $$\partial x^2$$ \Delta $$\Delta$$ \nabla^2 $$\nabla^2$$ \int $$\int$$ \int_a^b $$\int_a^b$$ \oint $$\oint$$ f'' $$f''$$ f^{(k)} $$f^{(k)}$$
@ MV  $$A$$ A $$\alpha$$ \alpha $$B$$ B $$\beta$$ \beta $$\Gamma$$ \Gamma $$\gamma$$ \gamma $$\Delta$$ \Delta $$\delta$$ \delta $$E$$ E $$\epsilon$$ \epsilon $$\varepsilon$$ \varepsilon $$Z$$ Z $$\zeta$$ \zeta $$H$$ H $$\eta$$ \eta $$\Theta$$ \Theta $$\theta$$ \theta $$\vartheta$$ \vartheta $$I$$ I $$\iota$$ \iota $$K$$ K $$\kappa$$ \kappa $$\Lambda$$ \Lambda $$\lambda$$ \lambda $$M$$ M $$\mu$$ \mu $$N$$ N $$\nu$$ \nu $$\Xi$$ \Xi $$\xi$$ \xi $$O$$ O $$o$$ o $$\Pi$$ \Pi $$\pi$$ \pi $$\varpi$$ \varpi $$P$$ P $$\rho$$ \rho $$\varrho$$ \varrho $$\Sigma$$ \Sigma $$\sigma$$ \sigma $$\varsigma$$ \varsigma $$T$$ T $$\tau$$ \tau $$\Upsilon$$ \Upsilon $$\upsilon$$ \upsilon $$\Phi$$ \Phi $$\phi$$ \phi $$\varphi$$ \varphi $$X$$ X $$\chi$$ \chi $$\Psi$$ \Psi $$\psi$$ \psi $$\Omega$$ \Omega $$\omega$$ \omega

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 \mathscr{·} $$\mathscr{A}$$ $$\mathscr{B}$$ $$\mathscr{C}$$ $$\mathscr{D}$$ $$\mathscr{E}$$ $$\mathscr{F}$$ $$\mathscr{G}$$ $$\mathscr{H}$$ $$\mathscr{I}$$ $$\mathscr{J}$$ $$\mathscr{K}$$ $$\mathscr{L}$$ $$\mathscr{M}$$ $$\mathscr{N}$$ $$\mathscr{O}$$ $$\mathscr{P}$$ $$\mathscr{Q}$$ $$\mathscr{R}$$ $$\mathscr{S}$$ $$\mathscr{T}$$ $$\mathscr{U}$$ $$\mathscr{V}$$ $$\mathscr{W}$$ $$\mathscr{X}$$ $$\mathscr{Y}$$ $$\mathscr{Z}$$
 \mathcal{·} $$\mathcal{A}$$ $$\mathcal{B}$$ $$\mathcal{C}$$ $$\mathcal{D}$$ $$\mathcal{E}$$ $$\mathcal{F}$$ $$\mathcal{G}$$ $$\mathcal{H}$$ $$\mathcal{I}$$ $$\mathcal{J}$$ $$\mathcal{K}$$ $$\mathcal{L}$$ $$\mathcal{M}$$ $$\mathcal{N}$$ $$\mathcal{O}$$ $$\mathcal{P}$$ $$\mathcal{Q}$$ $$\mathcal{R}$$ $$\mathcal{S}$$ $$\mathcal{T}$$ $$\mathcal{U}$$ $$\mathcal{V}$$ $$\mathcal{W}$$ $$\mathcal{X}$$ $$\mathcal{Y}$$ $$\mathcal{Z}$$