¼ö½Ä ÆíÁý±â »ç¿ë ¹æ¹ý

1. ¼ö½Ä ÆíÁý±â

2. ¼ö½Ä ÆíÁý±âÀÇ Æ¯Â¡

3. ºñÁÖ¾ó/½ºÅ©¸³Æ® ÀÔ·Â ¹æ¹ý

 

4. À¥¿¡µðÅÍÀÇ ¼ö½Ä ÆíÁý±â¿¡¼­ »ç¿ë °¡´ÉÇÑ ¼öÇÐ ±âÈ£

1. ±×¸®½º ¹®ÀÚ

\alpha

\beta

\gamma

\delta

\epsilon

\varepsilon

\zeta

\eta

\theta

\vartheta

\iota

\kappa

\lambda

\mu

\nu

\xi

\pi

\varpi

\rho

\sigma

\varsigma

\tau

\upsilon

\phi

\varphi

\chi

\psi

\omega

 

 


 

\Gamma

\Delta

\Theta

\Lambda

\Xi

\Pi

\Sigma

\Upsilon

\Phi

\Psi

\Omega

 


2. ±âÈ£µé

\aleph

\hbar

\imath

\jmath

\ell

\wp

\Re

\Im

\partial

\infty

\prime

\emptyset

\nabla

\surd

\top

\bot

\smallint

\angle

\triangle

\backslash

\forall

\exists

\neg

\flat

\natural

\sharp

\clubsuit

\diamondsuit

\heartsuit

\spadesuit

\S

\P

 

 

 

 


3. ÀÌÇ× ¿¬»êÀÚ

\triangleright

\triangleleft

\star

\cdot

\times

\ast

\div

\diamond

\pm

\mp

\oplus

\ominus

\otimes

\oslash

\odot

\bigcirc

\circ

\bullet

\bigtriangleup

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\cup

\cap

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\wedge

\vee

\setminus

\wr

\amalg

\sqcap

\sqcup

\dagger

\ddagger

 

 

 

 


4. °ü°è ¿¬»êÀÚ

\smile

\frown

\asymp

\equiv

\subseteq

\supseteq

\leq

\geq

\preceq

\succeq

\sim

\approx

\subset

\supset

\ll

\gg

\prec

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\simeq

\propto

\in

\ni

\not

\mapsto

\perp

\vdash

\dashv

\sqsubseteq

\sqsupseteq

 


5. È­»ìÇ¥µé

È­»ìÇ¥´Â °ü°è ¿¬»êÀÚÀÇ ÀÏÁ¾À¸·Î ´Ù¾çÇÑ ¹æ¹ýÀ¸·Î »ç¿ëÇÒ ¼ö Àֱ⠶§¹®¿¡ µû·Î ºÐ·ùÇÕ´Ï´Ù.
 

\leftharpoonup

\leftharpoondown

\rightharpoonup

\rightharpoondown

\leftarrow

\rightarrow

\uparrow

\downarrow

\leftrightarrow

\nearrow

\searrow

\Leftarrow

\Rightarrow

\Uparrow

\Downarrow

\Leftrightarrow

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\swarrow

\mid

\parallel

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6. Å« ¿¬»êÀÚ

\sum

\prod

\coprod

\int

\oint

\bigcap

\bigcup

\bigsqcup

\bigvee

\bigwedge

\bigodot

\bigotimes

\bigoplus

\biguplus

 

 

7. °ýÈ£µé(delimiter)

(

)

[

]

\{

\}

\lfloor

\rfloor

\lceil

\rceil

\langle

\rangle

/

\backslash

\|

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|

 

 

 

8. ¾×¼¾Æ®

\hat{a}

\breve{a}

\grave{a}

\bar{a}

\dot{a}

\check{a}

\acute{a}

\tilde{a}

\vec{a}

\ddot{a}

9. Àå½Äµé

\overline{abc}

\underline{abc}

\overbrace{abc}

\underbrace{abc}

\widehat{abc}

\widetilde{abc}

\overleftarrow{abc}

\overrightarrow{abc}

 

10. ¿©¹éµé

\,

\:

\;

\!

\quad

\qquad

°¡´Â ¿©¹é

Áß°£ ¿©¹é

µÎ²¨¿î ¿©¹é

¿©¹é ÁÙÀ̱â

M Å©±âÀÇ ¿©¹é

M Å©±â µÎ ¹èÀÇ ¿©¹é

 

11. ÇÔ¼ö À̸§µé

\arccos

\cos

\csc

\exp

\ker

\limsup

\min

\sinh

\arcsin

\cosh

\deg

\gcd

\lg

\ln

\Pr

\sup

\arctan

\cot

\det

\hom

\lim

\log

\sec

\tan

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\dim

\inf

\liminf

\max

\sin

\tanh

 

½ºÅ©¸³Æ® »óÅ¿¡¼­ÀÇ ¼ö½Ä ÀÔ·Â

1. ºÐ¼ö(frac)

n_0 + \frac{1}{n_1
      + \frac{1}{n_2
      + \frac{1}{n_3
      + \frac{1}{n_4+\cdots}}}}


2. ±ÙÈ£(sqrt)

 y=\sqrt{x^2+\sqrt{x+12}}


 

3. ¹è¿­

\left[
\begin{array}{cccc}
\a_{11} & \a_{12} & \cdots & \a_{1n}  \\
\vdots & \vdots & \ddots & \vdots \\
\a_{n1} & \a_{n2} & \cdots & \a_{nn} \end{array}
\right]

4. Eqnarray

\begin{eqnarray}
y & = & x^2 + 1\\
y & > & a - b + c - d + e - f + \\
   &    & g - h + i - j \nonumber
\end{eqnarray}

 

 

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