그리스문자 및 특수문자모음

연습해보는 곳

1. http://bomber0.byus.net/mimetex/mimetex.cgi?

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\(\alpha\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\alpha

\(\beta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\beta

\(\gamma\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\gamma

\(\delta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\delta

\(\epsilon\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\epsilon

\(\varepsilon\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\varepsilon

\(\zeta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\zeta

\(\eta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\eta

\(\theta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\theta

\(\vartheta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\vartheta
2.  

 

\(\Gamma\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Gamma

\(\Delta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Delta

\(\Theta\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Theta

\(\Lambda\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Lambda

\(\iota\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\iota

\(\kappa\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\kappa

\(\lambda\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\lambda

\(\mu\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\mu

\(\nu\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\nu

\(\xi\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\xi

\(o\)

o
\(\pi\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\pi

\(\varpi\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\varpi

\(\rho\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\rho

\(\Xi\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Xi

\(\Pi\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Pi

\(\Sigma\)

1. http://bomber0.byus.net/mimetex/mimetex.cgi?\Sigma
   

 

\(\Upsilon\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\Upsilon
\(\varrho\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\varrho
\(\sigma\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\sigma
\(\varsigma\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\varsigma
\(\tau\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\tau
\(\upsilon\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\upsilon
\(\phi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\phi
\(\varphi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\varphi
\(\chi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\chi
\(\psi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\psi
\(\omega\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\omega
\(\Phi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\Phi
\(\Psi\)

http://bomber0.byus.net/mimetex/mimetex.cgi?\Psi
\(\Omega\)

 

[1]

http://bomber0.byus.net/mimetex/mimetex.cgi?\Omega

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	\alpha		\iota		\varrho
	\beta		\kappa		\sigma
	\gamma		\lambda		\varsigma
	\delta		\mu		\tau
	\epsilon		\nu		\upsilon
	\varepsilon		\xi		\phi
	\zeta	o	o		\varphi
	\eta		\pi		\chi
	\theta		\varpi		\psi
	\vartheta		\rho		\omega
	\Gamma		\Xi		\Phi
	\Delta		\Pi		\Psi
	\Theta		\Sigma		\Omega
	\Lambda		\Upsilon

 

	\aleph		\prime		\forall
h	\hbar		\emptyset		\exists
	\imath		\nabla		\neg
	\jmath		\surd		\flat
	\ell		\top		\natural
	\wp		\bot		\sharp
	\Re				\clubsuit
	\Im	∠	\angle		\diamondsuit
	\partial		\triangle		\heartsuit
	\infty		\backslash		\spadesuit

\ldots

\cdots

\vdots

\ddots

 

arcsin	\arcsin	dim	\dim	log	\log
arccos	\arccos	exp	\exp	max	\max
arctan	\arctan	gcd	\gcd	min	\min
arg	\arg	hom	\hom	Pr	\Pr
cos	\cos	inf	\inf	sec	\sec
cosh	\cosh	ker	\ker	sin	\sin
cot	\cot	lg	\lg	sinh	\sinh
coth	\coth	lim	\lim	sup	\sup
csc	\csc	liminf	\liminf	tan	\tan
deg	\deg	limsup	\limsup	tanh	\tanh
det	\det	ln	\ln

 

		\sum			\bigcap			\bigodot
		\prod			\bigcup			\bigotimes
		\coprod			\bigsqcup			\bigoplus
		\int			\bigvee			\biguplus
		\oint			\bigwedge

	\pm		\cap		\vee
	\mp		\cup		\wedge
	\setminus		\uplus		\oplus
	\cdot		\sqcap		\ominus
	\times		\sqcup		\otimes
	\ast		\triangleleft		\oslash
	\star		\triangleright		\odot
	\diamond		\wr		\dagger
	\circ		\bigcirc		\ddagger
	\bullet		\bigtriangleup		\amalg
	\div		\bigtriangledown

	\leftarrow	−	\longleftarrow		\uparrow
	\Leftarrow	=	\Longleftarrow		\Uparrow
	\rightarriw	−	\longrightarrow		\downarrow
	\Rightarrow	=	\Longrightarrow		\Downarrow
	\leftrightarrow		\longleftrightarrow		\updownarrow
	\Leftrightarrow		\Longleftrightarrow		\Updownarrow
	\mapsto	−	\longmapsto		\nearrow
	\hookleftarrow		\hookrightarrow		\searrow
	\leftharpoonup		\rightharpoonup		\swarrow
	\leftharpoondown		\rightharpoondown		\nwarrow
	\rightleftharpoons

Delimiters

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  normal:()[]()  

  \big:  

  \Big:  

  \bigg:  

  \Bigg:  

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Marks above and below:

 

 

x+y+z	\overline{x+y+z}
	\underline{x+y+z}	x+y+z
x++xktimes	\overbrace{x+\cdots+x}^{k\;\rm times}
	\underbrace{x+\cdots+x}_{k\;\rm times}	x++xktimes
−−−−−−−−−−x1++xk	\overleftarrow{x_1+\cdots+x_k}
	\overrightarrow{x_1+\cdots+x_k}	−−−−−−−−−−x1++xk

{n \choose 2}		2n
{n \brack 2}		2n
{n \brace 2}		2n
f(x)=\cases {       x^2+1&\text{if $x<0$}\cr       1-x&\text{otherwise} }		f(x)=\cases{x^2+1&\text{if $x<0$}\cr 1-x&\text{otherwise}}
\pmatrix{1& 0\\ 0& 1}		1001
\left[\matrix{a^2-b^2& -1\\ 1& 2ab}\right]		a2−b21−12ab

=	\ne or \neq	(same as \not=)		\dagger
	\le	(same as \leq)		\ddagger
	\ge	(same as \geq)
	\{	(same as \lbrace)
	\}	(same as \rbrace)
	\to	(same as \rightarrow)
	\gets	(same as \leftarrow)
	\owns	(same as \ni)
	\land	(same as \wedge)
	\lor	(same as \vee)
	\lnot	(same as \neg)
		(same as \vert)
		(same as \Vert)

http://www.math.union.edu/~dpvc/jsmath/symbols/welcome.html 에서 가져옴.