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@@ -2,44 +2,48 @@
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Á¢¼ÓÀÌ Àß µÇ´Âµ¥.. È®ÀÎ Á» ÇØ Áֽðھî¿ä? $$\cos x$$

µ¥ÀÌÁöÀ¥ (12/11/04) == Å×½ºÆ®¸¦ Çغ¸ÀÚ ==

WWW°¡ ÇöÀç Á×¾î ÀÖ½À´Ï´Ù. [»ç¶û¹æ]ÀÇ ÀÌÁÖÈ£ ´Ô Áú¹® ´äº¯À» Âü°íÇØÁֽñ⠹ٶø´Ï´Ù.
$$\int_{ \infty}^{ \infty}\oint\mathop{ #!gnuplot
normaldistribution \lim}\limits_{a \to \infty}( x °¡) =exp(-(x-1)**2/(2*(0.6)**2))/(sqrt(2*pi)*0.6)
rx=3*0.6
plot [1-rx:1+rx] normaldistribution(x)
}}} $$

{{{ sd
normaldistribution(x)=exp(-(x-1)**2/(2*(0.6)**2))/(sqrt(2*pi)*0.6) fsadf
rx=3*0.6 asdf
plot [1-rx:1+rx] normaldistribution(x)
}}} sadf

---- ¤¾³ª±ÛÀº ¸Ó³Ä? °Å½Ã±â? ¾î¼¶ó°ø ¤»¤»
I am sorry that I cannot write Hangul at home. ¤·¤·¤·
Thanks for your concern, and I would like $$\int_{\infty}^{\infty}\oint\mathop{\lim}\limits_{a \to
contribute to this faq. -- from daisyweb. \infty}(°¡)$$

---- $$\sqrt{ab}$$
À§¿¡¼­ºÎÅÍ ÆíÁýÇÏ¸é µÇÁÒ.^^
¹Ý°© == ¿¬½À ´Ï´Ù. µ¥ÀÌÁöÀ¥ ´Ô. Àß Áö³»½ÃÁÒ? --- [Karnes] Àå ==
Wave equation is

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---- 112112
[CTAN]CTAN $$ \mbox{ÇѱÛ} $$
$x^2$
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B)
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== MetaPost Processor ==

@@ -69,59 +73,127 @@
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´Ü, {{{#!latex
{}^\forall{}a,{}^\forall{}b,{}^\forall{}c,e\in{}G }}}.
--- KTUGBoard:2641

* [´ÜÀ§¿ø] $e(°¡)$ °¡ Á¸ÀçÇÑ´Ù. : $$ a\times{}e=e\times{}a=a $$
* ÀÓÀÇÀÇ ¿ø¼Ò $a$ ¿¡ ´ëÇÏ¿© ¿ª¿ø $a^{-1}$ °¡ Á¸ÀçÇÑ´Ù. : $$ a\times{}a^{-1}=a^{-1}\times{}a=e $$
* ÀÓÀÇÀÇ ÀÌÇ׿¬»ê $a\times b$ ÀÌ ÁýÇÕÀÇ ¾î¶² ¿ø¼Ò¿Í °°´Ù. : $$a\times{}b\in{}G $$
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´Ü, ${}^\forall{}a,\;{}^\forall{}b,\;{}^\forall{}c,\;e\in{}G$ .

$$ \sum_{i=0}^{100} x_i y_i^3 $$

---- $$\sqrt{ab}$$
=== Normal Distribution. mean=1, std=0.6 ===
$$ {{{#!gnuplot
normaldistribution(x)=exp(-(x-1)**2/(2*(0.6)**2))/(sqrt(2*pi)*0.6)
rx=3*0.6
plot [1-rx:1+rx] normaldistribution(x)
}}} $$

{{{
normaldistribution(x)=exp(-(x-1)**2/(2*(0.6)**2))/(sqrt(2*pi)*0.6)
rx=3*0.6
plot [1-rx:1+rx] normaldistribution(x)
}}}

=== test E ===
Å×½ºÆ® ÀÔ´Ï´Ù.
A+B=B+A
=== test ===
$$ \frac{ \dd y_i}{ {#!gnuplot
normaldistribution \dd t}=y_i( x r_i+\sum_j^N b_{ij}y_j) \quad (i,j= exp(-(x-1 )** ,2 /(2*(0.6 ,\ldots, N) **2))/( $$
$$ \sum'\sqrt (2*pi)*0 [n]{10} $$
$\sqrt{\mathstrut a}+\sqrt{\mathstrut d}+\sqrt{\mathstrut y}$
Å×½ºÆ® ÁßÀÔ´Ï´Ù. 6)
rx
$$ \sqrt{ab} $$
=== test2 === 3*0.6
plot [ {{{#!latex
$$\displaystyle
\frac{32}{64}
=\frac{2\times4\times4}{4\times4\times4}
=\frac{\cancelto{1 -rx:1+rx] normaldistribution(x) }{2}\times\cancel{4}\times\cancel{4}}{\cancelto{2}{4}\times\cancel{4}\times\cancel{4}}
=\frac12 $$
}}}

----
-- [Karnes] [[DateTime(2005-12-28T15:14:44)]]
latex processor ÄÚµå Å×½ºÆ®
{{{ #!latex
normaldistribution( $ x )=exp(-(x-1)** ^2 /( + y^2 *(0.6)** = z^2 ))/(sqrt(2*pi)*0.6)
rx=3*0.6
plot [1-rx:1+rx] normaldistribution(x) $
}}}

Å×½ºÆ® ÁßÀÔ´Ï´Ù. À§ÀÇ °ÍÀº ÀÌ»ó¾øÀ½

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== Blog Macro Test ==
[[BlogChanges(".*",10,simple)]]
Å×½ºÆ®

$$ \color == óÀ½ »ç¿ëÇغ¸´Â À§Å° ==
{ blue}\frac{ \dd y_i}{ \dd t}=y_i(r_i+ #!latex
$$\sum_ j {k=1}^ N b_{ ij n} y_j k^3(°¡) = \ quad left( i,j= \frac{n(n+1 , )}{2 , }\ ldots, N right) ^2$$
}}}

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pair x,y,z;x=u*(1,0);y=x rotated -120;z=u*(0,1);
path s,h,sh;s=origin--x--x+y--y--cycle;h=origin--z;sh=x--x+y--x+y+z--x+z--cycle;
draw s;
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draw h;draw h shifted x;draw h shifted x+y;draw h shifted y;
fill sh withcolor .3white;
}}}
http://www.ktug.or.kr
== ÇÑ±Û Å×½ºÆ® ¹× latex Å×½ºÆ® ==
{{{#!latex
\text{\it $$ \ documentstyle[12pt] int_{ article \infty} ^{\ oddsidemargin=0in infty}\ textwidth=6.5in oint\ topmargin=0in mathop{\ textheight=609pt lim}\ parskip limits_{a \to \infty}(°¡)$$
}
}}}
---
= 14pt = Google Page Rank ==
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== miscs ==
{{{#!latex
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----
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Å×½ºÆ®¸¦ Çغ¸ÀÚ



sd fsadf asdf sadf

¤¾³ª±ÛÀº ¸Ó³Ä? °Å½Ã±â? ¾î¼¶ó°ø ¤»¤» ¤·¤·¤·

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Wave equation is


112112 $$ \mbox{ÇѱÛ} $$
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B)

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  • 위원 °¡ Á¸ÀçÇÑ´Ù. : $$ a\times{}e=e\times{}a=a $$
  • ÀÓÀÇÀÇ ¿ø¼Ò $a$ ¿¡ ´ëÇÏ¿© ¿ª¿ø $a^{-1}$ °¡ Á¸ÀçÇÑ´Ù. : $$ a\times{}a^{-1}=a^{-1}\times{}a=e $$
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´Ü, ${}^\forall{}a,\;{}^\forall{}b,\;{}^\forall{}c,\;e\in{}G$ .

$$ \sum_{i=0}^{100} x_i y_i^3 $$

Normal Distribution. mean=1, std=0.6

$$ gnuplot $$

normaldistribution(x)=exp(-(x-1)**2/(2*(0.6)**2))/(sqrt(2*pi)*0.6)
rx=3*0.6
plot [1-rx:1+rx] normaldistribution(x)

test E

Å×½ºÆ® ÀÔ´Ï´Ù.

A+B=B+A

test

$$ \frac{\dd y_i}{\dd t}=y_i(r_i+\sum_j^N b_{ij}y_j)\quad (i,j=1,2,\ldots, N) $$

$$ \sum'\sqrt[n]{10} $$

$\sqrt{\mathstrut a}+\sqrt{\mathstrut d}+\sqrt{\mathstrut y}$ Å×½ºÆ® ÁßÀÔ´Ï´Ù.

test2

$$\displaystyle 
\frac{32}{64} 
=\frac{2\times4\times4}{4\times4\times4} 
=\frac{\cancelto{1}{2}\times\cancel{4}\times\cancel{4}}{\cancelto{2}{4}\times\cancel{4}\times\cancel{4}} 
=\frac12 $$

-- Karnes 2005-12-29 00:14:44 latex processor ÄÚµå Å×½ºÆ®

$ x^2 + y^2 = z^2 $
Å×½ºÆ® ÁßÀÔ´Ï´Ù. À§ÀÇ °ÍÀº ÀÌ»ó¾øÀ½

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Blog Macro Test

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