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jsmath

Name: Anonymous 2010-03-23 13:29

protips for using jsmath? the main site sucks

Name: Anonymous 2010-03-23 13:48

{math}
x^3
{math}

Name: Anonymous 2010-03-23 14:23

[math]
x^{3}

Name: Anonymous 2010-03-24 0:26

To post: x^3
You write: [math]x^3[/math]

Most \rm\TeX math commands are available, along with some \cal A\kern-.1667em\lower.5exM\kern-.125emS-\rm L\kern-.36em\raise.5ex{\scriptsize A}\kern-.15em\TeX.

Name: Anonymous 2010-03-24 1:21

3^3^3

Name: Anonymous 2010-03-24 1:22

3^3

Name: Anonymous 2010-03-24 4:11

x^3

Name: Anonymous 2010-03-24 4:15


\sum_{n=1}^{\infty}\frac{\mu(n)}{n} = 0

Name: Anonymous 2010-03-27 13:59

exp(i*pi)=-1

Name: Anonymous 2010-04-12 18:59

\frac {a}{b}

Name: Anonymous 2010-04-21 22:09

\frac{sqrt(x)}{1+sqrt(x)}

\frac{(1+sqrt(x))*(1/2)*x^(-1/2)-(sqrt(x)*(1/2)*t^(-1/2)}{(1+sqrt(x))^2}

\frac{(1/2)x^(-1/2)((1+sqrt(x)-sqrt(x)))}{(1+sqrt(x))^2}

\frac {1}{2*(sqrt(x)*(1+sqrt(x))^2

dont mind me

Name: Anonymous 2010-04-21 22:10

\frac{sqrt(x)}{1+sqrt(x)}

\frac{(1+sqrt(x))*(1/2)*x^(-1/2)-(sqrt(x)*(1/2)*t^(-1/2)}{(1+sqrt(x))^2}

\frac{(1/2)x^(-1/2)((1+sqrt(x)-sqrt(x)))}{(1+sqrt(x))^2}

\frac {1}{2*(sqrt(x)*(1+sqrt(x))^2}

Name: Anonymous 2010-04-21 22:10

\frac{sqrt(x)}{1+sqrt(x)}

\frac{(1+sqrt(x))*(1/2)*x^(-1/2)-(sqrt(x)*(1/2)*t^(-1/2)}{(1+sqrt(x))^2}

\frac{(1/2)x^(-1/2)((1+sqrt(x)-sqrt(x)))}{(1+sqrt(x))^2}

\frac {1}{2*(sqrt(x)*(1+sqrt(x))^2


im a failure

Name: Anonymous 2010-04-21 22:11

\frac{sqrt(x)}{1+sqrt(x)}
\frac{(1+sqrt(x))*(1/2)*x^(-1/2)-(sqrt(x)*(1/2)*t^(-1/2)}{(1+sqrt(x))^2}
\frac{(1/2)x^(-1/2)((1+sqrt(x)-sqrt(x)))}{(1+sqrt(x))^2}
\frac {1}{2*(sqrt(x)*(1+sqrt(x))^2


im a failure

Name: Anonymous 2010-04-21 22:13

\frac{sqrt(x)}{1+sqrt(x)}

\frac{(1+sqrt(x))*(1/2)*x^(-1/2)-(sqrt(x)*(1/2)*t^(-1/2)}{(1+sqrt(x))^2}

\frac{(1/2)x^(-1/2)((1+sqrt(x)-sqrt(x)))}{(1+sqrt(x))^2}

\frac {1}{2*(sqrt(x)*(1+sqrt(x))^2}

Name: Anonymous 2010-05-06 12:37


x^3+x_3

Name: Anonymous 2010-05-06 19:37

wut

Name: Anonymous 2010-05-07 20:03

x^x^x^x^x^x^x^x^x^x^x

Name: Anonymous 2010-08-28 19:24

\exists

Name: Anonymous 2010-08-29 16:10

e^{i pi}+1=

Name: Anonymous 2010-08-29 16:11

[math]e{i \pi}+1=0[\math]

Name: Anonymous 2010-08-29 16:12

e{i \pi}+1=0

Name: VIPPER 2010-08-29 16:17

NIPS, GOOKS, SPICS, AND SPOOKS
DON'T FORGET JEWS, THEY'RE BAD NEWS
KILL THEM ALL OR ELSE WE LOSE

Name: Anonymous 2010-08-30 1:54

>>23
a little suspicious that you left FAGS off the list

Name: Anonymous 2010-08-30 21:38

\int_{birth}^{death}your \ life(x) \ dx = ass

Name: Anonymous 2010-09-10 8:37

\int2x\,dx

Name: Anonymous 2011-02-26 4:45

\root n+1 \of k

Name: anon 2011-05-03 5:55

[math]\displaystyle \int_{0}^{k} x^2 dy = \int_{0}^{k} \root \of y dy[math]

Name: anonfail 2011-05-03 5:58

fail^^
attempt...\displaystyle \int_{0}^{k} x^2 dy = \int_{0}^{k} \root \of y dy

Name: Anonymous 2011-05-09 9:12

x^3

Name: Anonymous 2011-05-18 0:41

{\sum_v {d_v^2}} - e

Name: Anonymous 2011-05-18 22:53

\displaystyle C*H_4 + 2*O_2 --> CO_2 + 2*H_2*O

Name: Anonymous 2011-05-26 1:49

x=y

Name: Anonymous 2011-07-07 15:01

[math]\frac{\partial}[\math]

Name: Anonymous 2011-07-07 15:01

\frac{\partial}

Name: Anonymous 2011-07-07 15:16

\frac{\partial}{\partial}

Name: Anonymous 2011-07-07 15:19

\frac{\partial u(t,x)}{\partial t}-\Delta u(t,x)=f(t,x)

Name: Anonymous 2011-12-16 16:31

\Large\frac{FUCK{}}{YOU}=LICK MY ASS

Name: Anonymous 2012-01-01 22:35

\jewcommand{\t}[1]{\displaystyle{#1 \atop {#1~~#1}}} \t{\t{\t{\t{\t{\t{\t{\triangle}}}}}}}

Name: Anonymous 2012-01-01 22:36

\jewcommand{\t}[1]{\displaystyle{#1 \atop {#1~~#1}}} \t{\t{\t{\t{\t{\t{\t{\triangle}}}}}}}

Name: Anonymous 2012-01-06 23:09

\jewcommand{\t}[1]{\displaystyle{#1 \atop {#1~~#1}}} \t{\t{\t{\t{\t{\t{\t{\triangle}}}}}}}

Name: Anonymous 2012-01-28 11:37

[math]
z = (z_1,z_2) \qquad \dot{z} = [f(x,z_2); z_1 ]
[math]

Name: Anonymous 2012-01-28 11:38

[math]z = (z_1,z_2) \qquad \dot{z} = [f(x,z_2); z_1 ] [math]

Name: Anonymous 2012-01-28 11:39

[math] z = (z_1,z_2) \qquad \dot{z} = [f(x,z_2); z_1 ] [math]

Name: Anonymous 2012-01-28 11:41

{math}
<z = (z_1,z_2) \qquad \dot{z} = [f(x,z_2); z_1 ] >
{math}

Name: Anonymous 2012-02-19 4:29

newcommand{\Bold}[1]{\mathbf{#1}}\left[\mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}\right]

Name: Bob 2012-02-19 4:29

newcommand{\Bold}[1]{\mathbf{#1}}\left[\mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}\right]

Name: Anonymous 2012-02-21 1:23

newcommand{\Bold}[1]{\mathbf{#1}}\left[\mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{19}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{17}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{4}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i + 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{13}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{11}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{i \, 2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{9}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{2}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{7}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = -\frac{\left(i - 1\right) \, 2^{\left(\frac{21}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{2 \, \mbox{fun}^{\left(\frac{1}{4}\right)}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{5} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{3}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{10} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)} e^{\left(-\frac{1}{20} i \, \pi\right)}}{\mbox{fun}^{\frac{1}{4}}}, \mbox{int} = \frac{2^{\left(\frac{1}{40}\right)} \mbox{Ir}^{\left(\frac{1}{40}\right)}}{\mbox{fun}^{\frac{1}{4}}}\right]

Name: Anonymous 2012-05-15 3:00

this is some text with [math]\pi[\math] in it.
[eqn]\pi[\eqn]
asdf

Name: Anonymous 2013-08-20 14:47

c
Don't change these.
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