Zelaron Gaming Forum - LaTeX got owned

Quote:

Originally Posted by Skurai (Post 670734)

:weird: The hell are you all talking about~ ???

$\reverse \Large\hspace{5}\unitlength{1} \picture(175,100){~(50,50){\circle(100)} (1,50){\overbrace{\line(46)}^{4$\;\;a}} (52,50){\line(125)}~(50,52;115;2){\Large\hspace{5} \unitlength{1} \picture(175,100){~(50,50){\circle(100)} (1,50){\overbrace{\line(46)}^{4$\;\;a}} (52,50){\line(125)}~(50,52;115;2){\mid}~(52,55){\l ongleftar[60]} (130,56){\longrightar[35]}~(116,58){r}~(c85,50;80;2){\bullet} (c85,36){3$-q}~(c165,36){3$q} (42,29){\underbrace{\line(32)}_{1$a^2/r\;\;\;}}~}\mid\Large\hspace{5}\unitlength{1} \picture(175,100){~(50,50){\circle(100)} (1,50){\overbrace{\line(46)}^{4$\;\;a}} (52,50){\line(125)}~(50,52;115;2){\Large\hspace{5} \unitlength{1} \picture(175,100){~(50,50){\circle(100)} (1,50){\overbrace{\line(46)}^{4$\;\;a}} (52,50){\line(125)}~(50,52;115;2){\mid}~(52,55){\l ongleftar[60]} (130,56){\longrightar[35]}~(116,58){r}~(c85,50;80;2){\bullet} (c85,36){3$-q}~(c165,36){3$q} (42,29){\underbrace{\line(32)}_{1$a^2/r\;\;\;}}~}\mid}~(52,55){\longleftar[60]} (130,56){\longrightar[35]}~(116,58){r}~(c85,50;80;2){\bullet} (c85,36){3$-q}~(c165,36){3$q} (42,29){\underbrace{\line(32)}_{1$a^2/r\;\;\;}}~}}~(52,55){\longleftar[60]} (130,56){\longrightar[35]}~(116,58){r}~(c85,50;80;2){\bullet} (c85,36){3$-q}~(c165,36){3$q} (42,29){\underbrace{\line(32)}_{1$a^2/r\;\;\;}}~} $

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$\reverse \frac{|C|}{|\frac{|C|}{|\frac{|C|}{|\frac{|C|}{|\f rac{|C|}{|\frac{|C|}{|\frac{|C|}{|\frac{|C|}{|\fra c{|C|}{|\frac{|C|}{|\frac{|C|}{|\frac{|C|}{|\frac{ |C|}{|\frac{|C|}{|\frac{|C|}{|\frac{|C|}{|\frac{|C |}{|\frac{|C|}{|C|}|}|}|}|}|}|}|}|}|}|}|}|}|}|}|}| }|} $

$\reverse \sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\s um_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum _{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{ n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n= 1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1} ^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{ \sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\sum_{n=1}^{\s um_{n=1}^{\infty} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n} \n $

$\reverse \sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\s um_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum _{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{ n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n= \sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\sum_{n=\s um_{n=1}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n}^{n} \n $

$\reverse a^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a} ^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^ {{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{ {b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{ b_a}^{{b_a}^{{b_a}^{{b_a}}}}}}}}}}}}}}}}}}}}}}}}}} }}}}}}} $

$\reverse b^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a} ^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^ {{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{ {b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{ b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b _a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_ a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a }^{{b_a}^{{b_a}^{{b_a}^{{b_a^{{b_a}^{{b_a}^{{b_a}^ {{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}^{ {b_a}^{{b_a}^{{b_a}^{{b_a}^{{b_a}}}}}}}}}}}}}}}}}} }}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}} }}} $

$\reverse a^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^ {b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b^{b ^{b^{b^{b^{b^{b_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a }_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_a}_ a}_a}_a}_a}_a}_a}_a}_a}_a}_a} $

Some unfortunate non-failures:

$\reverse \sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {\sqrt {WUT}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}}} }}}} $

$\reverse \small {}^{x}a \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \log_b(x) \approx \begin{cases} \log_a(x) \\ \log_b(x) \\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \end{cases}\\ \end{cases} $