Comments on: LaTeX Sandbox http://asymptotia.com Fri, 30 Jul 2010 15:47:06 +0000 http://wordpress.org/?v=2.7.1 hourly 1 By: Plato http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135772 Plato Wed, 04 Nov 2009 03:00:16 +0000 http://asymptotia.com/latex-sandbox/#comment-135772 [tex]\left|\uparrow\uparrow\right\rangle, \left|\uparrow\downarrow\right\rangle, \left|\downarrow\uparrow\right\rangle, \left|\downarrow\downarrow\right\rangle[/tex] To construct all possible states of two qubits one can add the four possibilities. \left|\uparrow\uparrow\right\rangle, \left|\uparrow\downarrow\right\rangle, \left|\downarrow\uparrow\right\rangle, \left|\downarrow\downarrow\right\rangle

To construct all possible states of two qubits one can add the four possibilities.

]]> By: test http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135769 test Tue, 03 Nov 2009 20:43:15 +0000 http://asymptotia.com/latex-sandbox/#comment-135769 test test

]]> By: marco http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135757 marco Mon, 02 Nov 2009 11:24:33 +0000 http://asymptotia.com/latex-sandbox/#comment-135757 [tex](A \left( \cases{\cases{0&$t\leq 0$\cr {\frac {1}{1536}}\, \left( 256\,{\pi }^{3}{t}^{3}+3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -24\,{T}^{2}t\pi \right) {\pi }^{-3}&$t\leq 1/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-24\,{\pi }^{2}Tt-3\,{T}^{2}+2\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$1/4\,T<t$\cr}&$0<1/4\,T$\cr \cases{0&$t\leq 1/4\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) +192\,{\pi }^{3}T{t}^{2}-48\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -6\,{T}^{3}\pi +4\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&$t\leq 0$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-24\,{\pi }^{2}Tt-3\,{T}^{2}+2\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$0<t$\cr}&otherwise\cr}-\cases{\cases{0&$t\leq 1/4\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) +192\,{\pi }^{3}T{t}^{2}-48\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -6\,{T}^{3}\pi +4\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&$t\leq 1/2\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-72\,{\pi }^{2}Tt-3\,{T}^{2}+14\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$1/2\,T<t$\cr}&$1/4\,T<1/2\,T$\cr \cases{0&$t\leq 1/2\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+384\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -192\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -12\,{T}^{3}\pi +32\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&$t\leq 1/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-72\,{\pi }^{2}Tt-3\,{T}^{2}+14\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$1/4\,T<t$\cr}&otherwise\cr}-\cases{\cases{0&$t\leq 1/2\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+384\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -192\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -12\,{T}^{3}\pi +32\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&$t\leq 3/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-120\,{\pi }^{2}Tt-3\,{T}^{2}+38\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$3/4\,T<t$\cr}&$1/2\,T<3/4\,T$\cr \cases{0&$t\leq 3/4\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+576\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -432\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi +108\,{T}^{3}{\pi }^{3}-18\,{T}^{3}\pi \right) {\pi }^{-3}&$t\leq 1/2\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-120\,{\pi }^{2}Tt-3\,{T}^{2}+38\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$1/2\,T<t$\cr}&otherwise\cr}+\cases{\cases{0&$t\leq 3/4\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+576\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -432\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi +108\,{T}^{3}{\pi }^{3}-18\,{T}^{3}\pi \right) {\pi }^{-3}&$t\leq T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-168\,{\pi }^{2}Tt-3\,{T}^{2}+74\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$T<t$\cr}&$3/4\,T<T$\cr \cases{0&$t\leq T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+768\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -768\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -24\,{T}^{3}\pi +256\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&$t\leq 3/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-168\,{\pi }^{2}Tt-3\,{T}^{2}+74\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&$3/4\,T<t$\cr}&otherwise\cr} \right) )[/tex] (A \left( \cases{\cases{0&amp;$t\leq 0$\cr {\frac {1}{1536}}\, \left( 256\,{\pi }^{3}{t}^{3}+3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -24\,{T}^{2}t\pi \right) {\pi }^{-3}&amp;$t\leq 1/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-24\,{\pi }^{2}Tt-3\,{T}^{2}+2\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$1/4\,T&lt;t$\cr}&amp;$0&lt;1/4\,T$\cr \cases{0&amp;$t\leq 1/4\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) +192\,{\pi }^{3}T{t}^{2}-48\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -6\,{T}^{3}\pi +4\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&amp;$t\leq 0$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-24\,{\pi }^{2}Tt-3\,{T}^{2}+2\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$0&lt;t$\cr}&amp;otherwise\cr}-\cases{\cases{0&amp;$t\leq 1/4\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) +192\,{\pi }^{3}T{t}^{2}-48\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -6\,{T}^{3}\pi +4\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&amp;$t\leq 1/2\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-72\,{\pi }^{2}Tt-3\,{T}^{2}+14\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$1/2\,T&lt;t$\cr}&amp;$1/4\,T&lt;1/2\,T$\cr \cases{0&amp;$t\leq 1/2\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+384\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -192\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -12\,{T}^{3}\pi +32\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&amp;$t\leq 1/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-72\,{\pi }^{2}Tt-3\,{T}^{2}+14\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$1/4\,T&lt;t$\cr}&amp;otherwise\cr}-\cases{\cases{0&amp;$t\leq 1/2\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+384\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -192\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -12\,{T}^{3}\pi +32\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&amp;$t\leq 3/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-120\,{\pi }^{2}Tt-3\,{T}^{2}+38\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$3/4\,T&lt;t$\cr}&amp;$1/2\,T&lt;3/4\,T$\cr \cases{0&amp;$t\leq 3/4\,T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+576\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -432\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi +108\,{T}^{3}{\pi }^{3}-18\,{T}^{3}\pi \right) {\pi }^{-3}&amp;$t\leq 1/2\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-120\,{\pi }^{2}Tt-3\,{T}^{2}+38\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$1/2\,T&lt;t$\cr}&amp;otherwise\cr}+\cases{\cases{0&amp;$t\leq 3/4\,T$\cr -{\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+576\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -432\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi +108\,{T}^{3}{\pi }^{3}-18\,{T}^{3}\pi \right) {\pi }^{-3}&amp;$t\leq T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-168\,{\pi }^{2}Tt-3\,{T}^{2}+74\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$T&lt;t$\cr}&amp;$3/4\,T&lt;T$\cr \cases{0&amp;$t\leq T$\cr {\frac {1}{1536}}\, \left( -256\,{\pi }^{3}{t}^{3}+768\,{\pi }^{3}T{t}^{2}-3\,{T}^{3}\sin \left( 8\,{\frac {\pi \,t}{T}} \right) -768\,{T}^{2}t{\pi }^{3}+24\,{T}^{2}t\pi -24\,{T}^{3}\pi +256\,{T}^{3}{\pi }^{3} \right) {\pi }^{-3}&amp;$t\leq 3/4\,T$\cr {\frac {1}{768}}\,{\frac {T \left( 96\,{\pi }^{2}{t}^{2}-168\,{\pi }^{2}Tt-3\,{T}^{2}+74\,{\pi }^{2}{T}^{2} \right) }{{\pi }^{2}}}&amp;$3/4\,T&lt;t$\cr}&amp;otherwise\cr} \right) )

]]> By: Fel http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135725 Fel Fri, 30 Oct 2009 11:16:50 +0000 http://asymptotia.com/latex-sandbox/#comment-135725 \begin{equation} m \lambda = sin \theta \end{equation} \begin{equation}
m \lambda = sin \theta
\end{equation}

]]> By: Diego http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135536 Diego Thu, 08 Oct 2009 03:25:10 +0000 http://asymptotia.com/latex-sandbox/#comment-135536 [tex]\begin{center} \begin{tabular}{ccc} \hline &$m_{i}$ [g] & $m_{f}$ [g] \\ \hline\hline 1 &$54.45\pm 0.05$ & $54.13\pm 0.05$ \\ \hline \end{tabular} \end{center} [/tex] \begin{center} \begin{tabular}{ccc} \hline &amp;$m_{i}$ [g] &amp; $m_{f}$ [g] \\ \hline\hline 1 &amp;$54.45\pm 0.05$ &amp; $54.13\pm 0.05$ \\ \hline \end{tabular} \end{center}

]]> By: antidesitter http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135343 antidesitter Tue, 15 Sep 2009 16:57:57 +0000 http://asymptotia.com/latex-sandbox/#comment-135343 [tex] \frac{1}{2} \, m^2 \varphi^2 [/tex] \frac{1}{2} \, m^2 \varphi^2

]]> By: nick http://asymptotia.com/latex-sandbox/comment-page-3/#comment-135324 nick Mon, 14 Sep 2009 18:42:01 +0000 http://asymptotia.com/latex-sandbox/#comment-135324 \hat{p}+\frac{1}{2n}z_{1-\alpha/2}^{2} + z_{1-\alpha/2}^{2}\sqrt{\frac{\hat{p}(1-\hat{p})}{n}-\frac{z_{1-\alpha/2}}{4n^{2}}} \hat{p}+\frac{1}{2n}z_{1-\alpha/2}^{2} + z_{1-\alpha/2}^{2}\sqrt{\frac{\hat{p}(1-\hat{p})}{n}-\frac{z_{1-\alpha/2}}{4n^{2}}}

]]> By: Bliggity http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134841 Bliggity Wed, 22 Jul 2009 16:55:46 +0000 http://asymptotia.com/latex-sandbox/#comment-134841 $latex \[ \frac{y+z/2}{y^{2}+1} \] $$ $latex \[
\frac{y+z/2}{y^{2}+1}
\] $$

]]> By: jenkins http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134840 jenkins Wed, 22 Jul 2009 16:53:22 +0000 http://asymptotia.com/latex-sandbox/#comment-134840 p(\frac{desired outcomes}{possible outcomes}) p(\frac{desired outcomes}{possible outcomes})

]]> By: rr http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134839 rr Wed, 22 Jul 2009 14:17:04 +0000 http://asymptotia.com/latex-sandbox/#comment-134839 [tex]x^3[/tex] x^3

]]> By: rr http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134838 rr Wed, 22 Jul 2009 14:16:40 +0000 http://asymptotia.com/latex-sandbox/#comment-134838 [ tex]x^3[ /tex] [ tex]x^3[ /tex]

]]> By: rr http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134837 rr Wed, 22 Jul 2009 14:15:59 +0000 http://asymptotia.com/latex-sandbox/#comment-134837 [ tex] (LaTeX-like commands go here) [ /tex] [ tex] (LaTeX-like commands go here) [ /tex]

]]> By: Author http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134286 Author Thu, 11 Jun 2009 17:58:46 +0000 http://asymptotia.com/latex-sandbox/#comment-134286 [tex]P(f, a | e) = prod_i P(a_i = j | |e|) * P(f_i | e_j)[/tex] P(f, a | e) = prod_i P(a_i = j | |e|) * P(f_i | e_j)

]]> By: Bliggity http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134285 Bliggity Thu, 11 Jun 2009 17:57:54 +0000 http://asymptotia.com/latex-sandbox/#comment-134285 P(f, a | e) = prod_i P(a_i = j | |e|) * P(f_i | e_j) P(f, a | e) = prod_i P(a_i = j | |e|) * P(f_i | e_j)

]]> By: Philip http://asymptotia.com/latex-sandbox/comment-page-3/#comment-134121 Philip Sun, 31 May 2009 10:53:05 +0000 http://asymptotia.com/latex-sandbox/#comment-134121 \font\newfont=cmr10 at 12pt \newfont \nopagenumbers \phantom{a} \vskip2cm \magnification 1200 \centerline{\bf CAIUS MATHEMATICIANS} \bigskip \centerline{\bf END OF EXAMS PARTY} \vskip1cm \centerline{Come and have some wine, strawberies etc.} \vskip1cm \centerline{Harvey Court Garden and Dinning Room, Monday 8 June, 4 -- 6.30.} \bigskip \centerline{See you there!} \bigskip \bigskip \bigskip %\noindent \hfill EJB\par \hfill JS\phantom{J}\par \end \font\newfont=cmr10 at 12pt
\newfont
\nopagenumbers
\phantom{a}
\vskip2cm
\magnification 1200
\centerline{\bf CAIUS MATHEMATICIANS}
\bigskip
\centerline{\bf END OF EXAMS PARTY}
\vskip1cm

\centerline{Come and have some wine, strawberies etc.} \vskip1cm
\centerline{Harvey Court Garden and Dinning Room, Monday 8 June, 4 — 6.30.}
\bigskip

\centerline{See you there!}
\bigskip
\bigskip
\bigskip
%\noindent

\hfill EJB\par
\hfill JS\phantom{J}\par
\end

]]> By: eismcsqrd http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132955 eismcsqrd Wed, 22 Apr 2009 17:12:54 +0000 http://asymptotia.com/latex-sandbox/#comment-132955 oh i mean 'strings project' not sting....i guess i have written the word far too many times, its escaped my memory as to how to spell it! oops!! oh i mean ’strings project’ not sting….i guess i have written the word far too many times, its escaped my memory as to how to spell it! oops!!

]]> By: eismcsqrd http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132954 eismcsqrd Wed, 22 Apr 2009 17:10:52 +0000 http://asymptotia.com/latex-sandbox/#comment-132954 he he this is cool, wish i saw this before doing my stings project in latex! love this website tho!!! he he this is cool, wish i saw this before doing my stings project in latex!
love this website tho!!!

]]> By: Philip Maton http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132917 Philip Maton Tue, 21 Apr 2009 17:05:17 +0000 http://asymptotia.com/latex-sandbox/#comment-132917 \begin{array}{c | c c c c} \mbox{eye colour} & blue & green & brown & grey \ \hline blue & 10&5&2&1\ green & 5&10&3&2\ brown & 2&3&10&4\ grey & 1&2&4&10\ \end{array} \begin{array}{c | c c c c}
\mbox{eye colour} & blue & green & brown & grey \
\hline
blue & 10&5&2&1\
green & 5&10&3&2\
brown & 2&3&10&4\
grey & 1&2&4&10\
\end{array}

]]> By: jay http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132883 jay Tue, 21 Apr 2009 00:10:34 +0000 http://asymptotia.com/latex-sandbox/#comment-132883 [code][tex]test[/tex][/code] [code]test[/code]

]]> By: jay http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132882 jay Tue, 21 Apr 2009 00:08:53 +0000 http://asymptotia.com/latex-sandbox/#comment-132882 [.tex]test[/tex] [.tex]test[/tex]

]]> By: Michael http://asymptotia.com/latex-sandbox/comment-page-3/#comment-132784 Michael Wed, 15 Apr 2009 20:32:12 +0000 http://asymptotia.com/latex-sandbox/#comment-132784 Dirichlet Conditions lead to Sines for X Neumann Conditions lead to Cosines for X Dirichlet Conditions lead to Sines for X
Neumann Conditions lead to Cosines for X

]]> By: test http://asymptotia.com/latex-sandbox/comment-page-3/#comment-131267 test Tue, 03 Mar 2009 14:59:12 +0000 http://asymptotia.com/latex-sandbox/#comment-131267 [tex]$$\vec{v}=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$[/tex] test $$\vec{v}=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$
test

]]> By: test http://asymptotia.com/latex-sandbox/comment-page-3/#comment-131266 test Tue, 03 Mar 2009 14:58:15 +0000 http://asymptotia.com/latex-sandbox/#comment-131266 [tex]$$\vec{v}=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$[/tex] $$\vec{v}=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$

]]> By: test http://asymptotia.com/latex-sandbox/comment-page-3/#comment-131265 test Tue, 03 Mar 2009 14:57:57 +0000 http://asymptotia.com/latex-sandbox/#comment-131265 [tex]$$\vec(v)=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$[/tex] $$\vec(v)=\dot{\theta}\sqrt{\frac{v^2}{\rho}}$$

]]> By: test http://asymptotia.com/latex-sandbox/comment-page-3/#comment-131264 test Tue, 03 Mar 2009 14:54:17 +0000 http://asymptotia.com/latex-sandbox/#comment-131264 [tex]$$\vec(v)=\dot{\theta}\sqrt{\genfrac{}{}{}{0}{v^2}{\rho}}$$[/tex] $$\vec(v)=\dot{\theta}\sqrt{\genfrac{}{}{}{0}{v^2}{\rho}}$$

]]>