GC5D78Q Genius (Unknown Cache) in Kwazulu Natal, South Africa created by heatherlisa777

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GC5D78Q ▼

A cache by heatherlisa777 Message this owner

Hidden : 9/18/2014

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Size: Size: small (small)

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Genius

To find this cache you will need to look at these sums:

$\begin{displaymath} \lim_{\epsilon \to 0} {w_2 - w_1 \over \epsilon^2} = R(u,v)w \end{displaymath}$ S $\begin{displaymath}R(u,v)w = R^\alpha_{\beta\gamma\delta} u^\beta v^\gamma w^\delta,\end{displaymath}$ 2 $\begin{displaymath} \lim_{\epsilon \to 0} {w_2 - w_1 \over \epsilon^2} = R(u,v)w \end{displaymath}$ 9

$\begin{displaymath}R(u,v)w = R^\alpha_{\beta\gamma\delta} u^\beta v^\gamma w^\delta,\end{displaymath}$ 4 $\begin{displaymath}\lim_{\epsilon \to 0} {v_2 - v_1 \over \epsilon^2} = R(u,v)v,\end{displaymath}$ 9 $\begin{displaymath}\lim_{\epsilon \to 0} {a^\alpha \over \epsilon} = - R^\alpha_{\beta\gamma\delta} v^\beta u^\gamma v^\delta . \end{displaymath}$ .

$\begin{displaymath}\lim_{V \to 0} {\ddot V\over V} \Bigr\vert _{t = 0} = - R_{\beta\delta} v^\beta v^\delta .\end{displaymath}$ 3 $\begin{displaymath}\lim_{V \to 0} {\ddot V\over V}\Bigr\vert _{t = 0} = - R^\alpha_{\beta\alpha\delta} v^\beta v^\delta .\end{displaymath}$ 6 $\begin{displaymath}R_{\alpha \beta} = T_{\alpha \beta} - {1\over 2}g_{\alpha \beta} T^\gamma_\gamma . \end{displaymath}$ 6

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$G_{\mu\nu} = R_{\mu\nu} + (\Lambda - {1 \over 2}R) g_{\mu\nu}$ E $\begin{displaymath}R_{\alpha \beta} = T_{\alpha \beta} - {1\over 2}g_{\alpha \beta} T^\gamma_\gamma . \end{displaymath}$ 3 $\begin{displaymath}R^\alpha_\alpha - {1\over 2}g^\alpha_\alpha R^\gamma_\gamma = T^\alpha_\alpha, \end{displaymath}$ 0 $\begin{displaymath}R(u,v)w = R^\alpha_{\beta\gamma\delta} u^\beta v^\gamma w^\delta,\end{displaymath}$ 4 $\begin{displaymath}R_{tt} = T_{tt} - {1\over 2}g_{tt} T^\gamma_\gamma \end{displaymath}$ 6 $\begin{displaymath}R(u,v)w = R^\alpha_{\beta\gamma\delta} u^\beta v^\gamma w^\delta,\end{displaymath}$ . $\begin{displaymath}\lim_{\epsilon \to 0} {v_2 - v_1 \over \epsilon^2} = R(u,v)v,\end{displaymath}$ 3 $\begin{displaymath}R(u,v)w = R^\alpha_{\beta\gamma\delta} u^\beta v^\gamma w^\delta,\end{displaymath}$ 0 $\begin{displaymath}\lim_{\epsilon \to 0} {a \over \epsilon} = R(u,v)v . \end{displaymath}$ 1

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