Difference between revisions of "Outreach"

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g_{{n_1},\cdots,{n_N},\Gamma}^{(N)}(\lbrace \tilde\omega_\mu \rbrace) \equiv \frac{\langle :\Pi_{\mu=1}^{N}{\xi_\mu^\dagger}^{n_\mu} (\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu): \rangle }{\Pi_{\mu=1}^{N} \langle {\xi_\mu^\dagger}^{n_\mu}(\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu) \rangle}\,,
 
g_{{n_1},\cdots,{n_N},\Gamma}^{(N)}(\lbrace \tilde\omega_\mu \rbrace) \equiv \frac{\langle :\Pi_{\mu=1}^{N}{\xi_\mu^\dagger}^{n_\mu} (\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu): \rangle }{\Pi_{\mu=1}^{N} \langle {\xi_\mu^\dagger}^{n_\mu}(\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu) \rangle}\,,
 
\end{equation}
 
\end{equation}
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\[ x^2 \]

Revision as of 17:34, 29 March 2017

Look at this cool equation: \begin{equation}x^2\end{equation}.

The generalized correlation function is:

\begin{equation} \label{eq:1} g_{{n_1},\cdots,{n_N},\Gamma}^{(N)}(\lbrace \tilde\omega_\mu \rbrace) \equiv \frac{\langle :\Pi_{\mu=1}^{N}{\xi_\mu^\dagger}^{n_\mu} (\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu): \rangle }{\Pi_{\mu=1}^{N} \langle {\xi_\mu^\dagger}^{n_\mu}(\tilde\omega_\mu) \xi_\mu^{n_\mu}(\tilde\omega_\mu) \rangle}\,, \end{equation}

\[ x^2 \]