tidied a bit
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@ -817,11 +817,11 @@ of complexity $ O(N^2) $ thus.
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\begin{frame}
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\begin{frame}
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\frametitle{FMMD - comparing number of checks RFMEA $\ldots$ FMMD}
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\frametitle{FMMD - comparing number of checks RFMEA $\ldots$ FMMD}
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%\end{frame}
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If we consider $c$ to be the number of components in a {\fg}, $f$ is the number of failure modes per component, and
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If we consider $c$ to be the number of components in a {\fg}, $f$ is the number of failure modes per component, and
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$L$ to be the number of levels in the hierarchy of FMMD analysis.
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$L$ to be the number of levels in the hierarchy of FMMD analysis.
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%\begin{frame}
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We can represent the number of failure scenarios to check in an FMMD hierarchy
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We can represent the number of failure scenarios to check in an FMMD hierarchy
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with equation~\ref{eqn:anscen}.
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with equation~\ref{eqn:anscen}.
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\pause
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\pause
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@ -829,12 +829,7 @@ with equation~\ref{eqn:anscen}.
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\label{eqn:anscen}
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\label{eqn:anscen}
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\sum_{n=0}^{L} {c}^{n}.c.f.(c-1)
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\sum_{n=0}^{L} {c}^{n}.c.f.(c-1)
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\end{equation}
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\end{equation}
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% Where $c$ is the number of components in each functional group,
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% and $f$ is the number of failure modes per component
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% and L is the number of levels, the number of
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% analysis scenarios to consider.
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%%~\ref{eqn:fmea_state_exp}.
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\end{frame}
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\end{frame}
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