Alpha level link up to chapter 4
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@ -173,8 +173,9 @@ state $$ \forall FG \in \mathcal{FG} | FG \subset \mathcal{G} .$$
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FMMD analysis creates a hierarchy $H$ of {\fgs} where $H \subset \mathcal{FG}$.
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%
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We can define individual {\fgs} using $FG$ with an index to identify them and a superscript
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to identify the hierarchy level. For instance the first {\fg} in a hierarchy, containing base components only
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We can define individual {\fgs} using $FG^{\alpha}_{i}$ with an index, $i$ for identification and a superscript --- or $\alpha$~level (see section~\ref{sec:alpha}) ---
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to identify the hierarchy.
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For instance the first {\fg} in a hierarchy, containing base components only
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i.e. at the zeroth level of an FMMD hierarchy, would have the superscript 0 and a subscript of 1, i.e. $FG^{0}_{1}$.
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%$$
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%Equation~\ref{eqn:rd} can also be expressed as
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