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@ -927,11 +927,23 @@ as a hierarchical diagram, see figure~\ref{fig:hd}.
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We can represent the hierarchy in figure~\ref{fig:hd} algebraically, using the $\bowtie$ function
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We can represent the hierarchy in figure~\ref{fig:hd} algebraically, using the `$\bowtie$' function
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definition nested thus:
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using the groups as intermediate stages:
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\begin{eqnarray*}
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G_1 = \{R,ADC\} \\
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CMATV = \;\bowtie (G_1) \\
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G_2 = \{CMATV, read\_4\_20\_input \} \\
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RADC = \; \bowtie (G_2) \\
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G_3 = \{ RADC, read\_4\_20\_input \} \\
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R420I = \; \bowtie (G_3) \\
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\end{eqnarray*}
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or, a nested definition,
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$$ \bowtie \Big( \bowtie \big( \bowtie(R,ADC), read\_4\_20\_input \big), read\_4\_20\_input \Big). $$
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$$ \bowtie \Big( \bowtie \big( \bowtie(R,ADC), read\_4\_20\_input \big), read\_4\_20\_input \Big). $$
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This nested structure means that we have multiple traceable
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This nested structure means that we have multiple traceable
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stages of failure mode reasoning in our analysis. Traditional FMEA would have only one stage
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stages of failure mode reasoning in our analysis. Traditional FMEA would have only one stage
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of reasoning for each component failure mode.
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of reasoning for each component failure mode.
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