| Line 1,179: |
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| | ==Note 18== | | ==Note 18== |
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| − | <pre>
| |
| | Let's push on with the analysis of the transformation: | | Let's push on with the analysis of the transformation: |
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| − | F : <u, v> ~> <f<u, v>, g<u, v>> = <((u)(v)), ((u, v))> | + | {| align="center" cellpadding="8" width="90%" |
| | + | | |
| | + | <math>\begin{matrix} |
| | + | F & : & (u, v) & \mapsto & (f(u, v),~g(u, v)) & = & (~\texttt{((u)(v))}~,~\texttt{((u,~v))}~).\end{matrix}</math> |
| | + | |} |
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| − | For ease of comparison and computation, I will collect | + | For ease of comparison and computation, I will collect the Figures that we need for the remainder of the work together on one page. |
| − | the Figures that we need for the remainder of the work | |
| − | together on one page. | |
| | | | |
| − | Computation Summary for f<u, v> = ((u)(v)) | + | ===Computation Summary : <math>f(u, v) = \texttt{((u)(v))}</math>=== |
| | | | |
| | + | <pre> |
| | Figure 1.1 expands f = ((u)(v)) over [u, v] to produce | | Figure 1.1 expands f = ((u)(v)) over [u, v] to produce |
| | the equivalent exclusive disjunction uv + u(v) + (u)v. | | the equivalent exclusive disjunction uv + u(v) + (u)v. |