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| | ==Note 17== | | ==Note 17== |
| | | | |
| − | <pre>
| + | We have been conducting the differential analysis of the logical transformation <math>F : [u, v] \mapsto [u, v]</math> defined as <math>F : (u, v) \mapsto ( ~\texttt{((u)(v))}~, ~\texttt{((u, v))}~ ),</math> and this means starting with the extended transformation <math>\operatorname{E}F : [u, v, du, dv] \to [u, v, du, dv]</math> and breaking it into an analytic series, <math>\operatorname{E}F = F + \operatorname{d}F + \operatorname{d}^2 F + \ldots,</math> and |
| − | We have been conducting the differential analysis | |
| − | of the logical transformation F : [u, v] -> [u, v] | |
| − | defined as F : <u, v> ~> <((u)(v)), ((u, v))>, and | |
| − | this means starting with the extended transformation | |
| − | EF : [u, v, du, dv] -> [u, v, du, dv] and breaking it
| |
| − | into an analytic series, EF = F + dF + d^2.F + ..., and | |
| | so on until there is nothing left to analyze any further. | | so on until there is nothing left to analyze any further. |
| | | | |
| | + | <pre> |
| | As a general rule, one proceeds by way of the following stages: | | As a general rule, one proceeds by way of the following stages: |
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