MyWikiBiz, Author Your Legacy — Wednesday January 14, 2026
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, 20:44, 4 March 2009
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| | We are considering an abstract logical transformation <math>F = (f, g) : [u, v] \to [x, y]</math> that can be interpreted in a number of different ways. Let's fix on a couple of major variants that might be indicated as follows: | | We are considering an abstract logical transformation <math>F = (f, g) : [u, v] \to [x, y]</math> that can be interpreted in a number of different ways. Let's fix on a couple of major variants that might be indicated as follows: |
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| | + | {| align="center" cellpadding="8" width="90%" |
| | + | | |
| | + | <math>\begin{array}{lccccc} |
| | + | \text{Alias Map.} & (x, y) & = & F(u, v) & = & ( ~\underline{((}~ u ~\underline{)(}~ v ~\underline{))}~ , ~\underline{((}~ u ~,~ v ~\underline{))}~ ) |
| | + | \\ \\ |
| | + | \text{Alibi Map.} & (u', v') & = & F(u, v) & = & ( ~\underline{((}~ u ~\underline{)(}~ v ~\underline{))}~ , ~\underline{((}~ u ~,~ v ~\underline{))}~ ) |
| | + | \end{array}</math> |
| | + | |} |
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| | <pre> | | <pre> |
| − | Alias Map. <x , y > = F<u, v> = <((u)(v)), ((u, v))>
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| − |
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| − | Alibi Map. <u', v'> = F<u, v> = <((u)(v)), ((u, v))>
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| − |
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| | F is just one example among -- well, now that I think of it -- | | F is just one example among -- well, now that I think of it -- |
| | how many other logical transformations from the same source | | how many other logical transformations from the same source |