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Notes Folio n001100
Computational Notions of Truth
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  2006-06-08 n001100 : Computational Notions of Truth.  This is on Computational Notions of Truth and deserves some further work.  I just realized that I don't want ob-yes and ob-no, or I need a good explanation of why I do or don't have them.  In the case of ob equality, there are simply two answers.  They are automatically duals.  And this is the only operation in oMiser that returns a "truth value."  So the operation is not really a relationship as much as it is a comparison.  The results of the comparison and the conditions for the result are clearly defined.  This raises an interesting problem.  This could be Astraendo as easily as Miser-Theory.  I think it is Astraendo illustrated by oMiser.  [dh:2014-01-29 There are two levels here.  There is the oMiser notion of truth, and how it is dual-neutral.  Then there is what happens in Frugalese based on which action is the equality truth-choice.  There are some interesting neutral matters there, that are otherwise fixed between oFrugal and oMiser.  Finally, there is the notion between this and applicative "truth" in possible Cuch representations and how those are different.  This impinges on propositional truth (representation) and that might or might not be covered here.  None of these are generally about computational notions of truth.  That is an Astraendo topic.  It can make reference of the oMiser case, but it can also speak to other cases, other languages, and other computational models that have something like computational truth and falsity.]
  2014-04-17 n001100c: The sections of this notes could be purple-numbered.  That might not be worth the effort, since the material is obsolete.  Still ...
done 2014-04-17 n001100: Customize as a folio title page, version 0.21
done 2014-04-17 n001100c: Create a revision history block..
done 2014-04-17 n001100c: Customize as a folio page, version 0.21
done 2014-04-17 Customize n001100a and n001100b for the new location, styles, and formatting
done 2014-04-17


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