Doubt: Difference between revisions

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And so we get down to philosophical nuts and bolts. Truth, free will, knowledge. May we take [[Descartes]] as read? The philosophy gets more interesting a little later on. Let me tell you my dirty little secret folks: ''I’m a relativist''.
And so we get down to philosophical nuts and bolts. Truth, free will, knowledge. May we take [[Descartes]] as read? The philosophy gets more interesting a little later on. Let me tell you my dirty little secret folks: ''I’m a relativist''.


If we take it that “[[truth]] is a property of a sentence, not of the world”<ref>Richard Rorty: {{br|Contingency, Irony, and Solidarity}}.</ref> and ''a sentence is an artefact of a language'', then, for there to be no doubt between us, our language would have to be a ''closed logical system'', in which both of us were fully conversant. Not only, typically, are languages ''nothing like'' closed logical systems in practice — natural dialects are are quite loose things, littered with ambiguities, metaphor, slang, malapropism and error,  around which it is hard to draw boundaries— but languages cannot be closed logical systems ''even in theory.  
If we take it that “[[truth]] is a property of a sentence, not of the world”<ref>Richard Rorty: {{br|Contingency, Irony, and Solidarity}}.</ref> and ''a sentence is an artefact of a language'', then, for there to be no doubt between us, our language would have to be a ''closed logical system'', in which both of us were fully conversant. Not only are natural languages ''nothing like'' closed logical systems ''in practice'' they are loose, littered with ambiguities, metaphor, slang, malapropism and error: it is hard to draw boundaries around them — but they ''cannot'' be closed logical systems ''even in theory''.  


This observation we owe to [[Kurt Gödel]]. The same one snookered Bertrand Russell: not even ''mathematics'' is a closed logical system. It also snookers [[reductionism]] and [[modernism]]. A single, transcendent truth is an ''incoherent'' idea.<ref>Note: not ''false'', but ''meaningless''. Impossible to consistently articulate.</ref> So is an [[ontology]] that depends on one.
This observation we owe to [[Kurt Gödel]]. The same one snookered Bertrand Russell: not even ''mathematics'' is a closed logical system. It also snookers [[reductionism]] and [[modernism]]: a single, transcendent set of axiomatic truths is an ''incoherent'' idea.<ref>Note: not ''false'', but ''incoherent''. ''Meaningless''. Impossible to consistently articulate.</ref> So is an [[ontology]] that depends on one.


Now we can, with our word games, do our best minimise indeterminacy. For example, [[legal language]] is ''meant'' to do this, by convention eliminating [[metaphor]], slang and informal constructions; generally sacrificing ''elegance'' for [[certainty]]. Where there remains potential ambiguity, legal language tries to further diminish it with [[definitions]], but even there, the best we can hope for is that our static document can describe the order, state and function of a simple system. It is beyond the power of any algorithm to describe a complex system.
Now we can, with our word games, do our best minimise indeterminacy. This is what legal language is ''meant'' to do, by convention eliminating [[metaphor]], slang and informal constructions; generally sacrificing ''elegance'' for [[certainty]]. Where there remains potential ambiguity, legal language tries to further diminish with [[definitions]].
 
But even there, the best we can hope for is that our static document can describe the order, state and function of a simple system. It is beyond the power of any algorithm to describe a complex system.


We start, therefore, in a place where “the only [[certainty]] is doubt”.   
We start, therefore, in a place where “the only [[certainty]] is doubt”.   

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