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Neil W Rickert says... >[EMAIL PROTECTED] (Daryl McCullough) writes: > >>The liar paradox isn't particularly about natural language. It >>can be formalized easily enough, > >Only in an inconsistent formal system. Of course! A paradox is always an indication that you have an inconsistent set of assumptions. As I said, the puzzle is to figure out which step in reasoning is invalid, and you find that out through formalizing the steps. A paradox or inconsistency is not nonsense, it is a theorem in disguise. If "A and B" is a contradiction, then "(not A) or (not B)" is a theorem. -- Daryl McCullough Ithaca, NY
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