Can the incompleteness theorems of Kurt Gödel be extended to systems other than mathematical systems? If you don't know what I'm blathering about, here's a simplistic one-liner purporting to summarize Gödel's work: the correctness of statements in a system such as arithmetic can only be proved outside of arithmetic.
This post argues that there are few real differences or disagreements between people; that it is the incompleteness of language that results in people experiencing an illusion of difference. Or in other words, that Gödelian incompleteness theory also applies to language, as a formal system. Which leads to the conclusion that the absolute, non-metaphorical meaning of any language statement can only be established outside of language; ie the non-metaphorical meaning of words can only ever be established without words. (And the same applies to the truth or otherwise of this post itself! Self-reflexivity is a tricky, tricky thing!)
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