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On 7/22/24 12:42 PM, olcott wrote:*No stupid I have never been saying anything like that*I have focused on analytic truth-makers where an expression of language x is shown to be true in language L by a sequence of truth preserving operations from the semantic meaning of x in L to x in L.So, now you ADMIT that Formal Logical systems can be "incomplete" because there exist analytic truths in them that can not be proven with an actual formal proof (which, by definition, must be finite).
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In rare cases such as the Goldbach conjecture this may require an infinite sequence of truth preserving operations thus making analytic knowledge a subset of analytic truth. https://en.wikipedia.org/wiki/Goldbach%27s_conjecture
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There are cases where there is no finite or infinite sequence of
truth preserving operations to x or ~x in L because x is self-
contradictory in L. In this case x is not a truth-bearer in L.
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