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On 2025-02-25 21:10:10 +0000, olcott said:Truth bearer means unequivocally divided into exactly
On 2/25/2025 9:35 AM, Mikko wrote:An undecidable expression is a thruth bearer.On 2025-02-24 21:44:10 +0000, olcott said:>
>On 2/24/2025 2:58 AM, Mikko wrote:>On 2025-02-22 18:42:44 +0000, olcott said:>
>On 2/22/2025 3:25 AM, Mikko wrote:>On 2025-02-22 04:44:35 +0000, olcott said:>
>On 2/21/2025 7:05 PM, Richard Damon wrote:On 2/21/25 6:19 PM, olcott wrote:On 2/20/2025 2:54 AM, Mikko wrote:On 2025-02-18 03:59:08 +0000, olcott said:
>>>>Tarski anchored his whole proof in the Liar Paradox.>
>
By showing that given the necessary prerequisites, The equivalent of the Liar Paradox was a statement that the Truth Predicate had to be able to handle, which it can't.
>
It can be easily handled as ~True(LP) & ~True(~LP), Tarski just
didn't think it through.
No, it can't. Tarski requires that True be a predicate, i.e, a truth
valued function of one term.
It does not matter a whit what the Hell his misconceptions
required.
It is not required by any misconception. It is required by the
meanings of the words and symbols, in particular "predicare"
and "~".
That none of modern logic can handle expressions
that are not truth bearers is their error and
short-coming.
Why should any logic permit formulas that are not truth-bearers?
(Of course, term expressions are not truth-bearers.)
Undecidable expressions are only undecidable because they
are not truth bearers. Logic ignores this and faults the
system and not the expression
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