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On 3/10/2025 9:49 PM, dbush wrote:That you can quote some text but don't say anything about it supports theOn 3/10/2025 10:39 PM, olcott wrote:It may seem that way if you fail to understandOn 3/10/2025 9:21 PM, Richard Damon wrote:~True(LP) resolves to trueOn 3/10/25 9:45 PM, olcott wrote:bool True(X)On 3/10/2025 5:45 PM, Richard Damon wrote:But is irrelevent to your arguement.On 3/9/25 11:39 PM, olcott wrote:The Liar Paradox PROPERLY FORMALIZED <is> Infinitely recursiveLP := ~True(LP) DOES SPECIFY INFINITE RECURSION.WHich is irrelevent, as that isn't the statement in view, only what could be shown to be a meaning of the actual statement.
thus semantically incorrect.
"It would then be possible to reconstruct the antinomy of the liarRight, the "Liar" is in the METALANGUAGE, not the LANGUAGE where the predicate is defined.
in the metalanguage, by forming in the language itself a sentence"
You are just showing you don't understand the concept of Metalanguage.
Thus anchoring his whole proof in the Liar Paradox even ifYes, there is a connection to the liar's paradox, and that is that he shows that the presumed existance of a Truth Predicate forces the logic system to have to resolve the liar's paradox.
you do not understand the term "metalanguage" well enough
to know this.
{
if (~unify_with_occurs_check(X))
return false;
else if (~Truth_Bearer(X))
return false;
else
return IsTrue(X);
}
LP := ~True(LP)
True(LP) resolves to false.
Clocksin & Mellish explanation of
Most Prolog systems will allow you to
satisfy goals like:
equal(X, X).
?- equal(foo(Y), Y).
that is, they will allow you to match a
term against an uninstantiated subterm of itself.
ON PAGE 3
https://www.researchgate.net/publication/350789898_Prolog_detects_and_rejects_pathological_self_reference_in_the_Godel_sentence
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