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Simple corollary:Toss it out on its ass:
it and its negation are both true
Proof: Assume it and its negation are both not true--
as Olcott wrote. Which translates to S is not true and
~S is not true. What is your truth maker?
Some truth maker, like the situational truth maker, has
that M |= A <=> ~(M |= ~A). This means ~S is not true,
is the same like S is true. And S is not true is the
same like ~S is true. And therefore the corollary follows.
Q.E.D.
olcott schrieb:
"This sentence is not true" is indeed not true and
thus satisfies its assertion that it is not true.
>
The fact that it and its negation are both not true
meets the criteria of incompleteness thus proving that
the notion of incompleteness is incorrect.
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