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On 2/9/25 6:20 PM, olcott wrote:*The simplest way for you to understand this is*On 2/9/2025 5:05 PM, Richard Damon wrote:So, what does True(L, x) say for an x defined as !True(L, x)On 2/9/25 5:30 PM, olcott wrote:>On 2/9/2025 11:04 AM, Richard Damon wrote:>On 2/9/25 9:31 AM, olcott wrote:>On 2/9/2025 1:18 AM, Julio Di Egidio wrote:>On 08/02/2025 16:51, Ross Finlayson wrote:>On 02/08/2025 07:32 AM, olcott wrote:>>(2) Semantics is fully integrated into every expression of
language with each unique natural language sense meaning
of a word having its own GUID.
Illusion and the tyranny of delusion, ad nauseam.
>>And I am finishing the job. I may have only one month left.
The cancer treatment that I will have next month has a 5% chance
of killing me and a 1% chance of ruining my brain. It also has
about a 70% chance of giving me at least two more years of life.
Food be your medicine, medicine be your food. Conversely,
good luck with any of that.
>Instead of just usual model theory and axiomatics>
and "what's true in the logical theory", "what's
not falsified in the scientific theory", you can
have a theory where the quantity is truth, and
then there's a Comenius language of it that only
truisms are well-formed formulas, then the Liar
"paradox" is only a prototype of a fallacy,
Rather, then there is no such thing as a "fallacy", only
flat positivism and Newspeak. Indeed, Popper already is
yet another bad joke at best, but WTF would you know...
>
In other words you did not understand what he said thus
replied to his words with nonsense gibberish pure rhetoric
with no actual basis in reasoning.
>
>> there's a Comenius language of it that only
>> truisms are well-formed formulas
>
True(L,x) <is> a mathematical mapping from finite string
expressions of language through a truthmaker to finite
strings expressions providing formalized semantic meanings
making the expression true.
>
The prototype of a fallacy that he referred to is the
recursive structure of pathological self-reference that
never resolves to a truth value.
And, such a mapping can't exist if the language allows references like:
>
x is defined to be !True(L, x)
>
When we frame it the succinct way that Ross framed it
>> there's a Comenius language of it that only
>> truisms are well-formed formulas
And if True(L, x) isn't "well formed" then True fails to meet the requirements of a predicate,
Not at all. True(L,x) is no longer baffled by semantically
incorrect expressions and rejects them as IFF ill-formed-formula.
>
All answers are just wrong.
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