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|    comp.ai.philosophy    |    Perhaps we should ask SkyNet about this    |    59,235 messages    |
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|    Message 57,871 of 59,235    |
|    olcott to dbush    |
|    Re: Some decision problems are only "und    |
|    13 Aug 25 21:29:09    |
      XPost: comp.theory, sci.logic       From: polcott333@gmail.com              On 8/13/2025 9:02 PM, dbush wrote:       > On 8/13/2025 9:56 PM, olcott wrote:       >> On 8/13/2025 8:45 PM, dbush wrote:       >>> On 8/13/2025 9:40 PM, olcott wrote:       >>>> How many tests that are black in color are entirely       >>>> white in color and the answer must be a positive       >>>> integer and must come with proof that it is correct.       >>>       >>> Error: Assumes that something can be entirely black and entirely white       >>>       >>>>       >>>> What time is it (yes or no) ?       >>>       >>> Error: Assumes that the answer can be yes or no       >>>       >>>>       >>>> Is this sentence true or false: "This sentence is not true" ?       >>>> The above is the basis for the Tarski undefinability theorem.       >>>       >>> Error: Assume that sentence can have a truth value       >>>       >>       >> Yes and by saying that you have proven that you       >> understand the Liar Paradox much better than every       >> expert on the philosophy of logic in the world.       >> The very best expert in the sub field of truthmaker       >> maximalism said that the Liar Paradox might not       >> have a truth value.       >       >       > They all understand that.       >       > What you don't understand is that if you assume that a truth predicate       > exists, then by performing a set series of truth preserving operations       > we reach the conclusion that the liar paradox does have a truth value.       >              I have the actual Tarski proof and it does not go       that way at all.              https://liarparadox.org/Tarski_275_276.pdf              > Therefore no truth predicate exists.       >       > Once again, you're proving you don't understand proof by contradiction.       >              When the halting problem shows that there is an       input that does the opposite of whatever the halt       decider decides then "IF" this *INPUT* actually exists       it would prove by contradiction that no universal       halt decider exists.              When no such *INPUT* actually exists then the       whole proof totally falls completely apart.                     --       Copyright 2025 Olcott "Talent hits a target no one else can hit; Genius       hits a target no one else can see." Arthur Schopenhauer              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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