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Am Mon, 15 Jul 2024 15:56:21 -0500 schrieb olcott:// HHH is not allowed to report on this DDDOn 7/15/2024 3:51 PM, joes wrote:Encoding = description.Am Mon, 15 Jul 2024 08:51:14 -0500 schrieb olcott:Not at all. The huge mistake of all these years is that people stupidlyOn 7/15/2024 3:37 AM, Mikko wrote:Same difference.On 2024-07-15 03:41:24 +0000, olcott said:No that is wrong. The finite string must encode a Turing machine.On 7/14/2024 9:04 PM, Richard Damon wrote:>On 7/14/24 9:27 PM, olcott wrote:Turing machines only operate on finite strings they do not operate>>
Any input that must be aborted to prevent the non termination of
simulating termination analyzer HHH necessarily specifies
non-halting behavior or it would never need to be aborted.
Excpet, as I have shown, it doesn't.
Your problem is you keep on ILEGALLY changing the input in your
argument because you have misdefined what the input is.
The input to HHH is ALL of the memory that it would be accessed in
a correct simulation of DDD, which includes all the codd of HHH,
and thus, if you change HHH you get a different input.
If you want to try to claim the input is just the bytes of the
function DDD proper then you are just admitting that you are
nothing more than a lying idiot that doesn't understand the
problem,
on other Turing machines *dumbo*
That's right. But the finite string can be a description of a Turing
machine.
expected that HHH to report on the behavior of its own executing Turing
machine. The theory of computation forbids that.
HHH isn't executed by anything.
It simply reports on a string that
represents itself.
Do you agree?Which is that other TM.That way a Turing machine can say someting about another TuringNot exactly. It can only report on the behavior that the input finite
machine,
string specifies.
It is a despicable lie that it even be called "undecidable". It is likeNot true. Some interesting questions are undecidable.even simulate its complete execution. Or it can count somethingAll of the questions that a TM cannot answer are logical
simple like the number of states or the set of symbols that the
described Turing machine may write but not erase. But there are
questions that no Turing machine can answer from a description of
another Turing machine.
impossibilities
no one can "make up their mind" about the square root of a dead rat.
You may dislike the term; it means there is no program that givesThe term "undecidable input" incorrectly cites the decider
the answer for every input.
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