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On 5/25/2025 10:46 AM, Fred. Zwarts wrote:Of course it can. In fact HHH does violate that. DDD specifies a haltingOp 25.mei.2025 om 16:50 schreef olcott:The HHH(DDD) must report on the behavior that its actual inputOn 5/25/2025 4:09 AM, Mikko wrote:It seems that way to you, until you pay somewhat closer attention.On 2025-05-24 15:25:21 +0000, olcott said:In seems that way until you pay much closer attention.
On 5/24/2025 2:54 AM, Mikko wrote:Depends on what you mean by "conventional". If you merely mean proofsOn 2025-05-23 16:04:49 +0000, olcott said:All of the conventional proofs of the HP assume that
On 5/23/2025 2:09 AM, Mikko wrote:No, they don't. Some proofs derive the same conclusion with an essentiallyOn 2025-05-23 02:47:40 +0000, olcott said:All of the proofs work this same way.
On 5/22/2025 8:24 PM, Mike Terry wrote:That is a key detail about HHH. Your HHH is not a part of those proofs.On 22/05/2025 06:41, Richard Heathfield wrote:There is a key detail about ALL of these proofsOn 22/05/2025 06:23, Keith Thompson wrote:Hey, it's the way I tell 'em!Richard Heathfield <rjh@cpax.org.uk> writes:Of course not. But I'm just reflecting. He seemed to think that my inability to write the kind of program Turing envisaged (an inability that I readily concede) is evidence for his argument. Well, what's sauce for the goose is sauce for the gander.On 22/05/2025 00:14, olcott wrote:[...]On 5/21/2025 6:11 PM, Richard Heathfield wrote:Not necessarily.Then you'll be able to write a universal termination analyser that canTuring proved that what you're asking is impossible.That is not what he proved.
correctly report for any program and any input whether it halts. Good
luck with that.
Even if olcott had refuted the proofs of theAnd we both know what we both think of that idea.
insolvability of the Halting Problem -- or even if he had proved
that a universal halt decider is possible
-- that doesn't implyIndeed.
that he or anyone else would be able to write one.
I've never been entirely clear on what olcott is claiming.Nor I. Mike Terry seems to have a pretty good handle on it, but no matter how clearly he explains it to me my eyes glaze over and I start to snore.
Here's what the tabloids might have said about it, if it had made the front pages when the story broke:
COMPUTER BOFFIN IS TURING IN HIS GRAVE!
An Internet crank claims to have refuted Linz HP proof by creating a
Halt Decider that CORRECTLY decides its own "impossible input"!
The computing world is underwhelmed.
Better? (Appologies for the headline, it's the best I could come up with.)
Mike.
that no one has paid attention to for 90 years.
It is impossible to define *AN INPUT* to HHH that
does the opposite of whatever value that HHH returns.
different approach.
However, in spite of the differences, they do share a common fieature:
your HHH is not a part of any of the proofs.
there is an *input D* that can actually do the opposite
of whatever value that HHH returns.
that apply ordinary logic then there are proofs with a different
strategy. If you mean only proofs that use the same strategy that
Turing used then you are closer to the truth. But there is no assumption
about the exstence of such D. Its existence is proven.
int main()
{
DDD(); // The HHH that DDD calls cannot report on the
} // behavior of its caller because it cannot see
// is caller.
Even if HHH could see and report on the behavior of
its caller because its caller is not its input this
too is no good.
actually specified CANNOT BE VIOLATED.
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