Re: Hypothetical possibilities --- Complete Proof

Liste des GroupesRevenir à theory 
Sujet : Re: Hypothetical possibilities --- Complete Proof
De : richard (at) *nospam* damon-family.org (Richard Damon)
Groupes : comp.theory
Date : 03. Aug 2024, 02:56:01
Autres entêtes
Organisation : i2pn2 (i2pn.org)
Message-ID : <f378b597f5a017e12926567929f73023474b1d8d@i2pn2.org>
References : 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23
User-Agent : Mozilla Thunderbird
On 8/2/24 9:19 PM, Mike Terry wrote:
On 02/08/2024 23:42, Ben Bacarisse wrote:
Mike Terry <news.dead.person.stones@darjeeling.plus.com> writes:
>
Of course these traces don't support PO's overall case he is claiming,
because the (various) logs show that DDD halts, and that HHH(DDD) reports
DDD as non-halting, exactly as Linz/Sipser argue. Er, that's about it!
>
PO certainly used to claim that false (non-halting) is the correct
result "even though DDD halts" (I've edited the quote to reflect a name
change).  Unless he's changed this position, the traces do support his
claim that what everyone else calls the wrong answer is actually the
right one.
>
 So, in your opinion, what do you believe is PO's criterion for "correct result", exactly?  It would be handy if you can give a proper mathematical definition so nobody will have any doubt what it is. Hey, I know you're more than capable of getting a definition right, so let's have that definition!
 Definition:  A TM P given input I is said to "halt" iff ?????
              or whatever...
 It's easy enough to say "PO has his own criterion for halting, which is materially different from the HP condition, and so we all agree PO is correct by his own criterion, but that does not say anything about the HP theorem because it is different from the HP definition".
 But is that /really/ something PO agrees with?  I don't think so somehow, because I'm pretty sure PO believes his claim "refutes" the HP result.  He wouldn't say that if he freely acknowleded that he had invented a completely different definition for halting.  Also, for what you're saying to be the right way of looking at things, PO would have to admit that the HP proof with its standard definition of halting is valid, and that there is nothing wrong with the Linz proof, other than it not applying to his own favourite PO-halting definition.
 I.e. I think your way of looking at it is a bit "too easy" - but I'd be happy to be convinced! Personally I suspect PO has no such "new and different definition" and that anything along those lines PO is thinking of will be quite incoherent.  No doubt you could make some definition that is at least coherent but we have to ask ourselves - is that definition /really/ what PO is thinking???
 Nowadays, I think PO's position is more that:
-  yes, DDD() halts when run directly
-  but DDD() when it runs inside HHH simulator /really/ does not halt, in some kind of
    sense that it /really/ has infinite recursion which would never end
    however far it was simulated (because it "exhibits" infinite recursion in some way)
-  and yes, DDD() /does/ halt when simulated within UTM(DDD),
-  but the behaviour of DDD depends on who is simulating it.  It terminates when
    UTM simulates it, but doesn't terminate when HHH simulates it, due to some
    kind of pathelogical relationship specifically with HHH.  This difference in
    simulation is /more/ than one simulator aborting earlier than the other...
  Mike.
 
My thoughts, which I am not sure is what Ben is thinking, but it goes like this.
First, PO allows inputs to include something like a "template" instead of needing to be a full complete program, and templates, when decided on will be completed by pairing them with the decider that they are being given to. Regular programs just ignore this pairing, and don't use it.
The "pathological input" of the halting proof is converted to such a template (and perhaps he has some rule to force this).
The definition of halting is that if the input, when pair with a UTM will not halt, then the input is non-halting, but if when it is paired with the UTM, it comes to a final state, it is halting.
This makes his "logic" of changing the decider to be a UTM and seeing tha tit ddoesn't halt, actualy be "proof" that the input is "non-halting".
The problem being that the input at this point isn't actualy a program per the standard definitions, only a template.
This is also why he wants the input to be just the code of the function DDD and not include the decider, as that makes it this non-program template subject to his alternate definition.
Of course, we can still give his decider the original pathological program built on the copy of the decider, but he just tries to say that making copies of programs doesn't work, as copies don't need to behave teh same "because", which just shows his system just doesn't follow the basic laws of computation theory, because nothing he is doing is based on actual seperate computations.

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