Liste des Groupes | Revenir à theory |
On 6/16/2025 9:13 PM, Richard Damon wrote:Irrelevant, because such a CS graduate will also understand that a finite recursion is not a pattern for non-halting behaviour.On 6/16/25 2:32 PM, olcott wrote:In other words you do not understand what every CS graduateOn 6/16/2025 6:28 AM, Richard Damon wrote:>On 6/15/25 8:57 PM, olcott wrote:>On 6/15/2025 6:44 PM, Richard Damon wrote:>On 6/15/25 4:10 PM, olcott wrote:>void DDD()>
{
HHH(DDD);
return;
}
>
When I challenge anyone to show the details of exactly
how DDD correctly simulated by ANY simulating termination
analyzer HHH can possibly reach its own simulated "return"
statement final halt state they ignore this challenge.
And it seems you don't understand that the problem is that while, yes, if HHH does infact do a correct simulation, it will not reach a final state, that fact only applie *IF* HHH does that, and all the other HHHs which differ see different inputs.
>
*I should have said*
When one or more instructions of DDD are correctly
simulated by ANY simulating termination analyzer HHH
then DDD never reaches its simulated "return" statement
final halt state.
>
So?
>
Since that isn't the criteria that the decider is supposed to answer by, it is just a strawman.
>
*You merely dishonestly changed the subject*
No I didn't, the subject is about "Halting"
>
Halting is defined for PROGRAMS
>
>>>
Whenever I challenge anyone to provide the details to show
exactly how the below (a) & (b) is not true they ignore this
challenge and change the subject.
>
(a) One of more instructions of DDD are correctly
simulated by some simulating termination analyzer HHH.
>
(b) None of the above simulated DDD instances ever
reach its own simulated "return" statement final halt state.
Since that isn't the definition of Halting/Non-Halting, it is just a strawman.
>
Non-Halting isn't just that a partial simulation doesn't reach a final state, and that is what your (a) describes, as to be NOT partial, it must simulate *ALL* the instructions.
>
The fuller definition of non-halting is that a machine is non-halting if it will not reach a final state performing an UNBOUNDED number of steps.
>
would understand: That once a non-halting behavior pattern
is correctly matched in a finite number of steps that this
conclusively proves non-halting.
Les messages affichés proviennent d'usenet.