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Path: ...!eternal-september.org!feeder3.eternal-september.org!news.eternal-september.org!.POSTED!not-for-mail
From: olcott <polcott333@gmail.com>
Newsgroups: comp.theory,sci.logic
Subject: Re: How Partial Simulations correctly determine non-halting ---Mike
 Terry Error
Date: Wed, 5 Jun 2024 11:51:24 -0500
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On 6/5/2024 10:40 AM, John Smith wrote:
> On 5/06/24 04:19, olcott wrote:
>> On 6/4/2024 9:13 PM, John Smith wrote:
>>> On 5/06/24 04:07, olcott wrote:
>>>> On 6/4/2024 8:39 PM, John Smith wrote:
>>>>> On 5/06/24 03:33, olcott wrote:
>>>>>> On 6/4/2024 8:20 PM, John Smith wrote:
>>>>>>> On 4/06/24 20:02, olcott wrote:
>>>>>>>> Those words are dead obviously correct about how a partial 
>>>>>>>> simulation
>>>>>>>> does correctly determine the halt status of this function:
>>>>>>>>
>>>>>>>> void Infinite_Recursion2(u32 N)
>>>>>>>> {
>>>>>>>>      H(Infinite_Recursion2, (ptr)N);
>>>>>>>> }
>>>>>>>
>>>>>>> Does Infinite_Recursion2 halt?
>>>>>>
>>>>>> When halting is defined in the software engineering terms of
>>>>>> terminating normally then Infinite_Recursion2 does not even
>>>>>> halt when it runs out of stack space and crashes.
>>>>>
>>>>> H always halts, and never runs out of stack space, because it is a 
>>>>> decider. How does Infinite_Recursion2 run out of stack space, if H 
>>>>> doesn't run out of stack space?
>>>>>
>>>>
>>>> When we are on actual physical machines as my fully operational
>>>> HH/DD are running put of stack space is possible.
>>>>
>>>
>>> Then increase the stack space until it doesn't run out. Turing 
>>> machines can't run out of stack space unless you programmed them wrong.
>>
>> It is fully operational C code it can run out of stack space
>> even if you give it googolplex of terabytes.
>>
> 
> Sounds like it's infinite recursion. Infinite recursion doesn't halt. 
> Deciders always halt, so a program that's infinitely recursive isn't a 
> decider.

HH detects non-halting inputs and stops simulating them when
it sees a repeating state.

-- 
Copyright 2024 Olcott "Talent hits a target no one else can hit; Genius
hits a target no one else can see." Arthur Schopenhauer