On 5/5/2022 8:43 PM, Ben wrote:
> olcott <
polc...@gmail.com> writes:
>
>> On 5/5/2022 2:56 PM, Ben wrote:
>>> olcott <
polc...@gmail.com> writes:
>>>
>>>> Proof of this is that the halting theorem has the exactly same
>>>> self-contradictory pattern as the Liar Paradox.
>>>>
>>>> For any program f that might determine if programs halt, a
>>>> "pathological" program g, called with some input, can pass its own
>>>> source and its input to f and then specifically do the opposite of
>>>> what f predicts g will do.
>>>>
https://en.wikipedia.org/wiki/Halting_problem
>>> So finally you agree that no single TM can decide TM halting??? How
>>> long has it taken you to get to this point?
>>
>> H1(P,P)==true is empirically proven to be correct
>> H(P,P)==false is empirically proven to be correct
>>
>> You keep trying to get away with a halt decider that computes the
>> mapping from non-inputs even when you know this is incorrect.
>
> Any conclusion I can form this is unkind. You are either dishonest and
> are intentionally misrepresenting what other people write, or you are so
> lost that even after 18 years you don't know what that halting problem
> is.
>
I am not trying to be unkind. When people happily disagree with verified
facts I construe that as playing head games for sadistic pleasure. Those
people really need a strong (at least metaphorical) slap in the face.
It is a proven fact that H(P,P) and H1(P,P) do correctly compute the
mapping from their input parameters to the halt status specified by
these inputs.