On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
It's not necessarily a *proof* per se, because it relies on Olcott's code which isn't correct. It has shared, mutated states which render HHH
impure.
But the experiment does establish that we can continue "aborted"
simulations (which Olcott has denied, calling them "totally killed),
and that those simulations in the same apparatus produce a result which contradicts what was claimed (that DD does not halt; and moreover, this
is specifically because the simulated HHH never returns to DD).
In short, Olcott used a certain contraption to try to prove his claims
(which we know is impossible and wrong since they claims go against an air-tight proof, deeply entrenched at the core of computer science). In connection with those claims, he claimed that the contraption's
behaviors have certain properties which substantiate the claims. Code experiments refute those claims; the contraption's behavior does not
have those claimed properties, like the simulated DD not returning out
of the HHH(DD) call.
We don't need these experiments to know that the whole thing is wrong,
but it may of benefit of Olcott to have a better understanding of his
own contraption and an additional tool to explore its behavior.
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
It's not necessarily a *proof* per se, because it relies on Olcott's code which isn't correct. It has shared, mutated states which render HHH
impure.
But the experiment does establish that we can continue "aborted"
simulations (which Olcott has denied, calling them "totally killed),
and that those simulations in the same apparatus produce a result which contradicts what was claimed (that DD does not halt; and moreover, this
is specifically because the simulated HHH never returns to DD).
In short, Olcott used a certain contraption to try to prove his claims
(which we know is impossible and wrong since they claims go against an air-tight proof, deeply entrenched at the core of computer science). In connection with those claims, he claimed that the contraption's
behaviors have certain properties which substantiate the claims. Code experiments refute those claims; the contraption's behavior does not
have those claimed properties, like the simulated DD not returning out
of the HHH(DD) call.
We don't need these experiments to know that the whole thing is wrong,
but it may of benefit of Olcott to have a better understanding of his
own contraption and an additional tool to explore its behavior.
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
It's not necessarily a *proof* per se, because it relies on Olcott's code which isn't correct. It has shared, mutated states which render HHH
impure.
But the experiment does establish that we can continue "aborted"
simulations (which Olcott has denied, calling them "totally killed),
and that those simulations in the same apparatus produce a result which contradicts what was claimed (that DD does not halt; and moreover, this
is specifically because the simulated HHH never returns to DD).
In short, Olcott used a certain contraption to try to prove his claims
(which we know is impossible and wrong since they claims go against an air-tight proof, deeply entrenched at the core of computer science). In connection with those claims, he claimed that the contraption's
behaviors have certain properties which substantiate the claims. Code experiments refute those claims; the contraption's behavior does not
have those claimed properties, like the simulated DD not returning out
of the HHH(DD) call.
We don't need these experiments to know that the whole thing is wrong,
but it may of benefit of Olcott to have a better understanding of his
own contraption and an additional tool to explore its behavior.
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:What non-input? H gets passed (a pointer to) the code of D including
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
THIS INPUT IS SOLVABLE THE NON-INPUT IS OUT-OF-SCOPENot just impossible outside of the scope of every Turing machine.It simply isn't. Inputs that are not correctly solvable by some
Its the same kind of thing as requiring the purely mental object of a
Turing machine to bake a birthday cake.
deciders are decided by some others.
Am Tue, 28 Oct 2025 15:53:52 -0500 schrieb olcott:
On 10/28/2025 2:28 PM, joes wrote:
Am Tue, 28 Oct 2025 13:46:23 -0500 schrieb olcott:
On 10/28/2025 1:32 PM, joes wrote:
Nobody has claimed otherwise. Every input is decidable!I have proven that the counter-example input is decidable thus refuting
by the same halt decider that this input is rigged against thus refuting
the proof.
Of course DD is decidable. You just decided (pun not intended) to redefine halting.
I have only told you this 10,000 times.How does the description of D differ when you execute or simulate it?Every one that is not an argument to H.That the semantic properties of finite string inputs differ from the >>>>>> semantic properties of non-inputs seems to be the crux of myWhich string is not an input?
innovation.
No, I mean the description. What is the difference between the code of
D and the input to H?
Am Tue, 28 Oct 2025 15:57:29 -0500 schrieb olcott:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
THIS INPUT IS SOLVABLE THE NON-INPUT IS OUT-OF-SCOPENot just impossible outside of the scope of every Turing machine.It simply isn't. Inputs that are not correctly solvable by some
Its the same kind of thing as requiring the purely mental object of a
Turing machine to bake a birthday cake.
deciders are decided by some others.
What non-input?
H gets passed (a pointer to) the code of D including
the version of H that aborts. If you pass that to a UTM or H1, it halts.
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
DO I HAVE TO REPEAT THAT 10,000
TIME BEFORE YOU NOTICE THAT I EVER SAID IT ONCE?
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
DO I HAVE TO REPEAT THAT 10,000
TIME BEFORE YOU NOTICE THAT I EVER SAID IT ONCE?
You have not said anything substantial about this even once.
On 10/28/2025 2:04 PM, Kaz Kylheku wrote:
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
It's not necessarily a *proof* per se, because it relies on Olcott's code
which isn't correct. It has shared, mutated states which render HHH
impure.
But the experiment does establish that we can continue "aborted"
simulations (which Olcott has denied, calling them "totally killed),
and that those simulations in the same apparatus produce a result which
contradicts what was claimed (that DD does not halt; and moreover, this
is specifically because the simulated HHH never returns to DD).
In short, Olcott used a certain contraption to try to prove his claims
(which we know is impossible and wrong since they claims go against an
air-tight proof, deeply entrenched at the core of computer science). In
connection with those claims, he claimed that the contraption's
behaviors have certain properties which substantiate the claims. Code
experiments refute those claims; the contraption's behavior does not
have those claimed properties, like the simulated DD not returning out
of the HHH(DD) call.
We don't need these experiments to know that the whole thing is wrong,
but it may of benefit of Olcott to have a better understanding of his
own contraption and an additional tool to explore its behavior.
<repeat of previously refuted point>
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
On 10/28/2025 4:43 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
DO I HAVE TO REPEAT THAT 10,000
TIME BEFORE YOU NOTICE THAT I EVER SAID IT ONCE?
You have not said anything substantial about this even once.
Do you understand that deciders only report on their inputs?
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 4:43 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
DO I HAVE TO REPEAT THAT 10,000
TIME BEFORE YOU NOTICE THAT I EVER SAID IT ONCE?
You have not said anything substantial about this even once.
Do you understand that deciders only report on their inputs?
I understand that there only exist inputs.
Do you understand that we can design a description language for
Turing Machines in which any sequence of 1's and 0's is
valid?
Then all possible bit strings are valid inputs, making it
redundant to emphasize that deciders only operate on inputs.
On 10/28/2025 4:57 PM, olcott wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
Then why do you claim that H(D) must decide on this non input?
On 10/28/2025 5:03 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 4:43 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible >>>>>>>> for some halting algorithms.
Not just impossible outside of the scope of every Turing machine. >>>>>>> Its the same kind of thing as requiring the purely mental object >>>>>>> of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
DO I HAVE TO REPEAT THAT 10,000
TIME BEFORE YOU NOTICE THAT I EVER SAID IT ONCE?
You have not said anything substantial about this even once.
Do you understand that deciders only report on their inputs?
I understand that there only exist inputs.
That's a crazy thing to say. I own a car and it is not an input.
Do you understand that we can design a description language for
Turing Machines in which any sequence of 1's and 0's is
valid?
Then all possible bit strings are valid inputs, making it
redundant to emphasize that deciders only operate on inputs.
None-the-less I do have an important discovery in
computer science if you could only bother to pay
complete attention. That you tried to say that my
car does not exist shows a woeful lack of precision
in your choice of words.
On 10/28/2025 3:04 PM, Kaz Kylheku wrote:
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 12:49 PM, olcott wrote:
On 10/28/2025 11:33 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
The above point
If H rejects D as non-halting, it makes D halting.
I have demonstrated that with actual code.
Is refuted above
int D()
{
int Halt_Status = H(D);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
H simulates D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
that calls H(D) to simulate D
until H sees this repeating pattern.
When simulating halt decider H is reporting on the
behavior that its input specifies then H is correct
to reject D as non-halting.
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
And repeated above.
Repeating a previously refuted point is less that no rebuttal and is
your admission that the refutation, i.e. that Kaz's code proves that D
is halting, is *CORRECT*.
It's not necessarily a *proof* per se, because it relies on Olcott's code
which isn't correct. It has shared, mutated states which render HHH
impure.
But the experiment does establish that we can continue "aborted"
simulations (which Olcott has denied, calling them "totally killed),
and that those simulations in the same apparatus produce a result which
contradicts what was claimed (that DD does not halt; and moreover, this
is specifically because the simulated HHH never returns to DD).
In short, Olcott used a certain contraption to try to prove his claims
(which we know is impossible and wrong since they claims go against an
air-tight proof, deeply entrenched at the core of computer science). In
connection with those claims, he claimed that the contraption's
behaviors have certain properties which substantiate the claims. Code
experiments refute those claims; the contraption's behavior does not
have those claimed properties, like the simulated DD not returning out
of the HHH(DD) call.
We don't need these experiments to know that the whole thing is wrong,
but it may of benefit of Olcott to have a better understanding of his
own contraption and an additional tool to explore its behavior.
The funny part about all this is that he was using his code as a way of "concretely specifying all details" to avoid any ambiguity. But given
that there's code that shows the opposite, now all of a sudden it's all about the abstract and actual code doesn't matter.
Hypocrisy at its finest.
On 10/28/2025 4:51 PM, olcott wrote:
<repeat of previously refuted point>
So again you admit that Kaz's code proves that D is halting.
On 2025-10-28, dbush <dbush.mobile@gmail.com> wrote:
On 10/28/2025 4:57 PM, olcott wrote:
On 10/28/2025 2:37 PM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
On 10/28/2025 11:35 AM, Kaz Kylheku wrote:
On 2025-10-28, olcott <polcott333@gmail.com> wrote:
Deciders only compute a mapping from their actual
inputs. Computing the mapping from non-inputs is
outside of the scope of Turing machines.
Calculating the halting of certain inputs is indeed impossible
for some halting algorithms.
Not just impossible outside of the scope of every Turing machine.
Its the same kind of thing as requiring the purely mental object
of a Turing machine to bake a birthday cake.
It simply isn't. Inputs that are not correctly solvable by some
deciders are decided by some others.
THIS INPUT IS SOLVABLE
THE NON-INPUT IS OUT-OF-SCOPE
Then why do you claim that H(D) must decide on this non input?
Because he claims that D is two things; it has two properties:
D.input and D.noninput.
H(D) is solving D.input (as machines are required) and (believe
him when he says) that D.input is nonterminating.
What is terminating is D.noninput (he acknowledges).
If some H_other decider is tested on H_other(D), then the "Olcott
reality distortion wave function" (ORDF) collapses, and D.input
becomes the same as D.noninput.
When observed by H, D.input and D.noninput have different quantum
states: D is effectively split, identifiable as two particles. When
observed by non-H, no difference in any quantum properties (charge, spin
...) is observed, and so D.input and D.noninput must be one and the
same; they are indistinguishable particles: https://en.wikipedia.org/wiki/Indistinguishable_particles
Olcott is a top quantum computer scientist, on the level of Dirac or
Feynman.
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