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Op 14.apr.2025 om 13:56 schreef olcott:And by this same reasoning we can say thatOn 4/14/2025 4:25 AM, joes wrote:It is very clear what its finite string input specifies: when exactly this same finite string input is used in direct execution or in world- class simulators,Am Sun, 13 Apr 2025 21:11:56 -0500 schrieb olcott:>On 4/13/2025 6:11 PM, Richard Damon wrote:>On 4/13/25 5:00 PM, olcott wrote:On 4/13/2025 3:00 PM, dbush wrote:On 4/13/2025 3:59 PM, olcott wrote:On 4/13/2025 3:54 AM, joes wrote:Am Fri, 11 Apr 2025 10:56:32 -0500 schrieb olcott:On 4/11/2025 3:24 AM, Richard Heathfield wrote:On 11/04/2025 08:57, Mikko wrote:Nothing is stupid about wanting a halt decider. It’s just not obviousAND AS STUPID AS {REQUIRING} A GEOMETRIC SQUARE CIRCLE IN THE SAMENo, those "freeking requirement" *ARE* the requirementsNo stupid! Those freaking requirements are wrong and*In other words, you agree that Linz and others are correct that no HBecause that is a STUPID idea and categorically impossible becauseSure. Why doesn’t the STA simulate itself rejecting its input?Mr Olcott can have his principle if he likes, but only by EITHER*Simulating termination analyzer Principle*
proving it (which, as you say, he has not yet done) OR by taking
it as axiomatic, leaving the world of mainstream computer science
behind him,
constructing his own computational 'geometry' so to speak, and
abandoning any claim to having overturned the Halting Problem.
Navel contemplation beckons.
Axioms are all very well, and he's free to invent as many as he
wishes, but nobody else is obliged to accept them.
>
It is always correct for any simulating termination analyzer to
stop simulating and reject any input that would otherwise prevent
its own termination.
>
the outermost HHH sees its needs to stop simulating before any inner
HHH can possibly see this.
>
exists that satisfies these requirements:
Given any algorithm (i.e. a fixed immutable sequence of instructions)
X described as <X> with input Y:
A solution to the halting problem is an algorithm H that computes the
following mapping:
(<X>,Y) maps to 1 if and only if X(Y) halts when executed directly
(<X>,Y) maps to 0 if and only if X(Y) does not halt when executed
directly
>
anchored in the ignorance of rejecting the notion of a simulating
termination analyzer OUT-OF-HAND WITHOUT REVIEW.
TWO-DIMENSIONAL PLANE.
that it’s impossible.
>
When people insist that a termination analyzer reports
on behavior other than the behavior that its finite string
input specifies this is isomorphic to requiring a perfectly
geometric square circle in the same two dimensional plane,
simply logically impossible, thus an incorrect requirement.
we see that it specifies a halting program according to the unique semantics of the x86 language.--
It is not clear what a geometric square circle is. So, your comparison fails.
But I think we agree that there is no algorithm that can determine for all possible inputs whether the input specifies a program that (according to the semantics of the machine language) halts when directly executed. Correct?
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