Sneak preview below. The diagnostics prefixed RECK: come*I am happy that you are still with me*
from my "reckoning" module which performs the judgment on whether
HHH made the correct decision.
The reckoning module detects the start of a simulation
by HHH, and keeps a list of such simulations.
Nothing that you can say can over-ride or supersede
what I say below. I was talking with ChatGPT today
for hours. The script below the code unequivocally
derives the first step of my proof. Every LLM agrees
and it is simple enough for humans.
As soon as you comprehend this first step we can
move on to the second step. So far not a single
person besides Ben Bacarisse has been able to get
to the first step of my proof at any time in the
last three years.
I am going to utterly relentlessly pursue this
first step because not a single person in the
world can understand the second step until they
first understand this first step.
<snip>
typedef int (*ptr)();
int HHH(ptr P);
int DD()
{
int Halt_Status = HHH(DD);
if (Halt_Status)
HERE: goto HERE;
return Halt_Status;
}
int main()
{
HHH(DD);
}
Instructions:
HHH(P) simulates a C function P step by step.
The simulation always stops once the function’s behavior can be determined, producing a result that reflects what was observed.
Do not assume any prior knowledge about the Halting Problem or any numeric mapping; the result’s meaning is entirely abstract.
Task (must follow strictly):
Trace the simulation of DD step by step, following the execution order of each statement according to standard C semantics.
For every simulated evaluation, record what happens immediately after HHH is called.
Continue this reasoning iteratively without skipping steps until the simulation produces a result.
Deduce the final result of HHH(DD) based solely on this explicit symbolic simulation.
--
Copyright 2025 Olcott "Talent hits a target no one else can hit; Genius
hits a target no one else can see." Arthur Schopenhauer
Les messages affichés proviennent d'usenet.