Sujet : Re: D correctly simulated by H proved for THREE YEARS --- rewritten
De : polcott333 (at) *nospam* gmail.com (olcott)
Groupes : comp.theory sci.logicDate : 12. Jun 2024, 20:20:26
Autres entêtes
Organisation : A noiseless patient Spider
Message-ID : <v4csdq$1q0a8$1@dont-email.me>
References : 1 2 3 4 5 6 7 8 9 10 11 12 13 14
User-Agent : Mozilla Thunderbird
On 6/12/2024 2:13 PM, Fred. Zwarts wrote:
Op 12.jun.2024 om 20:24 schreef olcott:
On 6/12/2024 1:19 PM, Fred. Zwarts wrote:
Op 12.jun.2024 om 16:47 schreef olcott:
>
There is no infinite nested simulation detected,
>
If I am wrong then a specific sequence of steps of D correctly
simulated by H where D terminates normally can be provided.
>
No infinite execution has been detected,
>
You seem to simply not understand that D correctly simulated
by H would eventually crash due to out-of-memory error.
>
Exactly. A correct H simulated by H does not exist. But, again, you misses the point. It was in the part that you omitted.
So, again:
No infinite execution has been detected, only a premature abortion.
On 5/29/2021 2:26 PM, olcott wrote:
https://groups.google.com/g/comp.theory/c/dTvIY5NX6b4/m/cHR2ZPgPBAAJIf that was true then you could provide every step of D correctly
simulated by H such that D simulated by H reaches its own simulated
"ret" instruction.
*That you don't do this seems to prove that you know you are a liar*
_D()
[00000cfc](01) 55 push ebp
[00000cfd](02) 8bec mov ebp,esp
[00000cff](03) 8b4508 mov eax,[ebp+08]
[00000d02](01) 50 push eax ; push D
[00000d03](03) 8b4d08 mov ecx,[ebp+08]
[00000d06](01) 51 push ecx ; push D
[00000d07](05) e800feffff call 00000b0c ; call H
[00000d0c](03) 83c408 add esp,+08
[00000d0f](02) 85c0 test eax,eax
[00000d11](02) 7404 jz 00000d17
[00000d13](02) 33c0 xor eax,eax
[00000d15](02) eb05 jmp 00000d1c
[00000d17](05) b801000000 mov eax,00000001
[00000d1c](01) 5d pop ebp
[00000d1d](01) c3 ret
Size in bytes:(0034) [00000d1d]
-- Copyright 2024 Olcott "Talent hits a target no one else can hit; Geniushits a target no one else can see." Arthur Schopenhauer