None of this is relevant to what I wrote. If anything, they sugget that you don't understand the argument.
If anything, your argument is begging the question - it's a logical fallacy - because your argument rests on humans exceeding the Turing computable, to use human abilities as evidence. But if humans do not exceed the Turing computable, then everything humans can do is evidence that something is Turing computable, and so you can not use human abilities as evidence something isn't Turing computable.
And so your reasoning is trivially circular.
EDIT:
To go into more specific errors, this is fasle:
> Let P be a deterministic Turing machine (TM) operating entirely within Ω.
>
> Then: Lemma 1 (Symbol Containment): For any output L(P) ⊆ Σ, P cannot emit any σ ∉ Σ.
P can do so by simulating a TM P' whose alphabet includes σ.
This is fundamental to the theory of computability, and holds for any two sets of symbols: You can always handle the larger alphabet by simulating one machine on the other.
When your "proof" contains elementary errors like this, it's impossible to take this seriously.
If anything, your argument is begging the question - it's a logical fallacy - because your argument rests on humans exceeding the Turing computable, to use human abilities as evidence. But if humans do not exceed the Turing computable, then everything humans can do is evidence that something is Turing computable, and so you can not use human abilities as evidence something isn't Turing computable.
And so your reasoning is trivially circular.
EDIT:
To go into more specific errors, this is fasle:
> Let P be a deterministic Turing machine (TM) operating entirely within Ω.
>
> Then: Lemma 1 (Symbol Containment): For any output L(P) ⊆ Σ, P cannot emit any σ ∉ Σ.
P can do so by simulating a TM P' whose alphabet includes σ. This is fundamental to the theory of computability, and holds for any two sets of symbols: You can always handle the larger alphabet by simulating one machine on the other.
When your "proof" contains elementary errors like this, it's impossible to take this seriously.