One of the problems I had with Wolpert's paper 
(https://arxiv.org/abs/2208.03886) was this sentence:

"All proofs in mathematics — all theorems based on Zermelo — Fraenkel Choice (ZFC) 
set theory, all predicate logics, all category theory — comprise a finite discrete 
sequence of such statements."

I hiccuped because closed lines on a 2d surface, loops, are not (obviously) a 
"finite discrete sequence of statements". We've discussed graphical programming 
languages and hypergraphs and such here before ... even to the seemingly banal 
discussions of the [de]serialization of things like object-oriented databases. But it 
seems like Wolpert's relying on an assumed duality between a thing and its serialization. 
Granted, I've trotted out the parallelism theorem myself. So I'm just as guilty. But when 
writing about such a large topic, I expected him to place a caveat somewhere in the 
paper. Maybe I just missed it.

Whatever, in re-learning my prior objections to infinities, I stumbled across 
this:

"Non-Computable You" by Robert J Marks II
https://discoveryinstitutepress.com/book/non-computable-you/

And, unfortunately yes, it's *that* Discovery Institute 
<https://en.wikipedia.org/wiki/Discovery_Institute>. [sigh] And I'm forced to re-learn my 
own argument *for* ad hominem (or "genetic" fallacy) and the 5 Ws. Should I read a 
book by a peri-ID electrical engineer or not? Are my critical skills honed well enough so that 
after reading such, I'm confident I won't become a glossolalic Petacostal Christian kissing 
snakes in my kitchen?

Maybe Wolpert's off his rocker giving "hyper-computation" even that little bit 
of air?

--
ꙮ Mɥǝu ǝlǝdɥɐuʇs ɟᴉƃɥʇ' ʇɥǝ ƃɹɐss snɟɟǝɹs˙ ꙮ

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