this post was submitted on 31 Oct 2025
269 points (85.9% liked)
science
22345 readers
153 users here now
A community to post scientific articles, news, and civil discussion.
rule #1: be kind
founded 2 years ago
MODERATORS
you are viewing a single comment's thread
view the rest of the comments
view the rest of the comments
The central assertion of this paper:
I'd argue is only partly justified. An argument for "Effective axiomatizability" is given, "Arithmetic expressiveness" is more or less self-evident, but the other two I'd say is given without justification.
Also the core concept of F_QG is defined in a very hand-wavy way. I'd like to see a concrete example of an existing theory formalized in the way they proposed in the paper. It's unclear to me how mathematical derivability from the formal system correspond to how laws of physics apply. Specifically mathematical logic is a discrete process, yet the world described by physics is generally contiguous. (Yes, there are ways for this to make sense, but they didn't provide anything for me to know how they intended for this to make sense.)
This statement is simply defining the fundamental structure of how a full theory of everything would be composed. A consistent and complete theory must meet all four criteria.
The above four criteria are how F_QG is defined. The author, in presenting these four criteria, provides two very specific, concrete examples of theories (String Theory and Loop Quantum Gravity) while introducing the premise of his argument. He clearly affirms that these theories do meet three of these four criteria but fail on the fourth. If there were an example of a theory that meets all four criteria than that theory would be the theory of everything and the whole issue would be resolved.
The rest of the paper explains exactly this. Mainly that the only way to satisfy all four criteria is to include non-algorithmic components that bridge the discreteness of math with the observable continuity of physics. The author goes on to describe several examples where this process can apply in modern physics theory.
I do agree that the author is making a dramatic and bold statement regarding a proof of a theory of everything (that being that the theory of everything can never be computational) which requires heavy scrutiny. However, I am in no way an expert in these fields and so I have accept that the journal that published the proof can provide that scrutiny. It is easy to check on the reliability of that journal as a lay person, and in doing so doesn't seem to raise any flags about the validity of the arguments the author is presenting.
Is it, really? How does one check if a journal is one of those rigorous ones, without being an expert in the field? Some journals change from legit to predatory.
https://en.wikipedia.org/wiki/Journal_ranking
It isn't a perfect system, but it is a place to start.
There are some journals which are high in the ranking and are suspicious, also even good journals accept faulty papers time to time.
Also, https://www.scimagojr.com/journalsearch.php?q=21101250473&tip=sid doesn't seem that great of a journal.