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Is this a citation for https://news.ycombinator.com/context?id=45585654 ?

I added notes there about additional considerations re: tests of alternatives to relativity and other derivations, but it was flagged; and the referenced repo doesn't appear to exist?

From https://news.ycombinator.com/item?id=45585654 :

> 137 pages of proofs. Open‑source implementations. Fully reproducible. [...]

> Paper: [link] Code: github.com/[…]/SimpleUniverse

> Judge for yourself. The equations don’t lie.

/? site:github.com inurl:SimpleUniverse : https://www.google.com/search?q=site%3Agithub.com+inurl%3ASi... : 0 results today

But this is a real citation, so:

HN title: "Standard Model and General Relativity Derived from Mathematical Self-Consistency"

ScholarlyArticle: "The Self-Consistent Coherence-Maximizing Universe: Complete Derivation of the Standard Model and General Relativity from Mathematical Self-Consistency" (2025) https://www.academia.edu/144466150/The_Self_Consistent_Coher...

0 scholar results tho: https://scholar.google.com/scholar?hl=en&as_sdt=0%2C43&q=The...



Can confirm (after logging into Academia.edu to read the article) that there is indeed a 137 page ScholarlyArticle PDF; but unlike .ps+.PDF on ArXiV, it looks like it's not possible to copy/paste the abstract;

"The Self-Consistent Coherence-Maximizing Universe: Complete Derivation of the Standard Model and General Relativity from Mathematical Self-Consistency" (2025) https://www.academia.edu/144466150/The_Self_Consistent_Coher... :

> Abstract: We derive the complete structure of fundamental physics from a single principle: Quantum coherence maximization under self-consistency constraints. [...]

That sounds consistent with observed retrocausality.

> Keywords: coherence maximization, golden ratio, Standard Model, General Relativity, holographic principle, E8 symmetry, zero free parameters

> 1. Holographic Architecture: The 2+1D World-Hologram


> Falsifiable If: [...] Quantum computer fails to reproduce

In the other HN post: https://news.ycombinator.com/item?id=45585654 , it says:

> Tested on quantum computers. TFIM critical point converges to 1/phi in the thermodynamic limit.

Which quantum computer is this tested on, and how? Is there Python code in Cirq or QISKit or Tequila, for example?




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