Tuesday, August 12, 2025

The Standard Model Constants Are Constant

The available evidence constrains changes in the strong force coupling constant over time (implicitly, through the quantum chromodynamics energy scale lambda QCD) to a value consistent with zero to high precision, from a robust set of four different sets of data going all of the way back to Big Bang Nucleosynthesis which happens about fifteen minutes after the Big Bang. 

The constraint from atomic clocks of 3.2 ± 3.5 parts per 10^17 per year, when the age of the universe is about 1.38 x 10^10 years, implying a maximum difference of 230 ± 250 parts per billion over the entire age of the universe. The constraint from a natural nuclear reactor on Earth that started to react 1.8 billion years ago is slightly more strict at less than 72 parts per billion over the entire age of the universe. A proposed extension of the paper would tighten that constraint by four orders of magnitude.

Of course, the strong force coupling constant, like all of the other experimentally determined Standard Model constants, run with energy scale, so when the universe was very hot, not so long after the Big Bang, its value at the prevailing temperature of the universe would have been smaller, because the strong force coupling is weaker at higher energies. The relationship between energy-scale and the strength of the strong force coupling constant is known exactly in the Standard Model and has been corroborated by particle accelerator experiment data.

This is also what efforts to determine the electromagnetic force coupling constant (i.e. the Fine Structure Constant) and electron and quark mass ratios, using astronomy to determine those ratios at high redshifts, has found.
Laboratory and astrophysical tests of ''constant variation'' have so far concentrated on the dimensionless fine-structure constant α and on the electron or quark mass ratios Xe,q=me,q/ΛQCD, treating the QCD scale ΛQCD as unchangeable. 
Certain beyond Standard Model frameworks, most notably those with a dark matter or dark energy scalar field ϕ coupling with the gluon field, would make ΛQCD itself time dependent while leaving α and the electron mass untouched. Under the minimal assumption that this gluonic channel is the sole ϕ interaction, we recast state-of-the-art atomic clock comparisons into δΛQCD/ΛQCD=(3.2 ± 3.5) × 10^−17 yr^−1 limits, translate the isotope yields of the 1.8-Gyr-old Oklo natural reactor into a complementary geophysical limit of |δΛQCD/ΛQCD| < 2 × 10^−9 over that time span, corresponding to the linear drift limit |δΛQCD/ΛQCD| < 1 × 10^−18 yr^−1, and show that the proposed 8.4 eV 229Th nuclear clock would amplify a putative ΛQCD drift by four orders of magnitude compared with present atomic clocks. We also obtain constraints from quasar absorption spectra and Big Bang Nucleosynthesis data.
V. V. Mansour, A. J. Mansour, "Constraints on the Variation of the QCD Interaction Scale ΛQCD" arXiv:2508.07266 (August 10, 2025) (derivatives in the abstract above are shown with sigma notation rather than in the original superscript dot notation, because dot notation is hard to render in the blogger interface).

1 comment:

neo said...

what do you or Mitchell think of Graviweak Theory

and how to get electricity and gcq

arXiv:2505.17935 (hep-th)
[Submitted on 23 May 2025]
Spontaneous Symmetry Breaking in Graviweak Theory
Stephon Alexander, Bruno Alexandre, João Magueijo, Max Pezzelle

Graviweak theory seeks to unify gravity (specifically in its self-dual formulation) with the weak interaction, preying on their parallel chiral structures. In this paper we further this idea by folding it with the concept of spontaneous symmetry breaking. We do this first with a standard Higgs field and potential, starting with a unifying parity-invariant theory which splits into the usual gravity and weak sector under spontaneous symmetry breaking. By rewriting the theory in the two-spin framework we are then prompted to discuss generalizations, within the generic approach known as MacDowell-Mansouri theories where a larger internal gauge group is broken. One of the predictions of the ensuing construction is a non-minimal coupling in the low energy broken phase between curvature and the weak gauge fields, translating at the quantum level to a direct channel between the graviton and the weak bosons.

" Thus, we have
a theory that unifies gravity and the weak interaction in a
parity invariant construction before symmetry breaking,
reducing to the Ashtekar self-dual formulation of gravity
plus the weak sector after symmetry breaking. This will
be the foundations of this paper, around which we will
investigate developments and variations.
In Section III we then rewrite this theory in the two-"

Obviously this is but a proof of concept for testability
and falsifiability. Still, one wonders if the possible pro-
duction of a graviton background in the early Universe
6
might not get modified by the presence of the weak sec-
tor. Parity violations in the graviton background would
have dramatic effects on the CMB polarization [18–20].
With a new generation of gravitational wave detectors
and CMB experiments expected to come online in the
next decade, graviweak could be put to the test.