Harmonics Theory: An Overview

Welcome

This topic exists to discuss Harmonics Theory — a single principle, developed by Ray Tomes over decades of research, that connects cycles and structures across every scale of the universe, from galactic superclusters down to subatomic particles, and from geological ages down to the rhythms of a heartbeat.

The core idea

The whole theory rests on one sentence:

"The Universe consists of a standing wave which develops harmonically related standing waves and each of these does the same."

That's it. Everything else — the predicted cycle periods, the structure of galaxies, the spacing of planets, the timing of mass extinctions, even the reason music sounds the way it does — follows mathematically from that single starting assumption, applied recursively.

Where it started

Harmonics Theory didn't begin as abstract physics. It began with real data. While working in economic modelling, Ray found four cycles in the New Zealand economy — roughly 4.45, 5.9, 7.15 and 8.9 years — and noticed they were almost exact fractions of a single longer cycle of about 35.6 years. Digging further, into 44 years of weekly corn price data, he found a whole family of cycles whose frequencies matched the ratios of notes on a musical scale — the same 4:5:6:8 ratio structure as a major chord.

That was strange enough to sit on quietly for a while. Then, in the late 1980s, Ray learned of the Foundation for the Study of Cycles (FSC) in the United States — founded decades earlier by economist Edward R. Dewey, who had spent a lifetime cataloguing thousands of reported cycles across every field of study he could find. Dewey had already documented many of the same patterns: cycles clustering around common periods, with commonly reported cycles related by simple whole-number ratios of 2 and 3. What Dewey had never done was explain why those particular ratios kept showing up. That question became the seed of Harmonics Theory.

The physics case

The theory can be built up from standard, accepted physics — Maxwell's equations, extended through Einstein's General Relativity — without needing anything exotic as a starting assumption.

The key steps are:

1. Matter and light are waves. This isn't controversial — de Broglie, Schrödinger and the double-slit experiments with whole atoms have all confirmed the wave nature of matter. A "particle" is best understood as a standing wave with a well-defined centre, not a little ball of stuff.

2. The universe's wave equations are non-linear, once gravity is folded in via General Relativity. Light interacts with matter, is bent by gravity, and even interacts with itself under intense conditions — all signs of non-linearity, even though Maxwell's original equations were linear.

3. Non-linear waves generate harmonics. Any non-linear wave gradually changes shape over time — the same way ocean waves steepen and eventually break as they approach shore. A standing wave large enough to encompass the whole universe (or a very large region of it) would, under this reasoning, gradually develop harmonics: smaller-scale standing waves nested within it.

4. Those harmonics also become standing waves, and generate harmonics of their own. This step — harmonics generating further harmonics recursively, in three dimensions — is the part that hadn't been explored in physics before, and it's what produces the rich, specific structure Harmonics Theory predicts.

The mathematical pattern

Once you allow harmonics to generate further harmonics, an elegant number-theory structure falls out. Every harmonic can be reached from the fundamental frequency by multiple different paths of small-integer multiplication (2×6, 3×4, 2×2×3, and so on, all reaching the number 12, for example). Harmonics reachable by more paths accumulate more energy and are more strongly represented — mathematicians know this counting problem as the number of ordered factorisations of an integer.

Working out which harmonics are strongest reveals a pattern with a distinctly musical character: the strongest harmonics cluster at small-integer ratios of 2, 3, and occasionally 5 or 7 relative to each other — the same ratios that show up as octaves, fifths, and thirds in music. Ratios of 11, 13, 17 and higher primes occur, but far more rarely, which turns out to be useful: when a cycle in nature shows one of these rarer ratios, it acts almost like a fingerprint, letting the underlying fundamental period of the whole system be pinned down with real precision.

Applying this to real-world cycle data — comparing accurately measured periods from astronomy, geology, palaeontology, climatology and economics, ranging from 600 million years down to weeks — produces a strikingly clean result: a best-fit fundamental oscillation period for the observable structure of the universe, with commonly reported cycles across wildly different fields all lining up as small-integer-ratio relatives of one another and of that fundamental period.

What it explains and predicts

A theory earns its keep by being checked against reality. A partial list of what Harmonics Theory has been used to explain or predict:

• The spacing of major structures in the universe — Hubble scale, galaxy superclusters, stars, planets, moons, atoms, and nucleons all sit at distance ratios strikingly close to the theory's predicted ~10^4.5 spacing, including large-scale galactic structure that standard Big Bang cosmology has difficulty accounting for.
• An independently-derived Hubble constant, calculated from the theory's fundamental cycle period rather than from telescope observations.
• Mass extinction periodicity in the fossil record, particularly cycles near 26.65 and 8.9 million years, matching a substantial and still-active body of independent paleontological literature.
• A predicted particle at 34.76 MeV, later corroborated by data from the KARMEN experiment.
• Sensible explanatory homes for other ideas that mainstream physics has often set aside without a full hearing, including the Large Numbers Hypothesis (LNH), the Variable Mass Hypothesis (VMH), and the quantized redshift findings of researchers like Halton Arp and William Tifft.

A different relationship with the Big Bang

Harmonics Theory does not require or assume a Big Bang. It requires an oscillating universe old enough, and stable enough, for large-scale standing waves to develop harmonics gradually over very many cycles — a view of cosmology that mainstream physics has explored at times but never settled on. Where Big Bang cosmology builds structure from the bottom up, Harmonics Theory builds it from the top down, which turns out to explain some large-scale structures — like the regular spacing of galactic superclusters — more directly than the standard picture does.

Further reading

• The full mathematical and physical development is laid out at ray.tomes.biz/maths.html, including the detailed number theory behind the harmonic pattern, graphs of the "main line harmonics," and the comparison against real observed cycle data.
• The complete, accessible version of the theory — its history, its evidence, and its implications — is presented in Wobbly Universe: Harmonics Theory Reveals the Cycles and Previously Hidden Structures of the Universe (Ray Tomes, with Luke Tomes), available via wobblyuniverse.com.
• Video presentations, including talks given at Natural Philosophy Alliance conferences and elsewhere, are collected on the Wobbly Universe YouTube playlist.

Join the discussion

Whether you're encountering this idea for the first time or you've been following Ray's work for years, this forum is the place to dig into the details, question the assumptions, bring your own data, and help extend the theory further. Skepticism is welcome — Harmonics Theory has survived exactly that kind of scrutiny before, and it's better for it.

[Thank you Claude(AI)]