Historical research guide · 0474 · 2024

Completing the Quantum Ontology with the Electromagnetic Zero-Point Field

Luis de la Peña · Ana María Cetto

In one minute

De la Peña and Cetto, who have worked on this together at Mexico’s national university since the 1970s, make a direct argument: quantum mechanics is incomplete, and what is missing from it is not a formula but a physical thing. That thing is the random zero-point electromagnetic field — the restless radiation Planck put into physics in 1912 — treated as a real field that fills all space and never stops touching matter. Put it back in, they argue, and the strange parts of quantum theory stop being strange. A particle jitters because the field is shaking it. Two distant particles look linked because they are both tied to the same field modes. An atom is stable because the electron gives energy to the field and takes it back at the same rate, and that balance only works at certain orbits. Their strongest structural result is that quantization is something that happens to a particle rather than something assumed about it: the field takes control, and the particle’s response coefficients turn out to be the quantum operators.

Connection

Chapter 2 argues that the vacuum is a real, structured medium rather than an absence, and this is that argument made at the foundations of quantum theory itself rather than at its edges. Chapter 3 then borrows the mechanism — an electron held in balance against the zero-point field — which is the same balance Puthoff carried forward into inertia and gravity, and chapter 13 needs the unifying claim these authors end on: one world, in which the classical and the quantum coexist.

From the source

Quantum mechanics is incomplete, and the incompleteness is ontological rather than statistical: a fundamental physical ingredient was left out during the theory’s construction, and the random zero-point electromagnetic field introduced by Planck in 1912 is the natural candidate to fill the gap.Preprint sections 1 and 2, The missing ingredient
Because every atomic constituent has an electromagnetic structure, a particle in permanent contact with the zero-point field acquires an essentially stochastic motion; and because the field connects particles that never interact directly, it induces correlations between their motions, which is where the apparent nonlocality of entangled states comes from.Preprint section 2; entanglement mechanism in section 4
Atomic stability and quantization follow from an energy balance rather than a postulate, as Nernst proposed in 1916: the accelerated electron radiates, and it absorbs energy back from the zero-point field, and precise compensation of the two rates can occur only for certain very specific orbital motions.Preprint section 2; stationary states as energy-balance solutions in section 4
The quantum stochastic process is not Brownian motion. Brownian motion is driven by white noise; this one is driven by a stationary, correlated wave field with a highly coloured spectrum corresponding to an energy of one half h-bar omega per mode — and it is the time-reversible case of the two that yields the Schrödinger equation, with the diffusion coefficient equal to h-bar divided by twice the mass.Preprint section 3, equations 6 to 11, and section 4, equations 17 and 18
Quantization is a dynamical outcome. Treating particle and field as one Hamiltonian system, the field takes control of the particle’s response: the particle loses memory of its initial conditions and ends up responding linearly and resonantly to a definite set of field modes, and those response coefficients are precisely the matrix elements of position and momentum that satisfy Heisenberg’s commutator.Preprint section 5, On the classical-to-quantum transition
Transitions between atomic states are triggered by resonance of the atomic electron with zero-point modes at the Compton frequency, which predicts a jump duration of the order of the inverse of the fine-structure constant times the Compton angular frequency — a figure that lands inside the attosecond range reported by Ossiander and colleagues in 2018 and by Minev and colleagues in 2019.Preprint section 4.1, Compton’s frequency revindicated

The way in

https://doi.org/10.1007/978-3-031-49861-9_10

Historical source-access record. This guide links to the original; it does not reproduce the paper text.

WHICH VERSION IS OPEN. The published version is chapter 10 of the Boston Studies in the Philosophy and History of Science volume, Springer, 2024, and it is closed: Crossref carries only Springer’s text-and-data-mining terms, and OpenAlex and Unpaywall both report no repository copy. The authors’ own version is openly licensed. It is at arXiv:2207.06549v1, deposited 13 July 2022 from the Instituto de Física, Universidad Nacional Autónoma de México, and the arXiv record carries an explicit Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International statement. That preprint was downloaded and read in full for this sheet, and the text reproduced below is from it. It may differ from the published chapter, so every locator names a section of the preprint. WHAT IS REPRODUCED. The abstract, the introduction, section 2, section 4.1, section 5 and the final comments are given complete. Sections 3 and 4 up to that point are omitted here because they are almost entirely displayed equations, which do not survive plain-text extraction in a readable form; the complete text with its mathematics is at the arXiv source. AUTHORS. Luis de la Peña and Ana María Cetto have worked on stochastic electrodynamics together since the 1970s; Cetto was Deputy Director General of the International Atomic Energy Agency.

How to cite it

Luis de la Peña, Ana María Cetto (2024) Completing the Quantum Ontology with the Electromagnetic Zero-Point Field doi:10.1007/978-3-031-49861-9_10

Where it sits in the curriculum

What the vacuum is