Historical research guide · 0962 · 2002
A ZPF-Mediated Cosmological Origin of Electron Inertia
Michael Ibison
In one minute
Michael Ibison asks a question most of physics leaves alone: why does the electron weigh what it weighs? Haisch, Rueda and Puthoff had argued that inertia is the vacuum’s zero-point field pushing back on an accelerating charge — but in their version the final mass is still a local property of the particle, chosen by hand. Ibison proposes the opposite: the mass is set from outside, by the universe. Every electron everywhere jitters in the electromagnetic noise field and radiates; require only that the field arriving at any one electron be exactly the field all the others send it, a self-consistency condition, and the electron mass falls out of the arithmetic. With roughly ten to the eightieth electrons and a Hubble radius of ten to the twenty-eighth centimetres he gets 0.36 times 10⁻³⁰ kilograms — forty per cent of the measured electron mass, well inside the uncertainty in the count — and the same condition reproduces Dirac’s second large-number hypothesis. The mass, on this reading, is not a thing the electron has. It is a number the universe keeps.
Connection
Chapter 3 rests on inertia being a property of the vacuum rather than of the particle, and this is the version of that idea in which the vacuum does not merely resist acceleration but sets the number: the electron’s mass is authored cosmologically and broadcast by the zero-point field. Chapter 13 needs exactly that kind of link — a local constant that turns out to be a cosmological quantity in disguise — because it is the joint at which the vacuum, gravitation and the value of a particle’s mass become one subject.
From the source
Simply by requiring that a universal noise field be self-consistent in the presence of the lightest charge, it is shown that this field must be the electromagnetic zero-point field, and that the mass of that charge must be close to 10⁻³⁰ kilograms, which is the observed order of the electron mass.Abstract, second sentence; section 4
The zero-point field functions as a homeostatic regulator: it is the means by which the electrons throughout the universe come into electromagnetic equilibrium with each other, whereby the electron mass attains universal consistency, and the value is decided by cosmological quantities rather than by any local property of the particle.Abstract, third sentence; section 5, closing paragraph
The existing locally-determined models of zero-point-field inertia leave four things unresolved: they cannot describe a neutral elementary particle such as a massive neutrino, they require the electron to have as yet unobserved structure, the intrinsic masses of the electron, muon and tau are not predicted but must be inserted by hand, and there is no clear path by which the theory can unite the inertial and gravitational aspects of mass.Section 2, enumerated points 1 to 4
Setting the energy density of the incoming noise field equal to the summed energy density radiated by all the other charges gives the electron mass as twice the square root of the electron count times the squared charge divided by the cosmic radius — Dirac’s large-number relation; with about ten to the eightieth electrons and a Hubble radius of ten to the twenty-eighth centimetres this computes to about forty per cent of the observed electron mass, well within the tolerance set by the uncertainty in the square root of the count.Section 4, equations 4 to 7
Because the relation between the incoming and outgoing fields is linear, the computed electron mass is the same however strong or weak the noise field is, and is also insensitive to the energy spectrum of the zero-point field — a consequence of the charge-field scattering being elastic.Section 5, first paragraph
Nearly the whole contribution to the self-consistency integral comes from matter at the Hubble radius, so for this purpose all the matter in the universe behaves as though projected onto the Hubble sphere — and the electron’s mass-length turns out to be the mean nearest-neighbour distance between those projected points, which is also the wavelength at which the universe of electrons starts to become transparent. Whether that cut-off survives as a frame-independent quantity in a realistic expanding cosmology is the open question the author names.Section 6, Cosmological origin of length-scale
The way in
https://doi.org/10.1007/0-306-48052-2_49How to cite it
Michael Ibison (2002) A ZPF-Mediated Cosmological Origin of Electron Inertia doi:10.1007/0-306-48052-2_49