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Secrets of the Aether  Aetherwizard by Quantum AetherDynamics Institute   501(c)3  Donations Accepted

Subatomic Particles are Primary Angular Momentum

In the Aether Physics Model, primary angular momentum is the primary unit of matter. Protons and neutrons can be disrupted in high-energy collisions, and the transient fragments can be cataloged (e.g., “quarks” and their labels). However, collision products are not the stable architecture of the Universe; they are short-lived reorganizations of primary angular momentum under extreme forcing.

Modern physics expands “particle” to include force carriers and a large inventory of hypothesized entities (axions, photinos, selectrons, gravitinos, and others)[1]. In this language, everything is a particle, and the strong force is described as particle exchange. This begins to resemble a construction kit model of nature rather than a mechanical model of structure.

The addition of all these particles has helped in one respect: it seems to be giving us an understanding of renormalization. For years scientists have been getting around the difficulties of infinities in their theories by subtracting them out—in essence, by sweeping them under the rug. The method they used worked, but they were not quite sure why. With supergravity it seems as if we may be able to get around renormalization. Crudely speaking, it turns out that for each infinity in the theory that is caused by a boson there is an infinity of the opposite sign caused by a fermion, and they cancel one another.

Despite the promise of explaining renormalization, the theory does have difficulties. The major one is all the particles that are predicted by it—selectrons, winos, and so on. They have never been found in nature. Scientists, however, have an argument for this: They say that they might have been generated with so much mass that we have not yet been able to observe them. But when we get larger accelerators we will be able to.[3]

The Casimir effect absorbs primary angular momentum into the Aether (page 213). It draws from a vast reservoir of primary angular momentum (“dark matter”) coexisting with quantum Aether units. In this view, the continual appearance of Aether units is the deeper generator of cosmological structure; the flow of primary angular momentum into newly available Aether geometry produces the observed material panorama. The Aether units themselves have a non-material origin.

Imagine Aether units as measuring cups and angular momentum as the measured quantity. The dynamic Aether unit can hold a specific measure of angular momentum in its four spin positions.

Angular momentum is a specific mass that sweeps an area in a quantum time. In the normal portion of the Universe, two stable mass quantities dominate: the electron mass and the proton mass. These are unchanging anchor masses in the QMU ledger.

These two mass values may be related to Aether-unit geometry ($16\pi^2$) and a packing structure for space $\left(\frac{6}{16}\pi^3\right)$. The proton-to-electron mass ratio is:

\begin{equation}\label{mratio} \frac{m_p}{m_e}=6\pi^5 \end{equation}

The same ratio can be partitioned into Aether geometry and packing structure:

\begin{equation}\label{mratio2} 6\pi^5=16\pi^2\cdot \frac{6}{16}\pi^3 \end{equation}

Thus, Aether geometry and its space-packing structure set the upper and lower limits of stable subatomic mass. There are four forward-time spin positions available for primary angular momentum in an Aether unit, but only two produce stable matter. The mass ratio associated with those two stable positions appears to be fixed. The rotating magnetic field of the Aether maintains primary angular momentum, giving the appearance of a stable physical Universe.

General Angular Momentum Structure

Primary angular momentum is a circle of mass moving at velocity, scanning an area. As this angular momentum spins through the Aether unit, the conductance of the Aether produces magnetic charge. In addition, as the angular momentum spins through the Aether, it acquires electrostatic charge. These three characteristics—angular momentum, magnetic charge, and electrostatic charge—constitute the structure of a stable subatomic particle.

The ratio of spherical elementary charge to equivalent spherical magnetic charge produces the fine structure of the subatomic particle. The fine structure multiplied by $8\pi$ is the balance point where electrostatic and magnetic charge interact. This interaction (the electron’s weak interaction) appears in isotope spectra. For atomic nuclei, weak interaction controls the stability window for proton–electron binding before beta decay.

The Electron Angular Momentum

The name electron was first used for a unit of negative electricity by the English physicist G. J. Stoney in the late 19th century. The actual discovery of the particle, however, was made in 1897 by J. J. Thomson, who showed that cathode rays are composed of electrons and who measured the ratio of charge to mass for the electron. In 1909, Robert A. Millikan measured the charge of the electron[4].

History credits J.J. Thomson with the discovery of the electron. Other researchers, such as Nikola Tesla, made similar observations. Tesla quotes in the New York Herald Tribune, September 22, 1929 pp. 1, 29:

“Up to 1896, however, I did not succeed in obtaining a positive experimental proof of the existence of such a medium [Aether]. But in that year I brought out a new form of vacuum tube capable of being charged to any desired potential, and operated it with effective pressures of about 4,000,000 volts. I produced cathodic and other rays of transcending intensity. The effects, according to my view, were due to minute particles of matter carrying enormous electrical charges, which, for want of a better name, I designated as matter not further decomposable. Subsequently those particles were called electrons.”

The electron has a specific, unvarying mass equal to the QMU base mass $m_e$. That mass is inseparable from the electron’s angular momentum: one cannot “separate the mass dimension” from the length and frequency dimensions any more than one can remove “length” from a ruler or “charge” from lightning.

In common treatments, electrons are represented as mass-only, charge-only, or energy-only objects. In the APM/QMU ledger, mass is a dimension, while energy is a unit of work. The electron is not “a mass”; it is a structured angular momentum with charge geometry.

Electron Angular Momentum To view the electron correctly, we must treat it as primary angular momentum. The Aether determines the electron’s mass, length, and frequency dimensions. Altogether, the electron is a frequency, a surface area, a mass, and two types of charge rolled into one. Under Aether conductance, primary angular momentum yields magnetic charge; under Aether charge geometry, electrostatic charge is acquired as a structural property of existence in the Aether.

In the electron image to the right, the blue tubular loxodrome represents the electron’s spin position. The angular momentum spins in this spin position in the forward-time direction. Forward time begins at the point between the spheres and moves toward both antipodes. Backward time traces an inward spiral down the axis to the origin. The loxodrome surface area represents the electron’s magnetic charge during the chronovibrational interval (forward and backward time). As the angular momentum spins, the electron also acquires the electrostatic charge of the sphere, distributed across the two temporal-frequency axes (forward–backward as one frequency and right–left temporal torque as the other). Thus, each stable subatomic particle exhibits spherical electrostatic charge, cardioid/toroidal magnetic charge, and angular momentum.

Zitterbewegung describes the rapid trembling motion of a free electron’s position and momentum. In the Aether Physics Model, this is attributed to chronovibration: the inherent quantum frequency of the Aether continually retracing subatomic structure.

Reductionism is not “cutting things in half”; it is reducing a system to simpler components whose manifestations may differ across contexts. Atoms are the smallest stable solid particles because only at that scale are three length dimensions internal to the particle. Subatomic angular momentum nonetheless imparts a quasi-particle (cloud-like) manifestation to atoms, which historically contributed to wave/particle duality conclusions.

The redundancy in this discussion is intentional: primary angular momentum is the primary state of matter in APM/QMU, and it takes time to internalize. Only then can we discard the popular notion that a particle “exists in two places at once.”[5]

The classical electron radius is designated by NIST to be[6]:

\begin{equation}\label{classicalER} r_e = \alpha^2 \alpha_0 \end{equation}

And the Bohr radius is designated by NIST to be[7]:

\begin{equation}\label{bohrER} \alpha_0 = \frac{4\pi \varepsilon_0 \hbar^2}{m_e e^2} \end{equation}

In the Aether Physics Model, the subatomic particle shape is toroidal. The surface area of a toroid is $(2\pi r_{\text{small}})(2\pi r_{\text{large}})$. Since APM treats the electron’s toroidal surface area as ${\lambda_C}^2$ (as anchored by the angular-momentum identity):

\begin{equation}\label{h_electron} h = m_e {\lambda_C}^2 F_q \end{equation}

we can express the classical electron radius and Bohr radius in quantum-measurement form:

Equation \eqref{classicalER} can be expressed as:

\begin{equation}\label{re_qmu} r_e = \frac{\lambda_C \alpha}{2\pi} \end{equation}

Equation \eqref{bohrER} can be expressed as:

\begin{equation}\label{a0_qmu} \alpha_0 = \frac{\lambda_C}{2\pi \alpha} \end{equation}

Applying these two radii to the toroid surface area, which must equal ${\lambda_C}^2$, gives:

\begin{equation}\label{toroid_area_identity} 2\pi\left(\frac{\lambda_C \alpha}{2\pi}\right)\cdot 2\pi\left(\frac{\lambda_C}{2\pi\alpha}\right)={\lambda_C}^2 \end{equation}

Both the classical electron radius and the Bohr radius therefore appear as the two radii of the electron toroid in this ledger. The next step is experimental: identify which measurement protocols couple predominantly to the small radius and which couple to the large radius, and why.

David McCutcheon inspired the explicit “two radii of the electron toroid” interpretation through his independent research and Ultrawave Theory[8].

The Proton Angular Momentum

Proton Angular Momentum Although the double loxodromes appear equal in the diagrams, that equality is a graphic artifact. The electron and proton spin positions share length and frequency dimensions but differ in mass and magnetic charge dimensions. Their length dimensions are equal only in product (area): both equal quantum length squared.

Assume the electron and proton share the same structural template. Then the proton can be modeled similarly: its mechanics match the electron’s, except its mass scale differs by the fixed ratio \eqref{mratio}. In addition, the proton spins in forward time opposite to the electron. Its spin position lies in the positive charge sphere, so it acquires positive elementary charge. Because of opposite spin directions, the electron and proton can share the same net spin direction when Aether units fold and bind as a neutron.

The Standard Model presents the proton and neutron as two states of a nucleon[9] and generally avoids treating proton and neutron radii as primary structural parameters.

Using the proton fine structure derived on page 170, the proton’s small radius would be:

\begin{equation}\label{rp_small} r_p=\frac{\lambda_C p}{2\pi} \end{equation}

and the large radius would be:

\begin{equation}\label{rp_large} r_{p0}=\frac{\lambda_C}{2\pi p} \end{equation}

These radii are theoretical values. If correct, the free proton toroid is extremely thin, with a very large circumference.

We also know that protons and neutrons can change effective shape by nuclear context (isotope and binding). Jefferson Lab reports a wide range of proton shapes (interpreted there through quark dynamics):

Depending on the angular momentum of the quarks, the proton could be spherical in shape or more like a doughnut, a pretzel or a peanut. Miller says the variety of shapes is nearly limitless, and depends on the momentum of the quarks and the angle between the spin of the quark and the spin of the proton[10].

The Neutron Angular Momentum

As with the proton, the Standard Model treats the neutron as a nucleon and does not publish a primary neutron radius. Nuclear data should ultimately settle whether APM-style radii are supported (or constrained). The absence of standardized nucleon radii in the usual narrative leaves room for structural alternatives.

In APM, the neutron is a composite of a proton and an electron. While intact, it behaves like a quantum subatomic particle. A free neutron decays back into proton and electron on the familiar timescale[11].

The neutron involves two Aether units folded onto each other: one hosts the electron spin position and the other hosts the proton spin position.

Neutron Angular Momentum

The proton’s positive sphere attracts the electron’s negative sphere, as do their magnetic charges. Since electron and proton spin in opposite directions, they share the same net spin direction once the Aether units fold into neutron structure. Because forward and reverse frequency directions determine spin, spin is independent of the specific mass value of the angular momentum. The net spin of the folded system remains $1/2$, while folded space condenses up to a factor of two. This condensed space is proposed here as the mechanical cause of certain orbital deflection and precession phenomena.

The neutron can also behave as a “standard Aether unit” with no subatomic particle in the remaining sphere, allowing neutron–neutron binding by the same rules that govern other binding configurations.

The neutron angular momentum is the sum of proton angular momentum, electron angular momentum, and an additional trapped component labeled “anti-neutrino” in the Standard Model. The electron also exhibits a wobble relative to the proton due to differing masses and their distinct spin-position filling rules in the Aether.

We assume the free neutron’s small radius is:

\begin{equation}\label{rn_small} r_n=\frac{\lambda_C n}{2\pi} \end{equation}

and the free neutron’s large radius is:

\begin{equation}\label{rn_large} r_{n0}=\frac{\lambda_C}{2\pi n} \end{equation}

APM predicts proton and neutron small radii far smaller than the electron’s small radius, while their large radii are far larger. These radii are predicted to apply primarily to free nucleons. In nuclei, magnetic (strong) binding can shrink the large radius and enlarge the small radius until bound nucleons appear effectively spherical.

Proton-Neutron Angular Momenta

In APM/QMU, angular momentum equals subatomic mass times quantum length times quantum velocity (speed of photons), so proton and neutron angular momenta follow directly:

\begin{equation}\label{hp} h_p=m_p\lambda_C c \end{equation}
\begin{equation}\label{hn} h_n=m_n\lambda_C c \end{equation}

Using the ledger anchor $c=\lambda_C F_q$, these can also be written as:

\begin{equation}\label{hp_alt} h_p=m_p{\lambda_C}^2 F_q \end{equation}
\begin{equation}\label{hn_alt} h_n=m_n{\lambda_C}^2 F_q \end{equation}

The Neutrino Angular Momentum

When a proton binds with an electron, additional trapped angular momentum appears between them. In this model, that excess is drawn from the primary angular momentum reservoir between Aether units (“dark matter”). Conservation of angular momentum then implies:

\begin{equation}\label{hn_sum} h_n=h_p+h+h_{-0} \end{equation}

where $h$ is the electron angular momentum (Planck constant in this ledger), and $h_{-0}$ is the trapped angular momentum assigned to the anti-neutrino.

The anti-neutrino and neutrino have too much angular momentum to fit as standard occupancy inside a single Aether unit. Therefore, the trapped angular momentum must confine between folded Aether units containing the electron and proton. Since the trapped angular momentum is closer to the electron scale than the proton scale, the electron coupling is expected to dominate the maintenance of that trapped spin while confined in neutron structure.

The cavity in which the trapped angular momentum confines is magnetic because it is created by electron–proton magnetic charge binding. Therefore, the confinement follows magnetic-charge geometry rules. The neutrino geometry must be toroidal $(4\pi^2)$ if it exists within Aether structure. Since it couples to the electron, it exists between half of the electron and proton Aether units minus half-spin $\left(\frac{4\pi^2}{2}-\frac{1}{2}\right)$. Because it is confined in a magnetic binding cavity, it must also carry steradian structure, giving the neutrino angular momentum (relative to electron angular momentum) as:

\begin{equation}\label{nu_step} \frac{1}{4\pi}\left(\frac{4\pi^2}{2}-\frac{1}{2}\right)h = 1.53h \end{equation}

Simplifying:

\begin{equation}\label{neutrino} \frac{4\pi^2-1}{8\pi}\,h = 1.53h \end{equation}

Equation \eqref{neutrino} is aligned with the observed parity-violating behavior assigned to neutrinos in beta decay. In this model, the parity asymmetry arises because electrostatic binding involves mirrored substructures (two-body symmetry), whereas the released neutrino component is a one-body angular momentum that does not have a mirrored partner. The factor $8\pi$ is the weak interaction constant in this ledger.

A neutron is a proton with a bound electron and captured neutrino angular momentum. As long as the neutron remains part of a nucleus through magnetic charge binding, it does not normally decay.

Since neutrino angular momentum does not reside as ordinary Aether occupancy but exists between Aether units in the fabric, it is vulnerable to displacement by passing neutrinos. And since neutrinos do not carry electrostatic or magnetic charge in this model, they can pass through dense matter with minimal coupling. This suggests a testable correlation: increased beta-decay activity during geomagnetic storms (via increased atmospheric secondary production and neutrino flux).

Neutrons occasionally release from a nucleus and decay on the familiar timescale, but there is no local “clock law” forcing a specific neutron to decay at a specific moment. The decay trigger may be a collision with another neutrino or an electron magnetic moment excursion beyond the binding range of magnetic charge attraction to the proton.

In addition to natural collisions, it may be possible to bombard a neutron with neutrinos and initiate beta decay within a nucleus[13]. Certain isotopes will be more susceptible than others. When the electron escapes from the neutron, the trapped angular momentum escapes as well, enabling further induced decay pathways.

Further Neutrino Insights

No experiment has conclusively detected a neutrino or anti-neutrino as a directly imaged particle, even though neutrinos are inferred indirectly from conservation constraints and missing momentum assignments.

Neutrinos possess still another unique characteristic: they are very light. We do not know whether they possess any mass at all. It is quite possible that they have none, like photons. Still, many physicists are convinced that they do possess some mass, even if only an infinitesimal amount. In 1979, physicists at the ITEP research institute of the Academy of Sciences at Moscow claimed to have found proof that neutrinos possess a mass of about 20 eV. To date, this finding has not been corroborated by any other research center, and it most likely will be some time before we will know unequivocally whether or not neutrinos possess mass. But we do know that their mass cannot be very great, at most about 30 eV. At any rate, neutrinos are very light particles, more than ten thousand times lighter than electrons.[14]

In APM/QMU, the critical inconsistency is this: if the neutrino carries about $1.53h$ of angular momentum (as implied by neutron ledger closure), then treating it as “ten-thousand-times lighter than the electron” becomes mechanically incompatible with angular momentum conservation interpreted as structured primary angular momentum.

The simplest conservation statement is:

\begin{equation}\label{nu_from_h} h_n-h_p-h = 1.53h \end{equation}

If the neutrino were a true subatomic particle in the same structural class as the electron, then its mass would scale with its angular momentum at fixed $\lambda_C$ and $F_q$:

\begin{equation}\label{nu_mass_from_h} \frac{1.531h}{{\lambda_C}^2 F_q}=1.531\,m_e \end{equation}

Subtracting proton and electron mass from neutron mass produces the same ledger remainder:

\begin{equation}\label{mn_remainder} m_n-m_p-m_e=1.531\,m_e \end{equation}

In this model, the “missing mass” is not an energy bookkeeping trick. Mass is inertia, and inertia can reside in many units (potential, momentum, magnetic flux, and others). Dark matter has mass; when trapped between proton and electron it contributes to neutron structure (angular momentum and magnetic charge). When freed, it can go dark relative to Aether-based measurement: the inertia remains, but the Aether-coupled signatures disappear.

The Photon Angular Momentum

In the Standard Model, the photon is defined primarily as a discrete parcel of electromagnetic energy.

Photon – Standard Model Definition

The quantum of electromagnetic energy, regarded as a discrete particle having zero mass, no electric charge, and an indefinitely long lifetime.[18]

The definition describes what the photon is “supposed to carry” (energy) while denying the primary structural dimensions (mass and charge) that define energy in ledger form. In APM/QMU, energy is work, and the energy scale that fills a valence position is fixed by the electron ledger. A “massless particle” that nevertheless carries structured energy is therefore not a satisfactory structural definition.

Photon Angular Momentum In the Aether Physics Model, the photon is the angular momentum of an electron moving outward at the speed of photons. Because angular momentum must be conserved, the photon expresses as an expanding double-cardioid with a decreasing small radius. At extreme distances the photon becomes a line with an extremely small minor radius.

When a photon materializes in this ledger, it is:

\begin{equation}\label{phtn_def} phtn = h\cdot c \end{equation}

The photon can appear “massless” because half of its angular momentum occupies the electron spin position and half occupies the positron spin position. Half-filled opposite spin positions can neutralize their inertial manifestation rather than annihilating as fully realized particles. If an atom absorbs the photon’s angular momentum into a single electron spin position, the full mass and charge become available for interaction.

Rarely does an atom emit a single photon in isolation. Atomic structure determines light frequency via photon production rate. Increasing light intensity corresponds to increasing the number of excited atoms toward full excitation for the given substance.

In mainstream notation, a photon is often quantified as an energy packet:

\begin{equation}\label{E_hf} E=hf \end{equation}

In APM/QMU, the receiving atom fills a valence position to a fixed energy scale set by electron structure. Therefore, the “packet” is not a fixed-energy photon traveling intact; rather, it is a continual arrival of small angular-momentum increments from a constant photon train, accumulating until a valence position fills.

In the Aether Physics Model, a photon is emitted as $h\cdot c$, and since both are constants, the photon itself is a constant. The emitted light is then:

\begin{equation}\label{ligt_def} ligt=phtn\cdot freq \end{equation}

In this ledger, the received energy is expressed as:

\begin{equation}\label{enrg_from_ligt} enrg=\frac{ligt}{c} \end{equation}

and equivalently:

\begin{equation}\label{enrg_from_angm} enrg=angm\cdot freq \end{equation}

This parallels $E=hf$ in form, but with the decisive correction: the angular momentum $angm$ arriving at the atom is variable (it depends on geometry and distance), while $h$ remains the electron angular momentum constant.

Graviton

Modern physics often treats the graviton as the quantum of the gravitational field[19]. The language differs from APM/QMU, but the graviton resembles the Aether unit: spin 2 and no physical mass in the usual sense.

In the Aether Physics Model, the Aether unit is not merely the quantum of gravitation; it is the quantum of all fields. It is the only quantum that can produce a field of any kind because it also manifests as space.

Positron

Positron Angular Momentum The positron has the same mass (and therefore the same magnetic charge) as the electron and the same electrostatic charge magnitude as the proton. It exists in the opposite temporal torque direction from the electron and proton. Because its electrostatic charge sign is opposite that of the electron, it occupies the opposite electric charge sphere and the same electric charge sphere as the proton.

Anti-Proton

The anti-proton has the same electrostatic charge magnitude as the electron and the opposite temporal torque direction from the electron and proton. As the electron and proton can bind and thereby align spin direction, the positron and anti-proton can do the same and produce an anti-neutron.

Anti-proton Angular Momentum In addition, by the model’s charge-duality gravitational complement, the anti-proton and proton would gravitationally repel. A natural astrophysical inference is that some distant galaxies could be anti-galaxies.

Since photons of matter and anti-matter are the same in this model, anti-galaxies are in principle visible if not too distant. In that case, radio transmissions from anti-matter civilizations would also be receivable in principle.

Exotic Collision Effects

The Aether Physics Model is a structural quantum model for the stable subatomic particles that constitute the visible Universe. “Particles” with lifetimes of seconds or less are treated here as temporary collision effects rather than primary building blocks.

When sufficient resources and data access are available, further research on muons, tau particles, and other collision effects can be pursued within the APM/QMU ledger paradigm.

references

[1] It suffices for our purposes to notice that there is no empirical evidence that any of these particles exist; they are discussed in elementary particle physics because they appear in theories that are untested but attractive generalizations of successful theories, and they are considered in cosmology because they have some interesting and conceivably beneficial properties. Morton S. Roberts, ed., Astronomy & Astrophysics (Washington, DC: American Association for the Advancement of Science, 1985) 285.

[2] LEGO is a trademark of the LEGO Group.

[3] Barry Parker, Einstein's Dream: The Search for a Unified Theory of the Universe (New York: Plenum Press, 1986) 265.

[4] "Electron ," The Columbia Encyclopedia , 6th ed.

[5] A Dial-Up Quantum Reality (in Research News) David Kestenbaum, Science, New Series, Vol. 279, No. 5356. (Mar. 6, 1998), p. 1457.

[6] The NIST Reference on Constants, Units, and Uncertainty http://physics.nist.gov/cgi-bin/cuu/Value?eqre|search_for=radius

[7] The NIST Reference on Constants, Units, and Uncertainty http://physics.nist.gov/cgi-bin/cuu/Value?eqbohrrada0|search_for=radius

[8] Web page archived at: http://web.archive.org/web/20040923070747/http:/davidmac_no1.tripod.com/.

[9] "…the proton and the neutron are different states of the same elementary particle, the nucleon."  Walter C. Michels, International Dictionary of Physics and Electronics (New Jersey: Van Nostrand, 1956) 726.

[10] Zooming in on a proton packed with surprises, 2003 JLab News Release http://www.jlab.org/div_dept/dir_off/public_affairs/news_releases/2003/03protonshape.html

[11] "In a nucleus the neutron can be stable, but a free neutron decays with a half - life of about 17 min (1,013 sec), into a proton, an electron, and an antineutrino." "Neutron ," The Columbia Encyclopedia , 6th ed.

[12] Because the neutrino itself cannot be detected easily, inasmuch as its interaction with matter is so weak that it will usually pass through any detector untouched, the neutrino helicity is best measured indirectly through measurements of the momenta and angular momenta of all the other particles taking part in the decay. Assuming the conservation of momentum and angular momentum, any missing momentum and angular momentum must be assigned to the neutrino. Robert K. Adair, The Great Design: Particles, Fields, and Creation (New York: Oxford University Press, 1989) 284.

[13] "an energetic neutrino can induce the reverse of the decay that produced it. " "Neutrino ," The Columbia Encyclopedia , 6th ed.

[14] Harald Fritzsch, The Creation of Matter: The Universe from Beginning to End, trans. Jean Steinberg (New York: Basic Books, 1984) 122.

[15] To add a disconcerting touch to the mystery of beta decay, it was found that microcalorimetric measurements of the heat given up by the disintegration of RaE showed that the effective energy in heating is the mean energy of the beta particles. Thus it appeared that an energy of Emax was given up at each disintegration, but only a variable fraction of this energy was ever measured; the rest of the energy mysteriously vanished.  Lapp and Andrews Nuclear Radiation Physics (New York, Prentice-Hall, Inc. 1948) 172

[18] The American Heritage® Dictionary of the English Language, Fourth Edition Copyright © 2003 by Houghton Mifflin Company.

[19] "…the quanta of the gravitational field, which we name the graviton, must have a spin of 2." Robert K. Adair, The Great Design: Particles, Fields, and Creation (New York: Oxford University Press, 1989) 217.