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European Journal of Applied Sciences – Vol. 12, No. 3
Publication Date: June 25, 2024
DOI:10.14738/aivp.123.16922
Robson, B. A. (2024). The Generation Model of Particle Physics. European Journal of Applied Sciences, Vol - 12(3). 01-17.
Services for Science and Education – United Kingdom
The Generation Model of Particle Physics
Brian Albert Robson
Department of Fundamental and Theoretical Physics, Research School of Physics
The Australian National University Canberra, ACT 2601, Australia
ABSTRACT
The main purpose of this paper is to present the Generation Model (GM) as an
alternative to the Standard Model (SM) of particle physics, which is incomplete. It
will be reported how the GM provides an understanding of many problems and
puzzles associated with the SM. In particular: in the GM, the 14 elementary
particles of the SM are all composite particles: this leads to a unified origin of
mass, unlike the SM, so that the GM has no requirement for the Higgs field to
generate the mass of any elementary particle. In the GM, the strong
chromodynamic force is taken down one layer of complexity to describe the
composite nature of the leptons and quarks: this leads to an understanding of the
gravitational force, as a residual interaction of the strong nuclear force. This
gravitational interaction has two additional properties, which provide an
understanding of both dark matter and dark energy. The GM predicts that there is
no matter-antimatter asymmetry, and that energy is conserved in the Universe.
The GM indicates the existence of both higher generation quarks in nucleons and
mixed parity states in hadrons, and also the conservation of CP in weak nuclear
interactions.
Keywords: particle generation, rishon, mass, photon, gravity, antimatter, CP, parity.
INTRODUCTION
In April 2001, I attended a public lecture presented in Canberra, Australia by a then recent
Nobel laureate, Martinus Veltman concerning the “Facts and Mysteries in Elementary Particle
Physics”, prior to the publication in 2003 of his books with the same title [1]. Veltman stated
that the greatest puzzle of elementary particle physics was the occurrence of three families of
elementay particles that have the same properties except for mass in the SM.
The main purpose of this paper is to present an alternative to the Standard Model (SM) of
particle physics. This alternative model, called the Generation Model (GM) of particle physics,
was developed by the author of this paper from 2001-2019, primarily to overcome many
deficiencies of the SM. The SM, while enjoying considerable success in describing the
interactions of leptons and the multitude of hadrons with each other, as well as the decay
modes of the unstable leptons and hadrons was generally considered, during the latter years
of the 20th century, to be incomplete in the sense that the SM provided little understanding of
several empirical observations: the existence of three families or generations of leptons and
quarks, which apart from mass have similar properties; the mass hierarchy of the elementary
particles, which form the basis of the SM; the nature of the gravitational interaction and the
origin of CP violation, etc. The GM, including its development, has been described in some
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Robson, B. A. (2024). The Generation Model of Particle Physics. European Journal of Applied Sciences, Vol - 12(3). 01-17.
URL: http://dx.doi.org/10.14738/aivp.123.16922
theory of relativity, the mass of a particle was related to its energy content E by the equation
m = E/c2, where c is the speed of light in a vacuum.
In the GM, the origin of the masses of the six leptons and the six quarks is attributed to their
composite nature, for which there exists considerable indirect evidence: the electric charges
of the electron and the proton are opposite in sign but are exactly equal in magnitude, so that
atoms with the same number of electrons and protons are neutral. Consequently, in a proton
consisting of three quarks, the electric charges of the quarks are intimately related to that of
the electron. These relations are readily comprehensible, if leptons and quarks are composed
of the same kinds of particles. Furthermore, in the SM, the six leptons and the six quarks can
be grouped into three generations: (i) (e
−,νe,u,d), (ii) (μ−,νμ,c,s) and (τ
−,ντ,t,b). Each generation
contains particles, which have similar properties other than mass. The existence of three
repeating patterns suggests that the members of each generation are composite particles,
analogous to the composite elements in the same vertical column of the Mendeleev periodic
table that have similar chemical properties apart from mass.
The elementary particles of the GM are two kinds of massless spin-1/2 particles, introduced
independently in 1979 by Haim Harari and Michael Shupe [5,6] to describe the charge states
of the four particles, which constitute the first generation of elementary particles and their
antiparticles of the SM. In the GM, the two massless elementary particles are (i) a T-rishon
with electric charge Q = +1/3 and (ii) a V -rishon with Q = 0. Their antiparticles are a
T̅ antirishon with Q = −1/3 and a V̅-antirishon with Q = 0. In the GM, each lepton and quark is
a composite particle of the elementary T-rishons, V -rishons and/or their antiparticles the T̅ -
antirishons and the V̅-antirishons.
The second problem (2): the assumption of a non-unified and complicated additive quantum
number classification scheme involving several ‘partially conserved’ additive quantum
numbers, such as strangeness S, led to several problems for the development of the SM.
During the development of the SM, the elementary leptons and quarks were allotted nine
independent additive quantum numbers: charge Q, three lepton numbers, Le, Lμ,Lτ, baryon
number A, and four quark numbers, S, C, B and T (see Table 1 for details). For each particle
additive quantum number N, the corresponding antiparticle has the additive quantum number
-N. In the SM the leptons and quarks have different additive quantum numbers, except for
charge Q. All the additive quantum numbers associated with leptons are conserved in all
particle interactions. However, the four quark numbers, S, C, B and T, are not conserved in
weak nuclear interactions, although both charge Q and baryon number A are conserved in all
particle interactions. Consequently, in the SM, the leptons and quarks, apart from charge Q,
have different additive quantum numbers, so that the classification of the elementary particles
of the SM is nonunified. In addition, the introduction of ‘partially conserved’ additive quantum
numbers, such as strangeness S, in the development of the SM was a very dubious assumption,
since in quantum mechanics, quantum numbers are usually conserved quantities and the
nature of the CC weak nuclear interactions is “weak” because it is mediated by very massive W
bosons not because the strangeness quantum number S is not conserved. This led to several
problems for the development of the SM.