Lepton and Quark
Mass Theory: A Compositional Framework
This framework proposes that the masses
of fundamental particles can be derived from their
compositional structure, involving "generic" “prime” and "flavored"
components (potentially related to Rishon elements) and scalar
bosons with specific "combinatorial values." The interplay of these
components and their combinatorial values determines mass factors
that either increase or decrease an initial mass associated with the
generic particle.
Compositional Basis of Mass:
Particle masses are not arbitrary but
arise from a fundamental composition of the generic particles
(electrons/neutrinos or d-quarks/u-quarks) and scalar bosons. The
specific type and combinatorial value of these bosons dictate mass
modifications.
Generational Hierarchy:
The theory articulates the mass differences between the three
generations of leptons (tau, muon, electron and their associated
neutrinos) and quarks (top, bottom, charm, strange, up, down).
Different boson configurations and their interactions with the
generic particles are proposed to account for these mass
disparities. |
Role of Scalar Bosons:
Scalar bosons play a crucial role in
determining the mass of composite leptons and quarks. Their
"combinatorial values" and whether they involve "flavored" or
"non-flavored" components influence whether they act as mass
increasing or decreasing factors. Combinatorial Value and Mass
Factors: The algebraic product of the combinatorial values of the
constituent particles (generic particle and scalar boson) is
critical. A positive product (negative x negative or positive x
positive) generally leads to a mass increase, while a negative
product (positive x negative or negative x positive) leads to a mass
decrease. Comparison to the Standard Model: The mass values
predicted by this schema are comparable to what is predicted by the
standard model, so this framework may provide a potential underlying
explanation for observed particle masses. Mass Factors
within Generations: For leptons, a
consistent mass factor of approximately 160,000 electron units,
comparable to the mass of the W boson (the weak interaction
particle), is observed to separate charged and uncharged leptons
within each generation. Electromagnetic Influence: The "boson plus"
is noted to have an "electromagnetic factor" that can convert a
generic d-quark to a generic u-quark, impacting the subsequent mass
calculation. Quarks: Top
Quark Mass: Composed of a "generic
dquark" (200 electron units) and a "scalar boson plus." Due to the
total combinatorial value being three, the boson carries a mass
factor of 200, further multiplied by 2,000 due to the
electromagnetic conversion of the generic d to a generic u,
resulting in a mass of "400,000 electron units." Bottom
Quark Mass: Composed of a "generic D"
(200 electron units) and a "boson zero." With a total combinatorial
value of three, the boson has a mass factor of two, and further
interaction with a boson zero carrying a combinatorial value of 20
yields a bottom quark mass of "8,000 electron units."
Charm Quark Mass: Derived from a "generic
D" converted to a "generic U" (2,000 electron units) through an
electromagnetic interaction with a "boson Plus." The presence of a
flavored component associated with this boson defines it as a charm
quark with a mass of "2,000 electron units." Strange Quark
Mass: A "generic deark" (200 electron
units) with a "boson zero that is flavored." Since the total
combinatorial value is one, the boson does not affect the mass,
resulting in a strange quark mass of "200 electron units."
Down Quark Mass: Composed of a "generic
uquarik" (2,000 electron units) and a "boson minus" with a
combinatorial value of -2, leading to a mass decrease of 200
electron units and a down quark mass of "10 electron units."
Up Quark Mass: Derived from a "generic
dquark" (200 electron units) and a "boson zero" which divides by a
mass factor of 20, resulting in 10 electron units. Another
configuration involves a "boson plus" converting a d-quark to a
u-quark and dividing by two, followed by a "boson zero" dividing by
20, resulting in an up quark mass of "five electron unit."
Leptons: Tau Lepton Mass:
The tau lepton is proposed to be composed of a "generic neutrino"
(with an initial mass of 0.00125 of an electron unit) and a "boson
minus." The interaction of their combinatorial values leads to a
mass increase, resulting in a predicted tau mass of "4,000 lepton
units." Tau Neutrino Mass: The
tau neutrino is composed of a "muon neutrino" (also starting at
0.00125 of an electron units) and a "boson zero," resulting in
a mass of "2500s of electron or an electron unit." Mass
Factor Between Tau Lepton and Tau Neutrino:
The mass factor between the charged and
uncharged tau leptons is predicted to be "160,000 electron units,"
comparable to the W boson mass. Muon Mass:
The muon is formed from a "generic
neutrino" (0.00125 of an electron units) and a "boson minus"
with a "combinatorial value of zero," resulting in a mass of "200
electron units." Muon Neutrino Mass:
Similar to the initial generic neutrino
mass, the muon neutrino is stated to have a mass of "0.00125 of an
electron unit." Electron Mass:
The electron is derived from a "generic
electron" (equivalent to the muon with 200 electron units) and a
scalar boson with a compositional value of two, leading to a mass
reduction to "one" electron unit. Electron Neutrino Mass:
Starting with a "generic electron" (200
electron units) and involving a "scalar boson plus" that inverts it
to a neutrino and provides a division, the electron neutrino mass is
predicted to be "625 millionth of an electron vote." This value is
noted to be the reciprocal of the 160,000 electron unit mass factor.
This work describes a theoretical framework where the masses of
leptons and quarks are determined by their fundamental composition
of generic particles and scalar bosons with specific combinatorial
values. The interactions and combinatorial products of these
components dictate mass factors that modify an initial "mass."It
describes a structured way to understand the mass hierarchy within
and between generations of fundamental particles, with predicted
mass values consistent with the Standard Model. The concept of
"flavored" and "non-flavored" components and their role in
determining particle identity and mass modification is a key aspect
of this framework. Further research is needed to fully understand
the nature of these "generic" and "flavored" rishon-like components
and the detailed mechanisms governing their interactions and
combinatorial values.
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