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419.00
Superatomics
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![]() Fig. 419.03 |
419.03
The discovery of the first 92 self-regenerative chemical
elements was not by
the numbers starting with one, but in a completely random
sequence. In the super-atomics,
beyond Uranium, number 92, the split-second-lived chemical
elements have been
discovered in a succession that corresponds to their
atomic number__for example, the
94th discovery had the atomic weight of 94; the 100th
discovery was atomic weight 100,
etc.
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419.05
Every layer of a finite system has both an interior,
concave, associability
potential and an exterior, convex, associability potential.
Hence the outer layer of a
vector-equilibrium-patterned atom system always has
an additional full number
"unemployed associability" count. In the example cited
above (Sec. 418.03),
an additional
92 was added to the 146 as the sum of the number of
spheres in the first three shells. The
total is 238, the number of nucleons in uranium, whose
atomic weight is 238. Four of the
nucleons on the surface of one of the square faces of
the vector equilibrium's
closest-packed aggregation of nucleons may be separated
out without impairing the
structural-stability integrity of the balance of the
aggregate. This leaves a residue of 236
nucleons, which is the fissionable state of uranium__which
must go on chain-reacting due
to its asymmetry.
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419.10
Nuclear Domain and Elementality
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419.11
Where the primitive polyhedron considered is the vector
equilibrium, the
closest-packed-sphere-shell growth rate is governed
by the formula 10F2 + 2
(Sec.222).
Where the most primitive polyhedron is the tetrahedron,
the growth rate is governed by
the formula 2F2 + 2; in the cases of the octahedron and
the cube see Sec. 223.21.
The
formula is reliably predictable in the identification
of the chemical elements and their
respective neutron inventories for each shell. The identifications
are related exclusively to
the unique nuclear domain pattern involvements.
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419.14
As we see in Sec. 624,
the inside-outing of Universe
occurs only at the
tetrahedral level. In the nucleated, tetrahedral, closest-packed-sphereshell
growth rates the
outward layer sphere count increases as frequency to
the second power times two plus
two__with the outer layer also always doubled in value.
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419.20
Elemental Identification of First and Second Shell
Layers
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419.22
The omnidirectional closest packing of spheres in
all six symmetrical
conformations of the primitive hierarchy of polyhedra
probably provides models for all the
chemical elements in a hierarchy independent of size
in which the sum of the spheres in all
the layers and the nuclear sphere equals the most prominent
number of neutrons, and the
number in the outer layer alone equals the number of protons
of each atom. In the VE
symmetry of layer growth the sum of the spheres is one
and the outer layer is one: the
initial sphere represents the element hydrogen, with
the atomic number 1, having one
neutron and one proton. The second VE assembly layer,
magnesium, with the atomic
number 12, has 12 protons and 24 neutrons. The third
layer, molybdenum, with the atomic
number 42, has 42 protons and a majority of 54 neutrons.
The fourth layer, uranium, with
the atomic number 92, has 92 protons and an isotopal
majority of 146 neutrons. (Compare
Secs. 986.770
and 1052.32.)
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Vector Equilibrium Shell Growth Rate: 10F2 + 2
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![]() Fig. 419.30 |
419.30
Closest-sphere-packing Analogy to Atomic Structure:
In 1978 Philip
Blackmarr, a student of synergetics from Pasadena, proposed
a novel analogy of closest-
sphere-packing geometry to electron-proton-neutron interrelationships
and atomic
structure. He took note of the following four facts;
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419.31
Blackmarr then hypothetically identified the electron
as the volume of the
unit-vector-edge tetrahedron as ratioed to the volume
of the four-frequency vector
equilibrium, representing a symmetrical and "solid"
agglomeration of 308 rhombic
dodecahedra (with two of the outer-layer rhombic dodecahedra
assigned to serve as the
symmetrically opposite poles of the system's axis of
spin), or of 308 unit-radius spheres
and their interspaces. This evidences that the space
filled by the 308 rhombic dodecahedra
is the maximum, cosmic-limit, unit-vector, symmetrical
polyhedral space occupiable by a
single nucleus.
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419.32
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419.33
Here is an elegant realization that two spheres of
the outer-layer spheres (or
rhombic dodecahedra) of the symmetrical system have
to serve as the polar axis of the
system spin. (See Secs.223
and 1044.)
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419.34
Thus by experimental evidence we may identify the
electron with the volume
of the regular, unit-vector-radius-edge tetrahedron,
the simplest symmetrical structural
system in Universe. We may further identify the electron
tetrahedra with the maximum
possible symmetrical aggregate of concentrically-packed,
unit-radius spheres
symmetrically surrounding a single nucleus__ there being
12 new potential nuclei appearing
in the three-frequency shell of 92 spheres, which three-frequency
shell, when
surroundingly embraced by the four-frequency shell of
162 spheres, buries the 12
candidate new nuclei only one shell deep, whereas qualifying
as full-fledged nuclei in their
own right requires two shells all around each, which
12, newborn nuclei event calls for the
fifth-frequency shell of 252 spheres.
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419.35
Together with the closest-packed spheres of the outer
layer of the
icosahedron of frequencies 1 and 4 (and of the outer
layers of the closestpacked spheres of
the one__ and only one__ nucleus-embracing, symmetrically
and closest-packed, unit-radius
sphere aggregates in the form of the octahedron, rhombic
dodecahedron, rhombic
triacontahedron, and enenicontahedron) as well as the
already identified four-frequency
vector equilibrium, the rhombic dodecahedron is the
maximum nuclear domain within
which the pretime-size set of chemical-element-forming
atoms' proton-neutron-and-
electron interrelationship events can and may occur.
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419.36
All of the foregoing is to say that the size of one
spinnable proton consisting
of 308 rhombic dodeca closest packed in the symmetrical
form of the four-frequency
vector equilibrium is 1836 times the size of one prime,
pre-time-size, prefrequency, unit-
vector-edge tetrahedron or of one electron. Multiplication
only by division means that the
time-size frequencies of the elements (other than hydrogen)
occur as various concentric-
shell symmetry phases of the single-nucleus-embracing,
symmetrically closest-packed,
single-nucleus aggregates in the multiconcentric-layered
forms of the vector equilibrium,
tetrahedron, octahedron, rhombic dodecahedron, rhombic
triacontahedron, and cube.
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419.37
Synergetics has long associated the electron with
the icosahedron.
Icosahedra cannot accommodate concentric shells; they
occur as single-layer shells of
closest-packed, unit-radius spheres. Since the proton
has only the outer shell count, it may
be identified with the icosa phase by having the total
volume of the rhombic-
dodecahedron-composed four-frequency vector equilibrium
transformed from the 306
(non-axial) nucleon rhombic dodecahedron into each of
the closest-packed, single-layer
icosahedra shells as an emitted wave entity. The rhombic
dodecahedron neutrons are
packed into concentric layers of the vector equilibria
to produce the various isotopes. For
example:
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| Next Section: 420.00 |