250.00
Discoveries of Synergetics
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250.01
Discovery
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250.10
Academic Grading Variables in Respect to Science Versus
Humanities
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250.20
My Independent Mathematical Explorations
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250.30
Remoteness of Synergetics Vocabulary
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250.40
The Climate of Invention
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250.50
Coincidental Nature of Discoveries
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250.60
Proofs
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251.00
Discoveries of Synergetics: Inventory
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251.01
The ability to identify all experience in terms of
only angle and frequency.
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251.02
The addition of angle and frequency to Euler’s inventory
of crossings, areas,
and lines as absolute characteristics of all pattern
cognizance.
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251.021
Synergetics adds four additional topological aspects
to Euler's three
cosmically unique aspects of vertexes, faces, and edges.
Synergetics adds (1) angles, (2)
irrelevant untuned insideness and outsideness, (3) convexity
and concavity, and (4) axis of
spin, making a total of seven topological aspects (see
Sec. 1044.00);
synergetics has also
recognized the addition of frequency as being always
physically manifest in every special
case.
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251.03
The omnirational accommodation of both linear and
angular acceleration in
the same mathematical coordination system.
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251.05
The gravitational is comprehensively embracing and
circumferentially
contractive__ergo, advantaged over the centrally radiational
by a 6:1 energy advantage;
i.e., a circumference chord-to-radius vectorial advantage
of contraction versus expansion,
certified by the finite closure of the circumference,
ergo, a cumulative series versus the
independent, disassociating disintegration of the radii
and their separating and dividing of
energy effectiveness. (This is an inverse corollary
of the age-old instinct to divide and
conquer.)
(See Secs.529.03,
541.00 and
1052.00.)
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251.06
The gravitational-radiational constant 10F2+2.
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251.07
The definition of gravity as a spherically circumferential
force whose
effectiveness has a constant advantage ratio of 12 to
1 over the radial inward mass-
attraction.
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251.10
The introduction of angular topology as the description
of a structural
system in terms of the sum of its surface angles.
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251.14
One of the differences between atoms and chemical
compounds is in the
number of central-angle systems.
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251.15
The tetrahedral trisecting of angles: the trisection
of a 180-degree angle.
(See Secs. 841.16 and
841.30.)
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251.16
The rational volumetric quantation or constant proportionality
of the
octahedron, the cube, the rhombic triacontahedron, and
the rhombic dodecahedron when
referenced to the tetrahedron as volumetric unity. (See
Sec. 1053.21.)
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251.17
The rational and symmetric surface subdivision of
the icosahedron, the
octahedron, the cube, and the rhombic dodecahedron by
the 48 spherical triangle tiles of
the vector equilibrium's 25-great-circle grid, rationally
quantized in a reverse order
of magnitude in whole, low-order, even numbers. (See
Secs. 1053.20-21.)
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251.18
The seven unique axes of great-circle spinnability
that also describe the
seven great circles foldable into bow ties.
(See Sec.1040.)
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251.19
The definition of the omniequiangled and omnitriangulated
tetrahedron,
octahedron, and icosahedron, with respectively three,
four, and five triangles around each
of their vertexes, as altogether constituting the topological
and finitely limited set of prime
structural systems.
(See Sec. 610.20.)
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251.20
The discovery of the mathematically regular, three-way,
greatcircle,
spherical-coordinate cartographic grid of an infinite
frequency series of progressive
modular subdivisions, with the spherical radii that
are perpendicular to the enclosing
spherical field remaining vertical to the corresponding
planar surface points of
cartographic projection; and the commensurate identification
of this same great-circle
triangulation capability with the icosahedron and vector
equilibrium, as well as with the
octahedron and the tetrahedron.
(See Secs. 527.24 and
1009.98.)
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251.28
The vector model for the magic numbers, which identifies
the structural logic
of the atomic isotopes in a symmetrical synergetic hierarchy.
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251.29
The trigonometric identification of the great-circle
trajectories of the seven
axes of symmetry with the 120 basic disequilibrium LCD
triangles of the spherical
icosahedron. (See Sec. 1043.00.)
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251.30
The rational identification of number with the hierarchy
of all the geometries.
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251.31
The A and B Quanta Modules.
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251.32
The volumetric hierarchy of Platonic and other symmetrical
geometricals
based on the tetrahedron and the A and B Quanta Modules
as unity of coordinate
mensuration.
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251.33
The identification of the nucleus with the vector
equilibrium.
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251.34
Omnirationality: the identification of triangling
and tetrahedroning with
second- and third-powering factors.
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251.35
Omni-60-degree coordination versus 90-degree coordination.
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251.36
The identification of waves with vectors as waviform
vectors; the
deliberately nonstraight line.
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251.37
The comprehensive, closed-system foldability of the
great circles and their
identification with wave phenomena.
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251.38
The accommodation of odd or even numbers in the shell-generating
frequencies of the vector equilibrium.
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251.40
The provision for the mathematical treatment of the
domains of interferences
as the domains of vertexes (crossings).
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251.41
Mathematical proof of the four-color map theorem.
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251.42
The introduction of the tensegrity structural system
of discontinuous
compression and continuous tension.
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251.43
The identification of tensegrity with pneumatics and
hydraulics.
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251.45
The disclosure of he rational fourth-, fifth-, and
sixth-powering modelability
of nature's coordinate transformings as referenced to
the 60º equiangular, isotropic vector
equilibrium.
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251.48
The disclosure of a hierarchy of rational quantation
and topological
interrelationships of all physically experiential phenomena
that are omnirationally
accounted when we assume the volume of the tetrahedron
and its six vectors to constitute
both metaphysical and physical quantation unity. (See
Secs.221.01
and 620.12.)
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251.50
The integration of geometry and philosophy in a single
conceptual system
providing a common language and accounting for both
the physical and metaphysical.
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260.00
The Epistemography of Generalization and Special
Case
[260.00-269.07 Nature in a Corner Scenario]
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260.10
Invisibility of Macro- and Microresolutions
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260.12
The diameter of the spherical activity domain of a
single atom, including the
electrons orbiting its nucleus, is called one angstrom.
And one angstrom is l/2,500,000th
the diameter of the smallest humanly seeable speck.
Moreover, the diameter of the atomic
nucleus is l/10,000th of one angstrom, and the nucleus
has now been found to consist of a
plurality of further "particles" such as quarks, leptons,
hadrons, and so forth. Humans
have now developed electromagnetic sensors, have microphotographed
individual atoms,
and have macrophotographed a billion galaxies, each
of hundreds of billions of star-
population magnitudes__99.9999 percent of which information
about reality is invisible to
the naked human eye.
(See Sec. 1238.60.)
What humans
have been experiencing and
thinking of "realistically" as dim "somethings" or "points"
in a field of omnidirectional
seeming nothingness now requires experimentally provable
reconsideration,
epistemographic reconceptioning, and rewording.
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260.20
Convergent vs Parallel Perception
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![]() Fig. 260.211 |
260.211
Our two eyes form the baseline of an isosceles triangle
and seek to discern
the convergent angle at an opposite object apex: for
instance, tracks A or B, with the
distance between A and B constant. The farther away
they are, they become relatively
shorter and shorter chords of ever larger circles A
and B, and finally they appear to be
congruent. See Fig. 260.211.
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260.22
Though the diameter of Betelguese in Orion’s Belt
is greater than the
diameter of the planet Earth’s orbit around the Sun,
Betelguese appears to Earthians only
as a fine point of light. As in the rate of information
recall by the mind from brain storage,
there is also an inherent lag in the rate human optical
equipment can apprehend newly
perceived phenomena. The pulsative frequency of alternating
current electric light is 60
cycles per second, which is designed to coincide with
the frequency corresponding to
humans’ “second look” stroboscopic rate of apprehending.
In a like manner the frequency
rate of the cinema's picture-frame running is synchronized
to coincide with the human rate
of mental-mouthful digestibility of new information
receptivity, which must check the new
information with the old to permit recognition or new
cognition. The static frames
themselves__as in benday screen printing__are frequency-subdivided
into local increments
whose wavelength-spacing is infratunable by the human-brain-apprehending
set. The
human brain apprehends 200 info-bits per inch as omnicontinuous,
despite the separate
frequency islands of their different color light points,
each of which is an island of different
electromagnetic frequencies. All of the spots are frequency
islands like events and novents
(see Sec.524.01).
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260.30
Physical Experience and Closest Packing of Spheres
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260.32
Closest-packed spheres, or spherical events, of equal
frequency and
wavelength produce tetrahedral agglomerations which,
as events transpire, produce
additional layers, each of which consists of equilateral
triangles of one more edge row than
the previous one. (See the event relationship law at
Sec. 227.)
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260.33
Because nature always operates most economically__ergo,
most closest
packed__and because all asymmetries are observable only
relative to idealized symmetry,
we find all the similar-magnitude events of experience
tend to close pack triangularly in
symmetrical convergent or divergent aggregations. (See
Secs. 223.05,
505.62, and
532.10.)
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260.40
Convergence to a Nucleus
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260.42
The synergetic coordinate system of nature and its
finite macro-micro
turnaround-limited hierarchy of primitive ascending
or descending timeless-sizeless,
omnisymmetrically concentric, polyhedral components
provides the human mind with a
rational means of resolving problems by bringing nature
into a corner__a convergent
terminus center, a four-dimensional corner of the four-dimensional
planes of the
tetrahedron. Only with the four-dimensional convergence
and divergence of synergetics
can the human mind reduce problems to comprehension
as minimum-limit systems. The
minimum polygon is a triangle; the minimum polyhedron
is a tetrahedron; both of their
structural behaviors are unique
(see Secs. 614.00
and 621.00).
By their academic training
humans think only in terms of parallel and rectilinear
coordination, and so they tend to
hold to the unresolvable parallel interpretations of
their lives’ experiences. They seek to
maintain the status quo and__despite the organic and
biologic manifests of birth and
death__they fail to be able to take advantage of the
cornerability of comprehension and
the positional fixes provided by the four-dimensional,
synergetic, convergent-divergent
coordination.
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260.50
Precession of Two Sets of 10 Closest-Packed Spheres
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260.51
Two identical sets of 10 spheres in closest packing
precess in 90-degree
action to form a prime, nonnucleated, four-ball-to-the-edge
tetrahedron with a total of 20
spheres. Each of the two sets of 10 balls consists of
a line of four balls arranged in a
tangentially cohered row nested in the long valley of
a rectangle consisting of three pairs
of balls tangentially cohered to one another in a parallel
array, with two balls on one end
and three balls on the other end. Cohering the four-ball
row tangentially to the valley of
the six-ball quadrangle produces a 10-ball aggregate.
When brought together, these two
10-ball assemblies produce the prime, four-ball-edge
tetrahedron of 20 balls, the largest
single-shell tetrahedron without a nuclear ball. (This
20-ball tetrahedron is at the heart of
the tetrahedral assembly of 120 balls comprised of two
sets of 60 closest-packed
spheres__see Sec. 417.00.)
To bring them into tetrahedral
symmetry of assembly, each four-
ball edge of the two separate assemblies must be precessed
(turned at right angles) to the
other's four-ball edge. In these conditions the two-ball
edges of the six-ball rectangle are
now addressing the three-ball edges of the other quadrangle.
To the trained eye and
rationale of rectilinear coordination it seems illogical
to address two balls to three balls or
three balls to two balls. In matching such assemblies
people think of doing so only in
parallels or perpendiculars.
(See Sec. 527.08.)
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260.52
In universally convergent-divergent coordinate growth
or shrinking, each
row is greater (or lesser) by one than the next. Three
automatically goes to two in a
convergent, planar-arrayed, structurally stable system
and two automatically goes to three
in a divergent, planar-arrayed, structurally stable
system. Tetrahedral expansion or
contraction produces a structurally stable systematic
model of universal behavior. In
tetrahedral growth one goes to three and three goes
to six and six goes to 10 (see Sec.
415.55 and Fig.
415.55A).
Tetrahedral growth from unity
is special-case angularly
directional. Vector equilibrium growth from unity is
nuclear-divergent at a growth rate of
ten times frequency to the second power plus two:
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260.53
A tetrahedron has three__and only three__inherent polar
symmetries; their
axes run between the midpoints of the tetrahedron’s
three pairs of opposite edges. (See
Sec. 622.)
These midpoints are in edges that are oriented
at 90 degrees to one another.
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261.00
Getting Nature into a Corner
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261.02
What Euler and all professional topologists and mathematicians
called
"areas" are only windows in polyhedrally conceptual
systems. You look out the window at
the nothingness of undimensional night__or of fog. The
"faces" of presynergetics topology
packaged the undimensionable nothingness into arbitrary
somethingness, which thus
misassumed the dimensions of the face windows and their
closed-circuit edges to
constitute dimensional attributes of the undimensional
nothingness so framed.
Academically misinformed teachers go to the blackboard,
drawing a "square," and saying
to the students, "A square is an area bound by a closed
line of four equal-length edges and
four equiangled corners," without paying any attention
to the inherently existent
complementations of Universe. To start off with, the
phenomenon "square" is dependent
on the phenomenon "blackboard," whose structural matrix
alone maintained the
symmetrical shape of the nonstructurally stabilized
pattern of the square. (Compare Sec.
617.04.)
The closed-line pattern of the square inadvertently
subdivides the whole surface
of the polyhedral blackboard into two areas, both bound
by the closed line of four equal
edges and four equal angles. The four equal edges of
the large complementary square are
the same length as those of the small square; the big
square's corners are each 270
degrees, while the small square’s corners are each 90
degrees. (Compare Sec. 810.)
Moreover, the drawing of the square also inadvertently
subdivides the insideness and
outsideness of the blackboard into concave and convex
big and little squares; it also
deposits part of the Universe as "chalk" atoms onto
the blackboard’s agglomeration of
atoms, which inadvertently rearranges the chemical element
resources of Scenario
Universe.
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22 = 4, 4×10=40, 40 + 2 = 42 |
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spheres symmetrically embrace the 12-ball system. Thus the number of unit radius spheres in the third layer is 92, and so forth (see Sec.418). |
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261.04
Since the central or nuclear sphere has no outer layer
and is only the nucleus,
its frequency of layer enclosures is zero. (See Sec.
415.10.)
Following our symmetrically
and convergently diminishing uniform rate of contraction
to its inherent minimum and
terminal frequency case of zero, and applying our generalized
formula 10F2 + 2, we have
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02 = 0, 0×10 = 0, 0 + 2 = 2 |
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and we discover that unity is two. The single nuclear sphere consists of both its concave inside and its exterior convex sphere, its inbounding and outbounding co-occur at the convergent, center-of-volume turnaround point. Unity is plural and at minimum two (see Secs. 224.12 and 240.03). That the nuclear ball is inherently two has been incontrovertibly discovered by reducing nature to her omnidirectionally convergent, nuclear-center terminal case. |
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262.00
Conceptual Minimum
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262.01
Since there was nothing more exaltedly high than heaven
and nothing more
degradingly low than hell, up and down were limited
or terminal dimensions.
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__Since humans were so tiny in respect to their laterally surrounding world, and since the tales of travelers reported greater mountains as one went inland from the sea, and since the sea ever surrounded the land, the best-informed humans assumed Earth to be an island floating on a sea that extended laterally to infinity in all horizontal directions as a plane, a plane whose surface could be made rough by god-blown winds, while the skies were filled with gods disguised as clouds blowing winds. |
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__Since the shortest distances between two points seemed obviously to be a straight, stretched-hair line, all the straight lines on the infinite plane of the world ran to infinity; and since humans could never reach infinity, they need not worry about where the points were located between which the straight infinite lines were stretched. All they had to do was to have two local points through which to run their “straight” line, which could thus be extended to infinity in two opposite directions. This was the genesis of "flat land," from which humans have not yet emerged. In flat land there are infinite biggest and smallest: In the vertical sense this means giants bigger than mountains and gods bigger than giants__ergo, the biggest greatest god, the biggest of visually engendered conceptioning enthroned on the highest mountain, while the invisibly smallest emerged as the elves and the evil spirits existing in things. |
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262.06
There are no terminal generalizations. Generalizations
are eternal
independent of size and time. The weightless, sizeless,
frequency-innocent principles are
dealt with in synergetics and are exclusively mind-employable.
Synergetics represents an
exclusively mind-conceptual, complex system of numerically
identifiable, geometrical
interrelationships holding eternally true in all special
case manifestations and physical
discoverabilities, utterly independent of time-size.
(See Sec. 445.11.)
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262.08
The physical is always special case; this is why we
spell Universe with a
capital U.
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262.10
We do not have two Universes: this world and the next
world. Death is only
the as-yet-unexperienced, superlow frequencies. Both
death and life are complementary
functions of our electromagnetic experience. (See Secs.
526.25
and 531.10.)
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263.00
Nothingness and Tunability
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263.02
Our brains are physical tuning capabilities consisting
of uniquely resonant
atoms and cells. Apprehension consists of resonant atoms
tuning into congruently resonant
atoms. There is a cosmic meshingness; an angle-and-frequency
congruence similar to that
of mechanical gear trains when the number of teeth per
circular perimeter and the angular
modulation of the valleys and peaks of the individual
teeth of the larger, smaller, or unit
radius gears must mesh with minimally tolerated aberrational
error; wherein the
aberrations of metallic gears must be compensatingly
interfilled with lubricants that
prevent the aberrations of one part from reaching the
aberrations of the reciprocating part.
In much modern machinery nylon and other plastic gears
have provided interyieldability,
obviating the use of lubricants. Such yielding is demonstrably
employed by nature in the
hydraulic-pneumatic, crystalline structuring of all
biological organisms. (See Sections
522.36
and 1052.52.)
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263.03
Special cases are inherently terminal. Brain, which
deals only with special
case experiences, each of which is energetically terminal,
demands knowledge of how
everything begins and ends. But principles are eternal,
a word with which the brain is not
familiar. All inputs to the brain are finite. (See Sec.
504.04.)
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263.04
We have what we refer to as events and novents (Sec.
524.01). Experiences
are always special case event programs. The special
cases of music or noise are
temporarily tunably sensed frequencies, of whose message
significance we become
progressively aware and in between which unsensed, untunable,
eternal interrelationships
persist. There is no verb for eternity. Verbs are always
special case.
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264.00
Geometry of Self and Otherness
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264.01
A point is a something, a complex entity system, but
an infratunable system.
A point occurs as the first moment of awareness of a
looming-into-tunability of any system
in Universe. A point__or a noise__appears in an angularly
determinable direction within
the total omnidirectional spherical sphere of reference
of the individual observer's sense-
informed environment. It is oriented in respect to the
observer's head-to-heel axis of
reference in respect to which the direction from which
the somethingness of infradiscrete
tunability__as well as the non-tune-outability of the
static__is emanating, as distinct from
the nothingness of untuned-in, omnidirectional withinness
and withoutness. (See Secs.
505.65,
505.74, and
527.25.)
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264.10
Prime Othernesses: Single and Plural Otherness
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264.11
While environment plus me equals Universe, Universe
minus me does not
equal environment.
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264.12
Environment does not exist without me. I the observer
am the living human
experience. Life is the present experience. Experience
begins with awareness. No
otherness: No awareness.
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265.00
Unity of Triangulation
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265.03
At one early historical moment in that epistemological
evolution humans
evolved the mathematical concept of dimensionless points,
lines, and planes. Their
dimensionless lines and planes were aggregates of the
dimensionless points, yet these self-
contradictory concepts have persisted in the children's
school curricula of today, despite
the fact that they were adopted long before humans had
even dreamed of optical
magnifying lenses, let alone electron microscopes. The
philosophy that adopted such
nonoperational educational devices was predicated__they
said__upon "purely imaginary
phenomena," and since the image-ination of the brain
is entirely furnished with special case
experiences of system conceptuality (see Secs.
504.04
and
1056.15),
it is appropriate in
this moment of instrumentally informed experience to
reformulate our experience-
substantiated philosophy.
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265.05
The observed otherness can be an organically integral
part of the individual
observer, for the individual human organism is__at simplest__a
system comprised of a
myriad of systems, which in turn are comprised of myriads
of subsystems of subsystems of
subsystems__to the limit of present microexploration
capability. And the individual human
organism will always consist of systems and never of
nonsystems, for less-than-system
systems are inherently nondiscoverable.
(See Sec.400.011.)
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265.08
As with the “out” of in-out-and-around directions,
the ultratunable is ultra to
both external and internal experiences of human record.
The ultratunable nothingness
persists where the electromagnetic wavelengths involved
are greater than the span of all
humanly remembered experiences; wherefore the last time
such a phenomenon occurred
was prior to human experience recording, the next time
its wave is to peak is
unpredictable, because it always takes a minimum of
two experiences to define a
wavelength, but it always takes a minimum of three identical-magnitude
events (waves)
and their identical-magnitude wave intervals to definitively
arouse humans' awareness that
they are experiencing an unfamiliar wave-frequency phenomenon__ergo,
to trigger
humans' re-cognition capability thus to become aware
of the same phenomenon being
repeated for a third time (tres-pass) with the same
interval of time between them occurring
for the second time.
(See Sec. 526.23. )
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265.12
A frequency of four events provides the three intervals
that also form the
base triangle of the tetrahedron apexed by the initially
unpaired, angularly finite event. The
insideness and outsideness of this primitively evolved
tetrahedron constitute the minimum
macrocosm-microcosm-differentiating system of the Universe.
This tetrahedron has six
angularly directional interrelationship lines interconnecting
its four finite events. (See
"Observer as Tetrasystem,"
Sec. 267.)
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265.13
The chief characteristic of frequency is the accommodation
of special case
systems. Frequency identification begins only upon the
recurrence of a directionally
continuous fourth similar event along any one line of
vertexial interrelationships of a
system__ergo, with a minimum of three similar time intervals.
An angle, as we learn at
Sec. 515.00,
is inherently a subfrequency event. Four
nonsimultaneous, unique, angular
event experiences occurring successively as a trajectory
trending in the same direction
constitute the minimum constituents for the time-size-measurable
special case__i.e.,
temporal case__identifications.
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266.00
Science and Mathematics in the Language of Electromagnetics
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266.03
A geodesic line is a component concept of systems'
interrelationships.
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267.00
Observer as Tetrasystem
|
![]() Fig. 267.02A-B |
267.02 |
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Inherent tetrahedral relationship. (See Fig. 267.02A.)
Observer is inherently a tetra-system. (See Fig. 267.02B.) |
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267.03
Physical self is inherently a tetrahedral observing
system with four alternate,
"fail-safe," distance-and-direction-sensing circuits.
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267.04
Special case is angularly referenced to the inherent
twoness of the polar axis
of the system doing the observing, because the observer
is a system and the system is four-
dimensional. The fact that unity is two
(Sec. 513.03)
means that an observer is at
minimum two, but realistically four, because the observer
is a system; and the observed is
at minimum two, but being a system, is realistically
four. A range-finder is inherently
tetrahedral.
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268.00
Omnioriented Tunability
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268.01
We call it a triangle only because the observing system
lacks the frequency
tunability to see the altitude of the tetrahedron.
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268.07
This inference is also implicit in the closest-packed
uniradius spheres, as
photographically manifest by atomic agglomerations whose
spherical domains are those of
their spherical triangles' stabilized orbiting electrons’
great circle patterns and their
comprehensive constants of axial rotations, between
whose closest packing are the spaces
whose space-to-sphere ratio is one to six. Inasmuch
as the rhombic triacontahedron
volume is five (when the tetrahedron’s volume is 1)
and the allspace volume is six as
manifest by the allspace-filling rhombic dodecahedron
that tangentially embraces the
sphere__the space-to-space ratio (or its nonexperience-to-experience,
inherently spherical
ratio) is clearly manifest in the co-occurring 10F2
+ 2 and 6F2 + 2 rates of concentric
closest packing of uniradius spheres around a nuclear
sphere in which the rate of
occurrence of the concentric layers of space modules
is twice that of the whole sphere
layer occurring__ergo, 5F2 + 2 is to 6F2 + 2 as 5:6.
(See Secs. 983.04 and
986.860-64.)
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269.00
Topology of Ins, Outs, and Interrelationships
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269.02
The silence is ultratunable; the noise is infratunable;
and the music is
tunability itself. Color is special case tunable.
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269.03
In and out are characteristic of the tunability language
of electromagnetics.
Any or no direction is of equal information importance.
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269.05
But there are always the outsideness and the insideness
of tetrahedral system
unity__the ultratunable, omnidirectionless nothingness
and the infratunable, twilight-
radiant-threshold-crossing, directionally oriented somethingness.
Instead of Euler's
vertexes, crossings, or points, we say:
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