Section IV: Gravity (New Theory), from "Is Space the Only Substance in the Universe?"
IV. EXPLAINING
THE GRAVITY OF THE SITUATION
Space Deletion as the Cause of
Gravity
If
new space can appear and account for the Hubble expansion of the universe, the
question arises as to whether there are processes in nature that can involve
space deletion. The “Nothing but Space” model proposes that gravity does just
that, deleting space around any object with the property of mass, and offering an
actual explanation for gravitation that is revolutionary but also simple. It
may be the explanation for gravitation that best satisfies the criteria for
simplicity and elegance (Tsilikis 1959). (Note that in this article, the terms gravity
and gravitation are used synonymously.)
According to Swedish physicist
Tedenstig (1990) in a self-published book, “It turns out that the gravitation
is actuated by an inflow process of matter from the environmental space.“ He
did not, however, specify that this is an inflow of space.
According to this model, the
“potentially observable universe” expands overall, especially intergalactically,
due to the addition of space. Around
mass, however, there is continual deletion of space, and this accounts for
gravity and may define it. The waves and processes that carry many of
the properties of mass may act as vortices that flush units of space back to
their source in the invisible dimensions.
This would provide an actual explanation for gravity, in contrast to Newton’s
gravitational law and Einstein’s general relativity, which merely provide mathematical
(including geometrical) relationships.
Conjecturally, space expansion since
the beginning of our expanding “potentially observable universe” might have
caused turbulence in space and the creation of vortices with the properties of
mass. This is not an entirely new idea. Descartes suggested that vortices in
aether actually produced matter (Pilkington 2004). Michelson also hypothesized aether vortices
(Goodman, 1994).
Two mass objects (meaning areas of space
with mass-like properties), or one mass and nearby electromagnetic waves,
become closer together, creating the impression of attraction, when the space
between them decreases. Since the space deletion would occur in and
around all mass, it would also be active within the earth, pulling down
everything already on or under the ground. Except in a black hole or if
approaching the speed of light, any decrease in the size of objects should be
negligible, because orbits determined by energy levels would push objects back
to their usual distances, and deleted space would be continually replaced by
space pulled in from the immediate surroundings.
There may be no necessary or
inherent reason why the deletions of space must be limited to mass objects.
Other causes of space deletion, such as vortices generated by the turbulence of
space expansion that are not concentrated into stars or planets and are
therefore not visible, could be proposed and thus explain so-called "dark
matter," thought to
be over five times the amount of ordinary matter (Betz 2020; Ghosh 2017). “Dark matter” might better be termed “dark
gravity,” because theoretically, it might not necessarily exhibit inertia, or be
associated with mass as we know it. Although
no specific explanation of “dark matter” is proposed by the “Nothing but Space”
model, all potential explanations are likely to be compatible with it
Frequent use of the term “field”
will be found in the discussion below on gravity, and later in the briefer
consideration of electromagnetism. In standard physics, a field is a region of space
which has a value for some physical quantity or effect assigned to each point of
space (or spacetime) of the region (StudySmarter, 2023; Wolchover 2020, November). But in this model, a field can be considered
as a region of space that is continually conducting some type of wave, addition
or deletion, or other process. The values at every location are determined by
the type of wave, addition/deletion, or other process along with the geometry
of space. There are no points of space smaller than a volon.
According to this model, the reason
why mass objects and even light follow curved paths in a gravitational field is
not that mass causes local curvature of space (or spacetime) as per general
relativity, but rather that space is being deleted in between a large mass
producing the gravitational field and a second mass or light that is moving in
the field. This would cause the otherwise straight path of an object or wave
moving past a gravitational field to become a curved path pulled toward the
large mass (gravitational lensing). If the object’s velocity were less, it
could be pulled into orbit, and if still less it could fall into the large mass.
Space
deletion would provide the same pull as the centripetal force associated with Newtonian
gravity.
Deriving Newton’s Equation for
Gravity from Space Deletion
The mathematics of gravity as a
space deletion process would thus basically be the same as determined by Newton
and Kepler. Exceptions that correspond to
special and general relativity are also explained by the model.
Newton’s equation for gravitational acceleration
g (small g), shown in equation (2), derives
from two of his equations for force F,
mechanical force (F = m*a, or in this
case mg, a moving mass multiplied by
its acceleration), and gravitational force (F=
Gm1*m2/r2). In the latter equation, still
generally applicable to gravitation between two mass objects in commonly
experienced situations (Siegel 2019, October), mass m1 attracts (typically smaller) mass m2, and they are multiplied
by a constant G (big G) and divided
by the square of the radius (distance between their centers of gravity). Combining
these two equations, F = m*g = Gm1*m2/r2.
One mass cancels out entirely, and we
are left only considering acceleration toward a single mass. Although Newton
did not realize it, the dependence on only one mass allows gravitation to also
apply to light passing by, which of course has no mass of its own. In equation
(2), everything in the gravitational field of one mass falls at the same rate,
as demonstrated by Galileo (Zimmerman Jones 2019):
g
= Gm /r2 (2)
Space deletion suggests a mechanism
for equation (2), and specifically for why gravitational force and acceleration
are divided by r2. Assuming
that the basic process of gravitation is deletion of space, it is as if a space
vacuum cleaner were located at each center of gravity and drawing in space from
the surroundings.
A gravitational field is produced by
the gravitation of every individual unit of space with the properties of mass,
but can be considered to act at the center of gravity. This permits
determination of a radius by measuring the distance from this center. The field
would be disseminated throughout the
medium of space and diluted (as explained below) by distance squared, due to an
active and continual process of space deletion.
Consider the gravitational field of
a mass object at theoretical “rest” to consist of concentric spherical shells
of space, one of
which is simulated in Figure 2 below. Figure 2 shows that each concentric spherical
shell of surface area occupies three dimensions, with thickness dr due to being constructed from minimal
but finite units of space. The geometric equation for the surface of a sphere (and
thus of every shell of space around a mass object) is 4πr2. The number of units of space deleted from the
shell at every distance is the same. The effect of that space deletion on the
force and gravitational acceleration, however, is acting on the surface area of
the spherical shell at each distance, 4πr2. The distance is
the radius, and the effect of the space deletion is diluted (divided) by the
surface area, meaning that it divided by 4πr2
which includes the square of the radius, just as in
Newton’s equation (2). The 4π in the surface area of a sphere is simply
absorbed as a component of G, the gravitational constant in Newton’s equation
(2).
The surfaces areas are successively larger
in the concentric shells away from the attracting mass object, so gravitational
force and acceleration decrease with the square of the radius. Conversely, the surface areas are successively
smaller in the concentric shells as the
mass object is approached, so gravitational force and acceleration increase.
Figure 2: A cutaway of a sphere,
hollow to show one shell of surface area
The Volume of Space Deleted
Although
the rate of acceleration depends on the effect of space deletion on the surface
areas of each spherical shell, the amount of space actually deleted is also a
fraction of the volume of the sphere, i.e., the gravitational field within the
globe defined by each radius. Each spherical surface shell has a very small but
non-zero thickness of dr, as represented
in Figure 2, and all can be added together to produce volume. The volume of the globe is the integral of the
concentric spherical surfaces at every radius up to that point:
∫
4πr2 dr = 4/3πr3 (3)
Equation (3) is well known, and is
included as a reminder that dr is not
zero. In fact, if it were zero, this equation, and all other integrals for
surfaces and volumes, would be summating zeros. They would not add up to anything,
and the integrals would have no physical meaning. This supports the present
model, which requires that units of space must have at least a minimal size.
Equation
(4) shows that the volume of space ∆V
(using big V)
that must be evacuated from the globular gravitational field for an object to
fall from radius r1 to a
lower one r2 in a
gravitational field is the difference between the volume of the sphere defined
by r1 and the smaller
sphere defined by r2:
∆ V = 4/3π (r13-r23) (4)
Objects or light within that volume ∆V should be pulled in as space is deleted, and space from the
more distal gravitational field should meanwhile be drawn in to replace the
deleted space. This should be somewhat analogous to the action of a vacuum
cleaner drawing in dirt along with air, and never running out of more air to
draw in.
Inertia
Newton
made inertia his first law of motion. Einstein made the universal association
between gravitational and inertial mass his Principle of Equivalence, an
underlying assumption in general relativity, also referred to by Einstein as
the law of the equality of inertial and gravitational mass (Williams, 1068).
Neither actually explained why inertia should be a property of mass, or that is
should be in lock-step with gravitation. Because of its characterization of all
matter and energy as waves or other processes in space, the “Nothing but Space”
model may be able to do a better job. If the motion of a mass object through
space were to have the properties of a complex wave combination gravitationally
deleting space as it moved, then energy (in the form of another wave) should be
required to change that motion. The resulting acceleration or deceleration
would consist of one wave form modifying another, and the modification should
be proportional to the extent of the wave form to be modified (the quantity of
the mass in motion). Thus inertia would be a function of mass and of the
gravitational property of mass.
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