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The above illustration shows
space inside Earth.
As already mentioned, the
matter of Earth contracts
Earth’s inner space from an
inwards as well as an
outwards direction. This is
an unavoidable consequence
of the basic and logical
assumption that matter
contracts space. The
question remaining is: How
does this work?
It is natural to expect that
only distance is
decisive for how matter
'chooses' to pull space from
an inner and an outer
direction of a ball-shaped
(homogeneous) mass.
The consequence of such a
"separation" conditioned on
distance is that the
substance of area (A) only
pulls space from an outwards
direction which means that
this contraction of space
affects the whole universe
like a domino effect and
forces the universe to
decreasingly bend
('shrink').
So far, this conclusion is
not inconsistent with
prevailing theories.
However,
matter that lies from the
halfway (half radius) of
Earth’s center and towards
the center of Earth (area B)
only pulls / contracts space
from the inner central area
(B) of Earth.
Towards the inward direction
(in area B), space will also
be affected and will
therefore also contract like
it does towards the outward
direction.
But what is worth noticing
is that space in the inward
direction is
gradually decreasing.
Therefore, the result of the
pull in space towards the
inward direction will be
quite the opposite of what
happens in the outward
direction.
We have to stick to the fact
that matter pulls (and even
consumes) space. The inner
area (B) must contribute to
the contraction of space
- just as the matter in area
(A) also contributes (by
pulling space from an outer
direction until the whole
universe 'shrinks').
At this time, it is pretty
simple to conclude that
inner central gravity will
not equalize centrally
(as the current theory
assumes). It is in fact
exactly the opposite that
must happen. Space here
must become strongly
contracted, and hence also
stronger acceleration due to
gravity must occur in
that area (B)
So the interesting question
is: How does the inner
matter deliver the space
required by area (B)? This
is obviously not that
simple, as the volume of
space towards the inner
direction becomes more and
more 'trapped'.
According to the
acceleration due to gravity
formula, we have reason to
believe that acceleration
due to gravity will increase
gradually in proportion to
the gradual decrease of the
volume of space in the
inwards direction.
Note that the common
denominator for any
gravity mysteries always
indicates that we haven’t
quite understood
central gravity.
If we wish to understand all
the gravity mysteries around
us, we certainly are forced
to understand central
gravity rather than wasting
time looking for
non-existent dark galaxies
etc....
Trying to solve gravity
mysteries around us without
having the basic
understanding of central
gravity will be a completely
impossible task, ignoring
the reality that everything
that can possibly go wrong
will in fact go wrong.
What happens towards a
central field of gravity is
that the central
inwards pull in space also
contributes to pulling/
bending/ shrinking the whole
universe. Of course, area A
and B work together like a
unity.
Imagine a tiny dot inside
the center of a
gravitational field. This
small point of space will
always be affected with the
same force of gravity (pull
in space) that also affects
the total outwards pull of
space.
An object will always be
centrally affected by the
same strength of gravity as
the whole universe is. This
is what makes it possible
for space to contract, and
this is the best kept secret
of gravity…
More about this in the
chapter Pioneer anomaly...
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