Page 42 - The Final Appeal to Mankind

«The Final Appeal to Mankind» by Nicolai Levashov

This is an example of how material bodies deform the space they happen to occupy.
Every massive material body of outer space — stars, planets, asteroids, etc. is

composed of atoms and molecules that make up the stars and planets. The effect of just
a single atom or molecule barely influences the microcosm and is virtually undetectable
by modern devices .

How, then does an atom or molecule affect its own microcosm? Do the atomic nuclei
of hydrogen, gold, and uranium all impact their surrounding space in the same way?
Do organic and inorganic molecules have the same impact? To start with, let us
–8
–10
consider the structure of the microcosm. Atomic dimensions range from 10 to 10
meters. Nuclear size falls with the range of several Fermi units around (1÷10)10
–15
meters.

–30
–24
With regard to atomic volume, we are dealing with values of 10 ÷10 cubic meters,
and a nuclear size of 10 ÷10 cubic meters. An atomic nucleus occupies up to one
–45
–48
hundred trillionth of the entire atomic volume, while an electron occupies even less
volume than the nucleus. Thus, the substance within the atom makes up only the
slightest part of its volume, while the remaining portion is “empty”, i.e., 99.999%
unoccupied by any substance.

The mass concentrated in the atomic nucleus has the same kind of impact on the
microcosm as the concentrated matter of a star has on its surrounding space. We
will later consider the effect of a star on space and its consequences. For now, let us

focus on how an atomic nucleus affects its own microcosm.

Every atomic nucleus affects the uniformity of space, thereby altering the dimension
and curvature of its microcosm. What happens when this occurs? Do all the various
atoms produce an identical change in the microcosmic dimensions?

Hydrogen has a minimal atomic weight of two atomic units; the transuranium elements
(upwards of 235) represent the heaviest atomic weights. Obviously, the impact of

hydrogen on its microcosm will be far different than that of the transuranium elements
on their surrounding space.

Radioactive elements exert the strongest effect on the structure of the microcosm, but
the impact is so powerful as to render their nuclei unstable and trigger their
disintegration into simpler, stabler elements. Moreover, the higher their weight, the
faster they disintegrate. Some of these elements exist for only a billionth of a second

and only in an artificial environment.

What, then, is responsible for the curvature of microcosmic space? If a value of ∆λ =
0.020203236 is required to cause the fusion of the seven types of primary matter
(described in Chapter 1), it follows that the atoms thus created give rise to spatial-

dimension values of the mathematically opposite sign — that is, for example, a minus
(–) instead of a plus (+). This leads to a partial secondary curvature of the space. In

Back to content 41