Page 290 - The Final Appeal to Mankind
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«The Final Appeal to Mankind» by Nicolai Levashov
The number of space-universes forming a closed-circuit balanced system may be
different. therefore, we may more accurately depict equation (9) as follows:
+
-
∫∫n (i)k m(i)k dkdi + ∫∫n (ij)k m (ij)k dkd(ij) ≡ ∫∫n (j)k m(j)k dkdj (10)
0
0
Through zones of non-uniform dimensionality (zero-transitions), it is possible to pass
from one space-universe to another. When this occurs, inevitably substance from our
space-universe gets transformed into that of the other space-universe: there is no way
“our” matter can end up unchanged in the other space-universe.
The zones through which such a transition can occur are precisely the black holes,
within which complete disintegration occurs, and also the neutral zero-transitions,
where balanced matter exchange takes place.
Neutral zero-transitions may be permanent or temporary, and may occur
periodically or spontaneously.
On Earth there are several areas where neutral zero-transitions occur. Ships, aircraft,
small vessels or individuals entering such regions vanish without a trace. Among such
areas are the Bermuda triangle, certain regions in the Himalayas and several others. It
is virtually impossible to ascertain at what point or into which space any substance
winds up after exposure to the effect of zero-transition – let alone predict the
probability of its returning, which is practically nil. Therefore, it is impossible to
implement purposeful space travel through such channels.
No less exciting – is the origin and evolution of the stars.
Newborn stars (novas) can be gigantic – exceeding the dimensions of an entire solar
system (the Blue giants). The initial density of such stars is not very high (see F Fi ig g. .
1 15 57 7). Over time, as a result of thermonuclear reactions, their atoms keep losing
electrons and finally disintegrate.
Initially, such stars lose their single atoms – hydrogen, helium, etc. – so that their
substance increasingly consists of heavy element atoms. As the star shrinks, it becomes
increasingly denser and heavier, resulting in a progressively greater and greater impact
on the spatial dimensionality.
If early in its evolution a star possesses a macroscopic dimension equal to
3,00017 < λа < 3,020373236.
then, upon compression, it causes a secondary space deformation of Δλ < 0. This, in
turn, results in a macrospace dimension of:
3,00017 < (λа - Δλ) < 3,020373236
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