In examining this simplified version, please keep in mind that the
Olber's Paradox is an invalid argument against the idea of an unlimited
universe. If you want to examine the mathematical disproof of Olber's
Paradox, please refer to the complete version of the symposium copy Mathematical
Demonstration on Hubble's Law , which is linked at the
end of the text of this simplified version.
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Once
upon a time, the boundless universe contained no glowing object of any
kind, but patches of cloud of materials of high internal energy (such as
hydrogen?) everywhere.
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Although
the mass distribution of such materials in the entire universe was homogeneous
by the measurement of a large scale, the local irregularity of such a mass
distribution must make the local accretion of these materials irresistible
under the gravitational influence.
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Gradually,
material conglomerations like the round ball shown here appeared in numerous
locations in the entire universe, with some of them bigger in volume than
the others. Of course, then, a large space around each round ball
became emptier.
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Somewhere, one of the balls became so conspicuously large
that it was able to accelerate the gravitational accretion of the neighboring
balls more rapidly than in any other locations. The rapid and
ceaseless gravitational bombardments from the neighboring space finally
made the material accumulated there reach a critical temperature and triggered
an explosion.
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Hot material chunks were ejected with high speed out
of this explosion. They moved to meet the continuously oncoming balls
from the “neighborhood”. When they met, a second generation of explosions
was induced at locations designated as A, B, C, D, E, F, G in the picture.
Points A, B, C, D, E, F, G roughly formed a circle around the location
termed as ASP, where the very first explosion occured. In a 3-D space,
this meant that the second generation of explosions occurred at points
that formed a sphere around the ASP.
Please continue to page 2, symplified version of HUBBLE'S LAW