What if the galaxy’s center of mass contains not
four billion solar masses but a sufficient number of solar masses to keep all
stars in orbit around the center of mass without a “dark matter halo?” Would not whatever decrease in the amount of “halo”
be in effect equal to any increase at the center of mass and, thus, the right
side of the primordial ledger would not change?
But would this then violate a time line for galaxy formation mandated by
the big bang? So, if the galaxies are
older than the universe, this clearly is not logical, it makes no sense. From The
Encyclopedia of Physics (Lerner, 1991):
“The upper limit of stellar masses is about 100M[sun symbol]: stars of larger mass are evidently not found
because in the gravitational contraction stage the denser core forms first and
provides sufficient heat and radiation pressure to disperse the remaining
matter.” [p. 1175]. Star formation is well within the big bang
time line because there is a limit to a star’s mass. Black hole mass singularities are apparently
not so limited and are thus limited by the big bang time line in terms of how
much mass they are “permitted” to accumulate by the canonical big bang time line. Thus, the need for the “halo” of dark matter
which, apparently, is made of “matter” which does not congeal into a center of
mass as all other known matter does. Nor
is it detectable by any instruments and its utility, thus, is strictly for the
purpose of maintaining the big bang time line based on the known black hole
mass accrual rates. It appears if the
galaxy’s black hole, to eliminate the “halo,” must have x amount of mass and
this amount could not have been accrued due to big bang time line limitations
and observed a black hole mass accumlation rates, then there seems to be no
question the big bang time line is given accomodation and the “halo” is the
result of this accomodation, which means if a “halo” is not permitted then the
galaxies are about 5-6 times older than the universe.
[http://www.nrao.edu/pr/2006/binarybh/]
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