Imagine Another Wet, Rocky
Planet
Apr 24, 2009
Geocentrism hides in the
assumptions that support
conventional astronomy. The result
is unexpected observations and
failed predictions.
A recent ESO (European Southern
Observatory)
press release announced that the
“lightest exoplanet” ever discovered
is orbiting a nearby red dwarf star.
The planet has less than twice the
mass of the Earth, and its “year” is
about three days long. It is, “very
likely, a rocky planet.”
Another planet in the same system
orbits within the star’s “habitable
zone” and “could even be covered by
a large and deep ocean.”
Or not.
Let’s back away from the
philosophical chasm over which these
speculations are suspended and check
what’s anchoring the cantilevered
assumptions that support them. What
astronomers observed were variations
in the spectrum of the light from
the star. The rocks and oceans and
habitable zones extend from
assumptions about how gravity
organizes matter. Gravity extends
from assumptions about mass. Mass,
it turns out, is simply not
anchored.
Astronomy is founded on a
sensory bias: we see motion.
With a few comparison tools—a ruler
and a clock—we can measure position
and distance and can directly
calculate velocity and acceleration.
Sight is our only “astronomical”
sense. All others are “local,”
terrestrial: for example, we sense
force with muscles and measure it
with hands-on comparison tools such
as springs and balances. Hence, the
physics of early astronomy—of
Ptolemy, Copernicus, and Kepler—was
kinematics, motion without muscle.
Newton connected motion and force
with a mathematical relationship and
therewith introduced dynamics. But
the muscle—and measurement of
forces—was still confined to the
Earth. So talk of forces in space
was derived from theory and
assumptions: quantities were
calculated, not measured
comparatively. This method was so
successful at predicting the visual
measurements of importance in past
centuries that the difference
between calculated values and
directly compared measurements was
forgotten. The difference is one of
assumptions.
The big assumption that got away was
the matter of mass: specifically,
that matter and mass were equivalent
and therefore interchangeable
concepts. Matter, like force, is a
thing that we sense “on
location”—something that we bump
into. Mass, on the other hand, is a
term of proportionality in an
equation that relates measurements
of muscle sensations to measurements
of eye sensations—of force to
distance or motion.
In mathematical form, m = F/a.
Matter is physical and sensible;
mass is abstract and non-sensible.
The confusion of the two fools us
into thinking that Newton’s
equations explain matter.
Since force is only measured on the
Earth, the determinations of mass
and of other quantities that involve
mass, such as the gravitational
constant, G, are necessarily
geocentric. When astronomers
calculate forces in space, they
crunch geocentric numbers. On Earth,
physicists can compare measurements
of force with measurements of motion
in the same setting to calculate the
ratio—mass. In space, astronomers
must calculate forces from
measurements of motion and the
assumption that mass works the same
as on Earth.
Even on Earth, mass doesn’t work the
same
from one experiment to the next.
“The two most accurate measurements
[of G] have experimental errors of 1
part in 10,000, yet their values
differ by 10 times that amount. So
physicists are left with no idea of
its absolute value.” [“Earth’s
Magnetic Field ‘Boosts Gravity’,”
New Scientist, 22 September 2002.]
If we transpose variables in the
equation for gravitational force to
collect measured quantities on one
side and derived ones on the other,
we have Fr^2 = GMm. That the
measurements differ means that GMm
varies while the (experimentally
controlled) quantity of matter
remains unchanged. When applied to
astronomical bodies, it means that
calculations of mass tell us nothing
about the matter associated with the
mass.
Within the solar system, what’s
expected for the mass of planets
based on other assumptions about
qualities of matter (chemical
composition, density, etc.) is
surprised by observations: Saturn
seems to be missing a lot—its
calculated density is less than
water; Mercury seems to have a
surplus—the excess is disguised in a
bloated iron core; comets are made
out to be fluff—despite looking like
rocks.
Outside the solar system, what’s
expected isn’t even close to what’s
observed. White dwarf stars and
neutron stars appear to have so much
more mass than matter can encompass
that new forms of “collapsed matter”
have been invented to save the
theory. Galaxies, in turn, appear so
anorexic in their outer parts and so
obese at their cores that occult
forms of “dark matter” and “black
holes” have been conjured.
Modern astronomy has abandoned the
physical and sensible world for an
abstract universe of non-sense. It
has become noted more for its
sensational press releases than for
its critical evaluations of results.
Who can doubt that fame and fortune
are directly attracted to hype?
That’s politics and religion, not
science.
What’s needed is a better
understanding—any understanding—of
the anchor for cantilevering
assumptions. What’s the physical
basis for the abstraction we call
mass? Why does matter respond to
force with different motions? What’s
this thing we call gravity that lies
unexplained and uninvestigated
behind a merely descriptive
equation?
One clue is our (again geocentric)
predilection to think of matter as
solids, liquids, and gases. Our
space-age forays away from the Earth
have given us ample evidence to
realize that
matter is plasma, which usually
has far-reaching electrical effects.
The Electric Universe is one
pioneering investigation of how
knowledge of plasma can
modify Newtonian dynamics to
provide a sensible, and therefore
testable, theory of mass. It in turn
leads to a more accurate and
coherent—and
“space-centric”—understanding of
astronomical matters.
Mel Acheson
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