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Introduction
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Precession of the Equinox is
the observed phenomenon whereby the equinoctial point moves backward
through the constellations of the Zodiac at the rate of approximately
50 arc seconds annually.
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In examining the mechanics
of the motion of precession, one notices:
- The North Celestial Pole
on its 23.45 degree incline slowly traces a large circle in the sky,
pointing to different pole stars over thousands of years
- An observer on Earth, at
the point of equinox changes his orientation to inertial space at the
current rate of about 50.29 arc seconds annually. At this rate the
entire precession cycle time required to traverse all twelve
constellations of the ancient Zodiac, is 25,770 years, although evidence
indicates it is declining.
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Some years ago it was
observed that if the Earth’s axis did wobble due to lunisolar forces
it would slowly change the seasons within the calendar. For example,
in the Northern Hemisphere it would eventually become winter in July
and August, and summer in January and February. This is because the
seasons are indirectly caused by axial tilt (summer when that
hemisphere leans closer to Earth, and winter when it leans away).
Therefore, if the axis were tilted for any other reason, such as
lunisolar wobble, it would cause a seasonal shift. Noticing that the
seasons have not been changing (the equinox still falls at the same
time in the calendar each year after adjusting for leap movements
synchronizing the Earth’s rotation with the calendar), lunisolar
precession theory requires that the equinoctial point itself must
precess around the Earth’s orbit path around the Sun. This theoretical
solution avoids the occurrence of seasonal shift that the original
theory implied, but causes other problems because it implies the Earth
does not complete a 360-degree motion around the Sun equinox to
equinox.
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To visualize the movement,
if the Earth’s path around the Sun were made of 24,000 fixed positions
numbered 1 through 24,000, then in year one the vernal equinox would
occur in position 24,000, the next year it would occur in position
23,999, the next year it would occur in position 23,998, etc. slipping
one position per year. At the end of 24,000 years, the vernal equinox
would have regressed all the way around the Sun to occur once again at
its original starting position.
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Under lunisolar precession
theory it is thought that the Sun and Moon’s gravitational influence
acting upon the Earth’s bulge causes the Earth’s axial gyration that
in turn results in the Earth’s changing orientation to inertial space,
observed as Precession of the Equinox. The theorized annual axial tilt
of about 50 arc seconds per year is thought to cause the equinox to
occur slightly earlier in the Earth’s orbit path around the Sun,
resulting in an orbit geometry of 359 degrees 59’ and 10” equinox to
equinox. While this proposed solution works mathematically and avoids
the problem of seasonal shift it does not agree with lunar cycles
which indicate the Earth does indeed travel 360 degrees around the Sun
in an equinoctial year. This can be proved by carefully examining
lunar cycle equations and eclipse predictions. Indeed, eclipses have
been accurately predicted for many years, long before the latest
nuances of lunisolar precession theory required the Earth to have a
like equinox approximately 22,000 miles short of a complete revolution
around the Sun.
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The authors of this paper
would like to put forth a new model that more simply explains
precession and current solar system mechanics. In the new model, our
Sun curves through space. This motion of the Sun causes an apparent
wobble to an observer on Earth, thus producing a precession of the
equinox without creating any seasonal shifting issues, and without
requiring any movement of the equinoctial points on the Earth’s orbit
path, or new interpretations of equinoctial years, thereby allowing
the equinoctial year to which we adjust UTC (Coordinated Universal
Time) to reflect a 360 degree motion of the earth around the Sun.
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New Solar
System Model
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According to Newtonian
physics the only force that could cause the Sun to display such a
curve would be another large mass to which the Sun is gravitationally
bound, which is by definition a binary star system. In this model, the
Copernican Third Motion of the Earth would be caused primarily
by the Sun’s curved path in a binary orbit, rather than by lunisolar
forces.
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Visually, the new model is
one of a rotating object (the Earth) in an almost circular orbit
around a second object (the Sun), which in turn is an elliptical orbit
around a third object (the binary center of mass of the Sun and a
companion star). If the Earth’s orbit and the Sun’s orbit are given,
then the equations of classical mechanics predict that the axis of
rotation of the first rotating object (the Earth) will precess (relative
to inertial space) at a rate dictated by the Sun’s path around its
binary center of mass. To an observer on Earth the first object’s axis
will appear to precess by 360 degrees in the same amount of time it
takes the second object to undergo a complete orbit around the third
object, independent of the masses and distances involved. In this
model the Earth’s axis does not really wobble, or change relative to
the Sun, but it produces the same observable now attributed to
lunisolar precession -- a precession of the equinox. From this we
conclude that acceleration (and eventual deceleration) of the rate of
precession will depend on the eccentricity of the binary orbit. From
Kepler’s Third Law, we know that all orbits are elliptical and objects
leaving apoapsis accelerate to periapsis and then decelerate leaving
periapsis. Consequently, we now have an explanation for why the
precession rate is accelerating, and we also have a logical reason for
why the rate cannot be extrapolated ad infinitum . Indeed, the
most significant clue that precession represents a binary orbit is its
universally recognized but until now, unexplained acceleration.
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Beyond explaining why
precession now seems to accelerate, a binary star model also better
explains other observed phenomena. For example, it explains the
unusual distribution of angular momentum, a fact that has long
perplexed scientists developing solar system formation theories
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