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The binary model is a simpler more logical model for explaining
the mechanics of our solar system and the motions of the earth.
For example, unlike lunisolar theory, the new model does not require
concurrent slippage of the equinoctial point in order make precession
work:
An equinoctial year, tropical year and solar year are all reflective
of a 360 degree motion of the Earth around the Sun (relative to the
Sun).
The equinox occurs at the same place in the Earth’s orbit path
each year (relative to the Sun). The ecliptic and celestial plane
are fixed at the point of the equinox. The reason for the movement
of the equinox is because the solar system moves.
The calendar year, then, represents a complete orbit of the Earth
around the Sun. (Except for the differential between 365.25 (average
days in a year) and 365.2422 (actual rotations in a year) that exists
because mans calendar is made of whole days).
Also,
the new model does not require extremely complex equations to predict
precession. Nor do the new equations suffer a high degree of degradation
over time:
The earth’s changing orientation to inertial space is only minimally
affected by the planets, tides, geo-physical movements, asteroids,
etc. The principal source of movement is caused by the binary motion
and the Sun curving through space, slowly changing the Earth’s
orientation.
Therefore, precession can be most easily predicted by plotting the
angular velocity of the Sun in its binary orbit, and using this as
the main input in precession calculations. The Sun's angular velocity
is now proportional to its mass, along with the other planets.
Precession’s annual increase is attributed primarily to the
increasing angular velocity (curved motion) of the Sun’s elliptical
orbit around it’s binary during the apoapsis to periapsis phase.
Precession waxes and wanes with the elliptical orbit of our sun around
its binary center of mass. In this model precession is cyclical and
the current accelerating precession trend is now understandable (as
we move toward the periapsis point of the binary motion).
Precession was never too small as to not exist and it will never become
so large that we all wobble off the Earth. Minimum precession is about
1 degree every 72 years when the Sun is at apoapsis, and maximum precession
is about one degree every 64 years when the Sun is near periapsis.
The Earth will average about one degree of precession per 66.6 years
over the 24,000 year cycle. This equates to a range in annual precession
rates of 50" to 59" per year, with an average of 54"
per year over 24,000 years.
The new model does not
require one cause to be given to explain the difference between a
solar and sidereal “day” (orbital curvature) and another
completely different principal to be given to explain the difference
between a solar and sidereal “year”:
The sidereal year realigns with the same stars of a year ago, 20 minutes
later than an equinoctial year (50.29 arc seconds), only because the
solar system has curved through space by 50.29 arc seconds.
Just like the delta between a sidereal day and a solar day, the delta
between a sidereal year and solar year is also due to curvature of
an orbit. The “day” delta is due to curvature of the Earth
around the Sun. The “year” delta is due to curvature of
the Sun around its binary center of mass.
The new
model might also explain the sheer edge of the Kuiper Belt, non-random
comet paths, the increasing rate of precession and other solar system
“anomalies”.
The animation below shows the old model where the equatorial plane
slips around the ecliptic, and the new model where the two are fixed.
They both result in precession, but only the new model avoids the
enigmas that occur in the lunisolar model.
As can be seen, the "observable" of the two models is identical
relative to distant space. The difference is that in the binary model
the celestial equator and ecliptic are fixed at the point of equinox.
In the old model, the equinox must move along the ecliptic , meaning
the Earth must "wobble" relative to all objects near and
far. In the new model the equinox moves because the solar system moves,
no local wobbling is required.
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