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Debunking Lunisolar Precession -
It's About Time
Karl-Heinz & Uwe Homann
Based on the original German article "DEBUNKING
LUNISOLAR PRÄZESSION - Die Zeit fordert es"
This paper examines the anomalous time discrepancy of about 1223 seconds,
which supposedly occurs every tropical year due to lunisolar precession
yet disappears in our reckoning of time.
Science cannot substantiate the existence of this time discrepancy
of more than 3 seconds per day. Apparently, the scientific community
does not understand lunisolar precession in theory or practice.
The reason why it seems so difficult to understand the lunisolar precession
model with its 20 minutes longer sidereal year might be the mixing-up
of angular time measure and rotation time. If the mysterious 20 minutes*
represent an angular measure of 50.26" per year, then a 360°
orbit would imply 1296000" ÷ 50.26"/year = 25786
years (Platonic or Great Year). Hence, one degree takes about 72 years.
However, in 72 years a total of 72 × 20 minutes = 24 hours have accumulated
- i.e. a whole day or one complete rotation of the Earth. But this
is rotation time, and Earth cannot travel through a distance of 50
arc-seconds in its orbit around the Sun without rotating on its axis.
Since both the tropical and the sidereal orbit period of the Earth
have to occur in the same orbital path around the Sun, there seem
to be only two possible scenarios: Either the tropical orbit period
is a 360° orbit and the sidereal orbit period is about 20 minutes
longer. Or, vice versa, the tropical orbit period is about 20 minutes
shorter than the 360° orbit. Hence, an angular measure of 50.26"/year,
which produces one complete rotation of the Earth in about 72 years,
must produce in the same orbital pattern a rotation time difference
of roughly 3 s per day with respect to the stars. HOWEVER, observations
show that the maximum rotation time difference relative to the stars
is only about 9 ms per day.
* (These yearly 20 minutes (approx. 3 s per day) arise ONLY because
of an assumed "wobbling" of Earth's equator relative to
the Sun. For instance, in a quarter Platonic year (approx. 6450 years)
the equator, along with the seasons, shifts 23 1⁄2° vertical
relative to the Sun. If winter turns into spring, a yearly time shift
of approximately 20 minutes would occur (i.e. in 6450 years a quarter
year [about 91 days], in 72 years one day and in one year roughly
20 minutes or 3 seconds per day. However, these 3 seconds are NOT
real time that can be measured relative to the stars)
Astronomers argue that the relationships between angular measure,
rotation time and orbital periods are mathematically consistent. They
assert that the axis of the Earth wobbles (precesses) relative to
the fixed stars AND relative to a stationary Sun.
We can easily visualize a wobbling Earth fixed in its orbit around
the Sun, making one complete rotation as the axis changes its orientation
in space by 360° . Two separate 360° angular measures that
express time occur simultaneously - an angular measure describing
a rotation and an angular measure describing a sine function (wobbling
of the equator).
The 360° rotation represents a real physical time of ONE DAY,
whereas the apparent occurrence of four consecutive seasons (wobbling
of the equator) DOES NOT represent a real physical time of ONE YEAR.
A year without days, rotation or orbital time is an illusion!
If we free the Earth now from its fixed position and let it revolve
around the Sun while it continues to wobble and rotate on its axis,
nothing will change in terms of angular measure and the different
measures of time. We only have to agree on the time interval of Earth's
360° orbit around the Sun, which is time-equivalent with two consecutive
crossings of the Earth relative to an imaginary line between the Sun
and a fixed star.
Either this 360° orbit represents 31,558,149.5 seconds of time
relative to the fixed star AND relative to the Sun or it represents
31,556,925.97 seconds.
It CANNOT represent both measures of time simultaneously,
WITHOUT a systematic motion of the Sun or the fixed star!
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