- The diagram is not-to-scale.
The Earth is
a point compared to the
celestial sphere.
The observer on the Earth is a
point
compared to the quasi-infinite plane defined by the horizon.
- The horizon plane
is just a plane
tangent to
the Earth
at the location of the observer.
It is actually centered on the Earth
since, as aforesaid, the
Earth is
point compared to the
celestial sphere.
- The horizon itself is the
circle formed by the
intersection of the
horizon plane and the
celestial sphere.
The horizon is a
great circle since it cuts the
celestial sphere in
half.
- The observer ideally sees everything above the
horizon and nothing below it.
- In the Earth-at-rest perspective,
the celestial sphere
rotates westward
once per
sidereal day (23:56:4.0905 = 86164.0905 s)
= 1 day - 4 m + 4.0905 s (on average).
- The
sidereal day (23:56:4.0905 = 86164.0905 s)
= 1 day - 4 m + 4.0905 s (on average)
is the rotation period
relative to the observable universe
(i.e., bulk mass
of the observable universe).
The sidereal day is about 4 minutes
shorter than the solar day.
- The solar day
is defined as solar noon
to solar noon
and its mean value is currently ∼ 86400.002 s
(see Wikipedia: Solar time: Introduction).
- The
civil day = 86400 s = 24 hours exactly.
- All natural astronomical objects
are carried by the celestial sphere
as their primary motion.
- Due north
and due south
are given by the projections of
the celestial axis
onto the horizon plane.
The projections
are in the plane
of the meridian.
The plane
perpendicular
to the horizon plane
through the point Earth
or the point observer on the
point Earth
cuts the celestial sphere
in a great circle
which is the
celestial equator.
- Due east
and
due west
are points
90° from due north
on the horizon plane.
They are also the points where
the horizon intersects
celestial equator.
Due east/due west
is
clockwise/counterclockwise
from due north
looking down on the horizon plane
from the zenith
side of the celestial sphere.
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