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A solar
saros series is a family of solar eclipses, with each of the individual family members separated by one
saros cycle, all members of which share a very similar geometry.
The periodicity and recurrence of solar eclipses is governed by the saros cycle, which is a tool for organizing eclipses into their families. Each family of eclipses lasts between 1200 and 1300 years containing 70 or more events (individual eclipses).
Solar Saros Series are highly predictable and those from 2995 BCE through 4004 CE have been catalogued into 180 separate saros series as follows:
Series 1-116 were saros series from 2955 BCE and ended before 1971 CE.
Series 117-156 are saros series currently in progress.
Series 157-180 are saros series which continue until the year 4004 CE.
Synodic Month
For a solar eclipse to occur, the Moon must be located between the Earth and the Sun. This can happen only when the Moon′s phase is New. There are three periodicities related to lunar orbit, the synodic month, the draconic month, and the anomalistic month, each of which have a multiple which coincides nearly perfectly to one saros cycle.
The repeat occurrences of the Moon cycling from one New phase to the next New phase, taking into consideration both the Earth′s solar and the Moon′s lunar orbits, results in producing the Moon′s
synodic month, a period of 29.53059 days.
Further, due to the fact that the orbit of the Moon is inclined at 5.14° from the ecliptic plane, this inclination causes the shadow of most New Moons to be cast, not on the Earth, but either above or below the Earth. Thus, total solar eclipses can occur when the three bodies form a nearly straight line, a condition of alignment called
syzygy that occurs only when a new Moon is near or in the
ecliptic plane. Upon entering the ecliptic plain, the Moon will have entered one of the two
orbital nodes, either the ascending node or the descending node. The period for the Moon to make two successive passes through the lunar nodes and then returning to the first node, is termed the
draconic month which is a period of 27.21222 days.
Two eclipses separated by one saros cycle have very similar appearance and duration because the distance between the Earth and Moon are nearly the same for each event: this is because the saros cycle is also an integer multiple of the anomalistic month, the period of the eccentricity of lunar orbit. This is also the measurement of the Moon passing through two successive perigees of the Moon′s orbit, a period of 27.5545 days.
Reoccurring Eclipses
The three-dimensional geometry of a solar eclipse, requires the Moon to be in the New phase, and requires the Moon to be at or near one of the lunar orbital nodes, a situation that occurs every five or six months or twice per eclipse year.
Solar eclipses occurring near the Moon′s descending node are given even saros series numbers. The first eclipse of each series starts at the southern limb of the Earth and the eclipse's path is shifted northward with each successive saros.
Solar eclipses occurring near the Moon′s ascending node are given odd saros series numbers. The first eclipse of each series starts at the northern limb of the Earth and the eclipse's path is shifted southward with each successive saros.
Saros Cycle
One saros cycle after an eclipse, the Sun, Earth and Moon return to a straight line in the same relative geometry and at that time, a nearly identical eclipse will occur.
Thus, a saros cycle is a period of time used for predicting when an eclipse will occur and has a length of 6585.3211 days. Also, a saros cycle does not just predict any eclipse, instead, it identifies intervals between eclipses that are in the same saros series or family. This family of eclipses are all nearly identical in geometry, occur at the same lunar orbital node at nearly the same distance from Earth and at nearly the same time of the year.
The saros cycle length may consist of either:
14 common years plus 4 leap years and 11 days and 8 hours, or
13 common years plus 5 leap years plus 10 days and 8 hours.
However, due to the fact that one saros cycle is a period not equal to a whole number of days, this causes subsequent eclipses of the same saros series to be visible from different parts of the Earth
(m5pr-saros136) Saros Series
Photo Credit: Nasa.gov
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