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Last updated: October 10, 2026

Periodicity and Repetition of Eclipses

Diagram explaining the repetition of eclipses

Graph of solar and lunar eclipses (1990-2012): tracking solar eclipses (total, annular, partial, hybrid) and lunar eclipses (total, partial, penumbral) according to the Sun's passage through the nodes of the lunar orbit, highlighting the recurring series of eclipses.
Image source: I.M.C.C.E. (new window)

Scientific summary

The Astronoo article presents the Saros cycle, an astronomical periodicity of about 18 years that governs the repetition of solar and lunar eclipses. This cycle results from the combination of three lunar orbital periods: the synodic month, the draconic month and the anomalistic month. After 223 lunations, the Moon returns to an almost identical configuration relative to the Sun and the nodes of its orbit, making it possible to predict eclipses. Saros series, lasting from 1226 to 1550 years, include between 69 and 87 eclipses. The 8-hour offset per cycle explains the geographic displacement of eclipses, compensated by the Exeligmos.

What is the Saros cycle and how does it allow eclipses to be predicted?

This article is devoted to the Saros cycle, a fundamental astronomical periodicity that governs the repetition of eclipses. But what is the Saros cycle and how does it allow eclipses to be predicted? The answer lies in a remarkable harmony between three orbital periods of the Moon: the synodic month (29.53 days), the draconic month (27.21 days) and the anomalistic month (27.55 days). After 223 synodic months, or about 18 years and 11 days, the Moon, the Earth and the Sun return to an almost identical geometric configuration. This cycle, known since antiquity, makes it possible to forecast eclipses with remarkable precision. Each Saros series begins with a partial eclipse and evolves toward total or annular eclipses before ending. The 8-hour offset per cycle shifts eclipses by 120 degrees westward, a phenomenon compensated by the Exeligmos, a triple Saros of 54 years. Understanding this mechanism illustrates the depth of astronomical ingenuity, from ancient observers to modern models.

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Saros Cycle: the clock of eclipses

A cosmic periodicity revealed by observation

Since antiquity, astronomers have noticed that eclipses (from ancient Greek: abandonment, defection) are not random but follow a remarkable periodicity called the Saros cycle. This cycle, lasting about 18 years, results from a subtle combination of three fundamental periods of the lunar orbit: the synodic month, the draconic month and the anomalistic month.

A celestial harmony within reach of prediction

The Saros cycle represents one of the most fascinating regularities of celestial mechanics. Understanding this cycle makes it possible not only to predict eclipses with precision, but also to appreciate the wonderful harmony that governs the movements of our Earth-Moon-Sun system. The ancient astronomers who discovered this cycle without our modern tools bear witness to human ingenuity in the face of the mysteries of the cosmos.

N.B.:
The word saros appears in European astronomy in the 17th century. It was Edmond Halley (1656-1742), the famous British astronomer, who introduced this term in 1691. Halley had read a work by the Byzantine Georgios Syncellos (8th century), in which the Greek word (saros) appeared, meaning "repetition" or "cycle", but which, in reality, designated among the ancient Chaldeans a period of 3600 years, and not the cycle of eclipses.

The fundamental orbital periods of the Moon and the Sun

The three determining lunar cycles

The Saros cycle emerges from the approximate numerical relationship between these periods:

The Saros Eclipse Families

Birth and evolution of a Saros series

Each series of eclipses belonging to the same Saros cycle is called a Saros series. A series generally begins with a partial eclipse at one of the Earth's poles, then evolves to become central (total, annular or hybrid) before returning to partial eclipses at the other pole. A complete Saros series lasts between 1226 and 1550 years and contains 69 to 87 central eclipses.

Predicting Eclipses Using the Saros

Geographic offset and the Exeligmos

Because of the 8 extra hours in the Saros period (⅓ of a day), each successive eclipse in a series occurs about 120 degrees of longitude farther west. This peculiarity means that three Saros cycles (called the Exeligmos (period of 54 years and 33 days)) are necessary for an eclipse to recur at approximately the same geographic location.

Summary of active lunar Saros series

Active lunar Saros series during the last two centuries

The table below summarizes the main lunar Saros series whose activity extends over the period 1800-2100. Each series is characterized by a total duration of 12 to 15 centuries and includes between 71 and 83 successive eclipses.

Characteristics of active lunar Saros series between 1800 and 2100
SeriesNumber of eclipsesDuration (years)First eclipseLast eclipseEclipse sequence
Saros 110721280.1May 28, 747July 18, 20278N 23P 13T 20P 8N
Saros 111711262.1June 10, 830July 19, 20929N 20P 11T 23P 8N
Saros 112721280.1May 20, 859July 12, 21397N 21P 15T 22P 7N
Saros 113711262.1April 29, 888June 10, 21507N 23P 13T 18P 10N
Saros 114711262.1May 13, 971June 22, 22338N 19P 13T 12P 19N
Saros 115721280.1April 21, 1000June 13, 22807N 9P 26T 19P 11N
Saros 116731298.1March 11, 993May 14, 22919N 9P 27T 8P 20N
Saros 117711262.1April 3, 1094May 15, 23568N 9P 24T 7P 23N
Saros 118731298.1March 2, 1105May 7, 24039N 7P 28T 8P 21N
Saros 119821460.4October 14, 935March 25, 239620N 8P 28T 6P 20N
Saros 120831478.4October 16, 1000April 7, 247921N 7P 25T 7P 23N
Saros 121821460.4October 6, 1047March 18, 250820N 6P 29T 7P 20N
Saros 122741316.2August 14, 1022October 29, 233822N 8P 28T 7P 9N
Saros 123721280.1August 16, 1087October 8, 236724N 6P 25T 8P 9N

N.B.:
The eclipse sequence uses the following notation: N = penumbral eclipse, P = partial eclipse, T = total eclipse. The numbers indicate the number of eclipses of each type in the chronological order of the series. Each series begins with penumbral eclipses, evolves toward partial then total eclipses, before returning to partial eclipses and finally penumbral ones.

Summary of active solar Saros series

Active solar Saros series during the last two centuries

The table below summarizes the main solar Saros series whose activity extends over the period 1800-2200. Each series is characterized by a total duration of 12 to 15 centuries and includes between 69 and 82 successive eclipses.

Characteristics of active solar Saros series between 1800 and 2200
SeriesNumber of eclipsesDuration (years)First eclipseLast eclipseEclipse sequence
Saros 120711262.1May 27, 933July 7, 21957P 25A 4H 26T 9P
Saros 121711262.1April 25, 944June 7, 22067P 42T 2H 11A 9P
Saros 122701244.0April 17, 991May 17, 22358P 3T 2H 37A 20P
Saros 123701244.0April 29, 1074May 31, 23186P 27A 3H 14T 20P
Saros 124731298.1March 6, 1049May 11, 23479P 43T 1H 20P
Saros 125731298.1February 4, 1060April 9, 235812P 4T 2H 34A 21P
Saros 126721280.1March 10, 1179May 3, 24598P 28A 3H 10T 23P
Saros 127821460.4October 10, 991March 21, 245220P 42T 20P
Saros 128731298.1August 29, 984November 1, 228224P 4T 4H 32A 9P
Saros 129801424.3October 3, 1103February 21, 252820P 29A 3H 9T 19P
Saros 130731298.1August 20, 1096October 25, 239421P 43T 9P
Saros 131701244.0August 1, 1125September 2, 236922P 6T 5H 30A 7P
Saros 132711262.1August 13, 1208September 25, 247020P 33A 2H 7T 9P
Saros 133721280.1July 13, 1219September 5, 249912P 6A 1H 46T 7P
Saros 134711262.1June 22, 1248August 6, 251010P 8T 16H 30A 7P
Saros 135711262.1July 5, 1331August 17, 259310P 45A 2H 6T 8P
Saros 136711262.1June 14, 1360July 30, 26228P 6A 6H 44T 7P
Saros 137701244.0May 25, 1389June 28, 26338P 10T 6H 4A 3H 32A 7P
Saros 138701244.0June 6, 1472July 11, 27167P 50A 1H 3T 9P
Saros 139711262.1May 17, 1501July 3, 27637P 12H 43T 9P
Saros 140711262.1April 16, 1512June 1, 27748P 11T 4H 32A 16P
Saros 141701244.0May 19, 1613June 13, 28577P 41A 22P
Saros 142721280.1April 17, 1624June 5, 29048P 1H 43T 20P
Saros 143721280.1March 7, 1617April 23, 289710P 12T 4H 26A 20P
Saros 144701244.0April 11, 1736May 5, 29808P 39A 23P
Saros 145771370.3January 4, 1639April 17, 300914P 1A 1H 41T 20P
Saros 146761352.2September 19, 1541December 29, 289322P 13T 4H 24A 13P
Saros 147801424.3October 12, 1624February 24, 304921P 40A 19P
Saros 148751334.2September 21, 1653December 12, 298720P 2A 1H 40T 12P
Saros 149711262.1August 21, 1664September 28, 292621P 17T 3H 23A 7P
Saros 150711262.1August 24, 1729September 29, 299122P 40A 9P
Saros 151721280.1August 14, 1776October 1, 305618P 6A 1H 39T 8P
Saros 152701244.0July 26, 1805August 20, 30499P 30T 3H 22A 6P
Saros 153701244.0July 28, 1870August 22, 311413P 49A 8P
Saros 154711262.1July 19, 1917August 25, 31797P 56A 8P
Saros 155711262.1June 17, 1928July 24, 31908P 56A 7P
Saros 156691226.0July 1, 2011July 14, 32378P 52A 9P
Saros 157701244.0June 21, 2058July 17, 33026P 56A 8P
Saros 158701244.0May 20, 2069June 16, 33137P 53A 10P
Saros 159701244.0May 23, 2134June 17, 33788P 41A 21P
Saros 160711262.1May 13, 2181June 20, 34437P 45A 19P

N.B.:
The eclipse sequence uses the following notation: P = partial eclipse, A = annular eclipse, H = hybrid eclipse, T = total eclipse. The numbers indicate the number of eclipses of each type in the chronological order of the series. Each series begins with partial eclipses near one pole, produces several dozen central eclipses, then ends with partial eclipses near the opposite pole.

References

FAQ: Everything you need to know about the Saros cycle

What is the Saros cycle?

The Saros cycle is a period of about 18 years and 11 days (6585.32 days) that makes it possible to predict the repetition of solar and lunar eclipses. It results from the combination of three orbital periods of the Moon: the synodic month, the draconic month and the anomalistic month. After 223 lunations, the Moon returns to an almost identical configuration relative to the Sun and the nodes of its orbit.

Why does the Saros cycle last 18 years and 11 days?

This duration corresponds to 223 synodic months (29.53 days each), or about 6585.32 days. It also corresponds approximately to 242 draconic months and 239 anomalistic months. This remarkable coincidence between these three orbital periods allows the Moon to return to a similar geometric configuration relative to the Sun and the nodes of its orbit.

What is a Saros series?

A Saros series is a family of eclipses that repeat according to the Saros cycle. Each series begins with a partial eclipse at one of the Earth's poles, then evolves toward central eclipses (total, annular or hybrid) before ending with partial eclipses at the other pole. A complete series lasts between 1226 and 1550 years and contains between 69 and 87 eclipses.

Why do successive eclipses of the same series shift westward?

The Saros cycle lasts about 6585.32 days, or 18 years, 11 days and 8 hours. This 8-hour offset (about one third of a day) relative to a whole number of days means that the Earth has completed an additional third of a rotation between two eclipses. Each successive eclipse therefore occurs about 120 degrees of longitude farther west.

What is the Exeligmos?

The Exeligmos is a period of three Saros cycles, or about 54 years and 33 days. Since the 8-hour offset per Saros shifts eclipses by 120 degrees westward, three Saros (3 × 120° = 360°) bring the eclipse back to approximately the same geographic location. The Exeligmos was already known to ancient astronomers, notably the Babylonians.

Does the Saros cycle make it possible to predict all eclipses?

The Saros cycle makes it possible to predict the repetition of eclipses within the same series, but it does not make it possible to predict all eclipses exhaustively. Other cycles, such as the Metonic cycle or the Callippic cycle, are also used. Moreover, gravitational perturbations from the planets slightly modify the lunar orbits over time, which requires precise calculations to determine the exact characteristics of each eclipse.

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