The Golden Bough: A Study in Magic and Religion (Third Edition, Vol. 07 of 12). Frazer James George
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СКАЧАТЬ good crops, whether by propitiating the Corn Goddess with offerings of first-fruits or by dramatically representing the sowing and the growth of the corn in mythical form, probably dates from an extremely remote antiquity.

      Quadriennial period of many of the great games of Greece. Old octennial period of the Pythian and probably of the Olympian games. The octennial cycle was instituted by the Greeks at a very early era for the purpose of harmonising solar and lunar time.

But in order to clear our ideas on this subject it is desirable to ascertain, if possible, the reason for holding the Eleusinian games at intervals of two or four years. The reason for holding a harvest festival and thanksgiving every year is obvious enough; but why hold games only every second or every fourth year? The reason for such limitations is by no means obvious on the face of them, especially if the growth of the crops is deemed dependent on the celebration. In order to find an answer to this question it may be well at the outset to confine our attention to the Great Eleusinian Games, which were celebrated only every fourth year. That these were the principal games appears not only from their name, but from the testimony of Aristotle, or at least of the author of The Constitution of Athens, who notices only the quadriennial or, as in accordance with Greek idiom he calls it, the penteteric celebration of the games.275 Now the custom of holding games at intervals of four years was very common in Greece; to take only a few conspicuous examples the Olympic games at Olympia, the Pythian games at Delphi, the Panathenaic games at Athens, and the Eleutherian games at Plataea276 were all celebrated at quadriennial or, as the Greeks called them, penteteric periods; and at a later time when Augustus instituted, or rather renewed on a more splendid scale, the games at Actium to commemorate his great victory, he followed a well-established Greek precedent by ordaining that they should be quadriennial.277 Still later the emperor Hadrian instituted quadriennial games at Mantinea in honour of his dead favourite Antinous.278 But in regard to the two greatest of all the Greek games, the Olympian and the Pythian, I have shewn reasons for thinking that they were originally celebrated at intervals of eight instead of four years; certainly this is attested for the Pythian games,279 and the mode of calculating the Olympiads by alternate periods of fifty and forty-nine lunar months,280 which added together make up eight solar years, seems to prove that the Olympic cycle of four years was really based on a cycle of eight years, from which it is natural to infer that in the beginning the Olympic, like the Pythian, games may have been octennial instead of quadriennial.281 Now we know from the testimony of the ancients themselves that the Greeks instituted the eight-years' cycle for the purpose of harmonising solar and lunar time.282 They regulated their calendar primarily by observation of the moon rather than of the sun; their months were lunar, and their ordinary year consisted of twelve lunar months. But the solar year of three hundred and sixty-five and a quarter days exceeds the lunar year of twelve lunar months or three hundred and fifty-four days by eleven and a quarter days, so that in eight solar years the excess amounts to ninety days or roughly three lunar months. Accordingly the Greeks equated eight solar years to eight lunar years of twelve months each by intercalating three lunar months of thirty days each in the octennial cycle; they intercalated one lunar month in the third year of the cycle, a second lunar month in the fifth year, and a third lunar month in the eighth year.283 In this way they, so to say, made the sun and moon keep time together by reckoning ninety-nine lunar months as equivalent to eight solar years; so that if, for example, the full moon coincided with the summer solstice in one year, it coincided with it again after the revolution of the eight years' cycle, but not before. The equation was indeed not quite exact, and in order to render it so the Greeks afterwards found themselves obliged, first, to intercalate three days every sixteen years, and, next, to omit one intercalary month in every period of one hundred and sixty years.284 But these corrections were doubtless refinements of a later age; they may have been due to the astronomer Eudoxus of Cnidus, or to Cleostratus of Tenedos, who were variously, but incorrectly, supposed to have instituted the octennial cycle.285 There are strong grounds for holding that in its simplest form the octennial cycle of ninety-nine lunar months dates from an extremely remote antiquity in Greece; that it was in fact, as a well-informed Greek writer tell us,286 the first systematic attempt to bring solar and the lunar time into harmony. Indeed, if the Olympiads were calculated, as they appear to have been, on the eight years' cycle, this of itself suffices to place the origin of the cycle not later than 776 b. c., the year with which the reckoning by Olympiads begins. And when we bear in mind the very remote period from which, judged by the wonderful remains of Mycenae, Tiryns, Cnossus and other cities, civilisation in Greek lands appears to date, it seems reasonable to suppose that the octennial cycle, based as it was on very simple observations, for which nothing but good eyes and almost no astronomical knowledge was necessary,287 may have been handed down among the inhabitants of these countries from ages that preceded by many centuries, possibly by thousands of years, the great period of Greek literature and art. The supposition is confirmed by the traces which the octennial cycle has left of itself in certain ancient Greek customs and superstitions, particularly by the evidence which points to the conclusion that at two of the oldest seats of monarchy in Greece, namely Cnossus and Sparta, the king's tenure of office was formerly limited to eight years.288

      The motive for instituting the eight years' cycle was religious, not practical or scientific.

      We are informed, and may readily believe, that the motive which led the Greeks to adopt the eight years' cycle was religious rather than practical or scientific: their aim was not so much to ensure the punctual despatch of business or to solve an abstract problem in astronomy, as to ascertain the exact days on which they ought to sacrifice to the gods. For the Greeks regularly employed lunar months in their reckonings,289 and accordingly if they had dated their religious festivals simply by the number of the month and the day of the month, the excess of eleven and a quarter days of the solar over the lunar year would have had the effect of causing the festivals gradually to revolve throughout the whole circle of the seasons, so that in time ceremonies which properly belonged to winter would come to be held in summer, and on the contrary ceremonies which were only appropriate to summer would come to be held in winter. To avoid this anomaly, and to ensure that festivals dated by lunar months should fall at fixed or nearly fixed points in the solar year, the Greeks adopted the octennial cycle by the simple expedient of intercalating three lunar months in every period of eight years. In doing so they acted, as one of their writers justly pointed out, on a principle precisely the reverse of that followed by the ancient Egyptians, who deliberately regulated their religious festivals by a purely lunar calendar for the purpose of allowing them gradually to revolve throughout the whole circle of the seasons.290

      In early times the regulation of the calendar is largely an affair of religion.

      Thus at an early stage of culture the regulation of the calendar is largely an affair of religion: it is a means of maintaining the established relations between gods and men on a satisfactory footing; and in public opinion the great evil of a disordered calendar is not so much that it disturbs and disarranges the ordinary course of business and the various transactions of civil life, as that it endangers the welfare or even the existence both of individuals and of the community by interrupting their normal intercourse with those divine powers on whose favour men believe themselves to be absolutely dependent. Hence in states which take this view of the deep religious import of the calendar its superintendence is naturally entrusted to priests rather than to astronomers, because the science of astronomy is regarded merely as ancillary to the deeper mysteries of theology. For example, СКАЧАТЬ



<p>275</p>

Aristotle, Constitution of Athens, 54, where the quadriennial (penteteric) festival of the Eleusinian Games is mentioned along with the quadriennial festivals of the Panathenaica, the Delia, the Brauronia, and the Heraclea. The biennial (trieteric) festival of the Eleusinian Games is mentioned only in the inscription of 329 b. c. (Dittenberger, Sylloge Inscriptionum Graecarum,2 No. 587, lines 259 sq.). As to the identity of the Great Eleusinian Games with the quadriennial games see Dittenberger, Sylloge Inscriptionum Graecarum, No. 246 note 9, No. 587 note 171.

<p>276</p>

As to the Plataean games see Plutarch, Aristides, 21; Pausanias, ix. 2. 6.

<p>277</p>

Strabo, vii. 7. 6, p. 325; Suetonius, Augustus, 18; Dio Cassius, li. 1; Daremberg et Saglio, Dictionnaire des Antiquités Grecques et Romaines, s. v. “Actia.”

<p>278</p>

Pausanias, viii. 9. 8.

<p>279</p>

Scholiast on Pindar, Pyth., Argument, p. 298, ed. Aug. Boeckh; Censorinus, De die natali, xviii. 6. According to the scholiast on Pindar (l. c.) the change from the octennial to the quadriennial period was occasioned by the nymphs of Parnassus bringing ripe fruits in their hands to Apollo, after he had slain the dragon at Delphi.

<p>280</p>

Scholiast on Pindar, Olymp. iii. 35 (20), p. 98, ed. Aug. Boeckh. Compare Boeckh's commentary on Pindar (vol. iii. p. 138 of his edition); L. Ideler, Handbuch der mathematischen und technischen Chronologie, i. 366 sq., ii. 605 sqq.

<p>281</p>

See The Dying God, chapter ii. § 4, “Octennial Tenure of the Kingship,” especially pp. 68 sq., 80, 89 sq.

<p>282</p>

Geminus, Elementa Astronomiae, viii. 25 sqq., pp. 110 sqq., ed. C. Manitius (Leipsic, 1898); Censorinus, De die natali, xviii. 2-6.

<p>283</p>

Geminus, l. c.

<p>284</p>

Geminus, Elementa Astronomiae, viii. 36-41.

<p>285</p>

Censorinus, De die natali, xviii. 5. As Eudoxus flourished in the fourth century b. c., some sixty or seventy years after Meton, who introduced the nineteen years' cycle to remedy the defects of the octennial cycle, the claim of Eudoxus to have instituted the latter cycle may at once be put out of court. The claim of Cleostratus, who seems to have lived in the sixth or fifth century b. c., cannot be dismissed so summarily; but for the reasons given in the text he can hardly have done more than suggest corrections or improvements of the ancient octennial cycle.

<p>286</p>

Geminus, Elementa Astronomiae, viii. 27. With far less probability Censorinus (De die natali, xviii. 2-4) supposes that the octennial cycle was produced by the successive duplication of biennial and quadriennial cycles. See below, pp. 86 sq.

<p>287</p>

L. Ideler, Handbuch der mathematischen und technischen Chronologie, ii. 605.

<p>288</p>

The Dying God, pp. 58 sqq. Speaking of the octennial cycle Censorinus observes that “Ob hoc in Graecia multae religiones hoc intervallo temporis summa caerimonia coluntur” (De die natali, xviii. 6). Compare L. Ideler, op. cit. ii. 605 sq.; G. F. Unger, “Zeitrechnung der Griechen und Römer,” in Iwan Müller's Handbuch der classischen Altertumswissenschaft, i.2 732 sq. The great age and the wide diffusion of the octennial cycle in Greece are rightly maintained by A. Schmidt (Handbuch der griechischen Chronologie, Jena, 1888, pp. 61 sqq.), who suggests that the cycle may have owed something to the astronomy of the Egyptians, with whom the inhabitants of Greece are known to have had relations from a very early time.

<p>289</p>

Aratus, Phaenomena, 733 sqq.; L. Ideler, Handbuch der mathematischen und technischen Chronologie, i. 255 sq.

<p>290</p>

Geminus, Elementa Astronomiae, viii. 15-45.