fp. [√ sâ] to be de cided; -vyavaharana, n. agreeing or getting on together in ordinary life; -vyavahâra, m. intercourse, with (in.); occupation with, ad diction to (--°ree;); business transactions; term generally understood: -vat, m. business man; -vyâna, n. wrapper, cloth, upper garment.
In the Sūtras denotes the pole star, being mentioned in connexion with the marriage ritual, in which the star is constancy. In the Maitrāyanī Upanisad, a late work, the movement of the Dhruvā (dhruvasya pracalanam) is mentioned, but this can hardly be interpreted as referring to an actual observed motion of the nominal pole star, but rather to an extraordinary event, such as a destruction of the world, as Cowell understood the expression. Jacobi sees in the motion of the Dhruvā the possibility of fixing a date, on the ground that the only star which could have been deemed a pole star, as * immovable,’ was one (α Draconis) of the third millenium B.C. But this attempt to extract chronology from the name of the star is of very doubtful validity.
Is a word of obscure origin and derivation. The Indian interpreters already show a great divergence of opinion as to its primary meaning. The śatapatha Brāhmana resolves it into na-ksatra (‘ no power ’), explaining it by a legend. The Nirukta refers it to the root naks, ‘obtain/ following the Taittirīya Brāhmana. Aufrecht and Weber derived it from nakta-tra, ‘ guardian of night/ and more recently the derivation from nak-ksatra, ‘ having rule over night/ seems to be gaining acceptance. The generic meaning of the word therefore seems to be ‘star/ The Naksatras as Stars in the Rigveda and Later.—The sense of star ’ appears to be adequate for all or nearly all the passages in which Naksatra occurs in the Rigveda. The same sense occurs in the later Samhitās also : the sun and the Naksatras are mentioned together, or the sun, the moon, and the Naksatras, or the moon and the Naksatras, or the Naksatras alone; but there is no necessity to attribute to the word the sense of lunar mansion ’ in these passages. On the other hand, the names of at least three of the Naksatras in the later sense occur in the Rigveda. Tisya, however, does not seem to be mentioned as a lunar mansion. With Aghās (plur.) and Arjunī (dual) the case is different: it seems probable that they are the later lunar mansions called Maghās (plur.) and Phālgunī (dual). The names appear to have been deliberately changed in the Rigveda, and it must be remembered that the hymn in which they occur, the wedding hymn of Sūryā, has no claim to great age. Ludwig and Zimmer have seen other references to the Naksatras as 27 in the Rigveda, but these seem most improbable. Nor do the adjectives revatī (£ rich ’) and punarvasīi (‘ bringing wealth again’) in another hymn appear to refer to the Naksatras. The Naksatras as Lunar Mansions.—In several passages of the later Samhitās the connexion of the moon and the Naksatras is conceived of as a marriage union. Thus in the Kāthaka and Taittirīya Samhitās it is expressly stated that Soma was wedded to the mansions, but dwelt only with Rohinī; the others being angry, he had ultimately to undertake to live with them all equally. Weber hence deduced that the Naksatras were regarded as of equal extent, but this is to press the texts unduly, except in the sense of approximate equality. The number of the mansions is not stated as 27 in the story told in the two Samhitās: the Taittīriya has, and the Kāthaka no number; but 27 appears as their number in the list which is found in the Taittirīya Samhitā and elsewhere. The number 28 is much less well attested: in one passage of the Taittirīya Brāhmana Abhijit is practically marked as a new comer, though in a later book, in the Maitrāyanī Samhitā, and in the Atharvaveda list,27 it has found acceptance. It is perfectly possible that 28 is the earlier number, and that Abhijit dropped out because it was faint, or too far north, or because 27 was a more mystic (3x3x3) number: it is significant that the Chinese Sieou and the Arabic Manāzil are 28 in number.28 Weber, however, believes that 27 is the older number in India. The meaning of the number is easily explained when it is remembered that a periodic month occupies something between 27 and 28 days, more nearly the former number. Such a month is in fact recognized in the Lātyāyana and Nidāna Sūtras as consisting of 27 days, 12 months making a year of 324 days, a Naksatra year, or with an intercalary month, a year of 351 days. The Nidāna Sūtra makes an attempt to introduce the Naksatra reckoning into the civil or solar (sāvana) year of 360 days, for it holds that the sun spends 13J• days in each Naksatra (13^x27 = 360). But the month of 27 or 28 days plays no part in the chronological calculations of the Veda. The Names of the Naksatras.—In addition to the two mentioned in the Rigveda, the earlier Atharvaveda gives the names of Jyesthaghnī (the later Jyesthā) and Vicrtau, which are mentioned as in close connexion, and of Revatīs (plural) and Kyttikās. With reference to possible times for the ceremony of the Agnyādhāna, or Maying of the sacred fires/ the Kāthaka Samhitā, the Maitrāyanī Samhitā, and the Taittirīya Brāhmana mention the Naksatras called Krttikās, Rohinī, Phalgunyas, Hasta; the latter Brāhmana adds Punar- vasū, and in an additional remark excludes Pūrve Phālgunī in favour of Uttare Phālgunī. The śatapatha Brāhmana adds Mrgaśīrsa and Citrā as possibilities. On the other hand, Punarvasū is recommended by all authorities as suitable for the Punarādheya, 'relaying of the sacred fires,’ which takes place if the first fire has failed to effect the aim of its existence, the prosperity of the sacrificer. The Kāthaka Samhitā, however, allows Anurādhās also. In the ceremony of the Agnicayana, or 'piling of the fire- altar,’ the bricks are assumed to be equal in number to the Naksatras. The bricks number 756, and they are equated to 27 Naksatras multiplied by 27 secondary Naksatras, reckoned as 720 (instead of 729), with the addition of 36 days, the length of an intercalary month. Nothing can be usefully derived from this piece of priestly nonsense. But in connexion with this ceremony the Yajurveda Samhitās enumerate the 27, The Taittirīya Brāhmana has a list of the Naksatras which agrees generally with the list of the Samhitās. It runs as follows: Kyttikās, Rohinī, Invakās, Bāhū (dual), Tisya, Aśleṣās, Maghās, Pūrve Phālgunī, Uttare Phālgunī, Hasta, Citrā, Nistyā, Viśākhe, Anūrādhās, Rohinī, Mūlabarhanī, Pūrvā Asādhās', Uttarā Asādhās, Sronā, Sravisthās, Satabhisaj, Pūrve Prosthapadās, Uttare Prosthapadās, Revatī, Aśvayujau, Apabharanīs. In a later book, however, the list grows to 28, and the full moon is inserted after number 14, and the new moon after number, as an attempt to bring the Naksatra (lunar) month into accordance with the Sāvana (solar) month of 30 days. The names in this second list are as in the Samhitās with the following exceptions. The seven stars of the Krttikās are named as Ambā, Dulā, Nitatnī, Abhrayantī, Meghayantī, Varsayantī, Cupunīkā, names found also in the Taittirīya and Kāthaka Samhitās. Beside Mrgaśīrsa, Invakās are also mentioned. Then come Ardrā, Punarvasū, Tisya, Aśresās, Maghās (beside which Anaghās, Agadās, and Arun- dhatīs are also mentioned), Phalgunyas (but elsewhere in the dual, Phalgunyau), Phalgunyas, Hasta, Citrā, Nistyā, Viśākhe, Anūrādhās, Jyesthā, Mūla, Asādhās, Asā(jhās, Abhijit, śronā, Sravisthās, Satabhisaj, Prosthapadās, Prosthapadās, Revatī, Aśvayujau, Bharanyas, but also Apabharanīs. Abhijit, which occurs also in an earlier part of the Brāhmana, is perhaps interpolated. But Weber’s argument that Abhijit is out of place in this list because Brāhmana is here mentioned as the 28th Naksatra, loses some force from the fact (of course unknown to him) that the list in the Maitrāyanī Samhitā contains 28 Naksatras, including Abhijit, and adds Brāhmana at the end as another. In another passage the Taittirīya Brāhmana divides the Naksatras into two sets, the Deva Naksatras and the Yama Naksatras, being 1-14 and 15-27 (with the omission of Abhijit) respectively. This division corresponds with one in the third book of the Brāhmana60 where the days of the light half of the month and those of the dark half are equated with the Naksatras. The Brāhmana treats the former series as south, the latter as north; but this has no relation to facts, and can only be regarded as a ritual absurdity. The late nineteenth book of the Atharvaveda contains a list of the Naksatras, including Abhijit. The names here (masc.), Viśākhe, Anurādhā, Jyesthā, Mūla, Pūrvā Asādhās, Uttarā Asādhās, Abhijit, śravana, śravisthās, śatabhisaj, Dvayā Prosthapadā, Revatī, Aśvayujau, Bharanyas. The Position of the Naksatras.—There is nothing definite in Vedic literature regarding the position of most of the Naksatras, but the later astronomy precisely locates all of them, and its statements agree on the whole satisfactorily with what is said in the earlier texts, though Weber was inclined to doubt this. The determinations adopted below are due to Whitney in his notes on the Sūrya Siddhānta. 1.Krttikās are unquestionably η Tauri, etc., the Pleiades. The names of the seven stars forming this constellation, and given above from Yajurveda texts, include three --------abhrayantī, forming clouds meghayantī, ‘making cloudy’; varsayantī, ‘causing rain’—which clearly refer to the rainy Pleiades. The word krttikā possibly means ‘web/ from the root krt, spin.’ 2. Rohinī, ‘ ruddy,’ is the name of the conspicuously reddish star, a Tauri or Aldebaran, and denotes the group of the Hyades, <* θ y 8 e Tauri. Its identification seems absolutely assured by the legend of Prajāpati in the Aitareya Brāhmana. He is there represented as pursuing his daughter with incestuous intention, and as having been shot with an arrow (Isu Trikāndā, ‘ the belt of Orion ’) by the huntsman ’ (Mrgavyādha, Sirius ’). Prajāpati is clearly Orion (Mrgaśiras being the name of the little group of stars in Orion’s head). 3.Mrgaśīrsa or Mrgaśiras, also called Invakā or Invagā, seems to be the faint stars λ, φ,1 φ2 Orionis. They are called Andhakā, * blind,’ in the śāntikalpa of the Atharvaveda, probably because of their dimness. 4.Ardrā, ‘ moist,’ is the name of the brilliant star, α Orionis. But the names by which it is styled, in the plural as Árdrās in the śāñkhāyana Grhya Sūtra and the Naksatrakalpa, and in the dual as Bāhú, in the Taittirīya Brāhmana, point to a constellation of two or more stars, and it may be noted that the corresponding Chinese Sieou includes the seven brilliant stars composing the shoulders, the belt, and the knees of Orion. 5. Punarvasu, the two that give wealth again,’ denotes the two stars, a and β Geminorum, on the heads of Castor and Pollux. The name is no doubt connected with the beneficent character of the Aśvins, who correspond to the Dioscuri. 6.Tisya or Pusya includes the somewhat faint group in the body of the Crab, 7, δ, and θ Cancri. The singular is rather curious, as primarily one star would seem to have been meant, and none of the group is at all prominent. 7. Aśresās or Aślesās, which in some texts is certainly to be read Aśresās or Aślesas, denotes δ, e, η, p, σ, and perhaps also ζ, Hydrse. The word means ‘embracer,’ a name which admirably fits the constellation. 8. Maghās, the ‘bounties,’ are the Sickle, or α, γ, ζ, μ, e Leonis. The variants Anaghā, the ‘ sinless one,’ etc.,clearly refer to the auspicious influence of the constellation. 9. 10. Phālgunī, Phalgunyau, Phalgū, Phalg-unīs, Phal- gunyas, is really a double constellation, divided into Pūrve, ‘ former,’ and Uttare, ‘latter.’ The former is δ and θ Leonis, the latter β and Leonis. According to Weber, the word denotes, like Arjunī, the variant of the Rigveda, a ‘ bright- coloured ’ constellation. 11. Hasta, ‘hand,’ is made up of the five conspicuous stars (δ> Ί, e, a, β) in Corvus, a number which the word itself suggests. According to Geldner, the ‘ five bulls ’ of the Rigveda are this constellation. 12. Citrā, ‘bright,’ is the beautiful star, a Virginis. It is mentioned in a legend of Indra in the Taittirīya Brāhmana, and in that of the ‘ two divine dogs ’ (divyau śvānau) in the śatapatha Brāhmana. 13. Svāti or Nistyā is later clearly the brilliant star Arcturus or a Bootis, its place in the north being assured by the notice in the śāntikalpa, where it is said to be ‘ ever traversing the northern way ’ (nityam uttara-mārgagam). The Taittirīya Brāhmana, however, constructs an asterismal Prajāpati, giving him Citrā (α Virginis) for head, Hasta (Corvus) for hand, the Viśākhe (α and β Librae) for thighs, and the Anurādhās (β, δ, and 7r Scorpionis) for standing place, with Nistyā for heart. But Arcturus, being 30° out, spoils this figure, while, on the other hand, the Arabic and Chinese systems have respectively, instead of Arcturus, Virginis and κ Virginis, which would well fit into the Prajāpati figure. But in spite of the force of this argument of Weber’s, Whitney is not certain that Nistyā here must mean a star in Virgo, pointing out that the name Nistyā, ‘outcast,’ suggests the separation of this Naksatra from the others in question. 14.Viśākhe is the couple of stars a and β Librae. This mansion is later called Rādhā according to the Amarakośa, and it is curious that in the Atharvaveda the expression rādho Viśākhe, the Viśākhe are prosperity,’ should occur. But probably Rādhā is merely an invention due to the name of the next Naksatra, Anurādhā, wrongly conceived as meaning that which is after or follows Rādhā.’ 15. Anūrādhās or Anurādhā, propitious,’ is β, δ, and tγ (perhaps also p) Scorpionis. 16. Rohinī, ‘ ruddy ’; Jyesthaghnī, * slaying the eldest ’; or Jyesthā, ‘eldest,’ is the name of the constellation σ, α, and τ Scorpionis, of which the central star, a, is the brilliant reddish Antares (or Cor Scorpionis).
17.Vicrtau, ‘ the two releasers ’; Mūla, ‘ root or Mūla- barhanī, ‘ uprooting,’ denote primarily λ and v at the extremity of the tail of the Scorpion, but including also the nine or eleven stars from e to v.
18.19. Asādhās (‘ unconquered ’), distinguished as Pūrvās, ‘ former,’ and Uttarās, ‘ latter,’ are really two constellations, of which the former is composed of γ, δ, e, and η Sagittarii, or of 8 and e only, and the latter of θ, σ, t, and ξ Sagittarii, or of two, σ and ζ, only. It is probable that originally only four stars forming a square were meant as included in the whole constellation —viz., σ and f, with 8 and e.
20. Abhijit is the brilliant star a Lyrse with its two companions e and ζ. Its location in 6o° north latitude is completely discordant with the position of the corresponding Arabian and Chinese asterisms. This fact is considered by Oldenberg to support the view that it was a later addition to the system; its occurrence, however, as early as the Maitrāyanī Samhitā, which he does not note, somewhat invalidates that view. In the Taittirīya Brāhmana Abhijit is said to be ‘over Asādhās, under śronā,’ which Weber held to refer to its position in space, inferring thence that its Vedic position corresponded to that of the Arab Manāzil and the Chinese Sieou—viz., a, β Capricorni. But Whitney argues effectively that the words ‘ over ’ and ‘ under ’ really refer to the place of Abhijit in the list, ‘ after ’ Asādhās and ‘ before ’ Sronā.
21. Sronā, ‘lame,’ or Sravana, ‘ ear,’ denotes the bright star a Aquilai with β below and 7 above it. Weber very need- lessly thinks that the name Sravana suggested two ears and the head between. It is quite out of correspondence with the Manāzil and the Sieou, and is clearly an Indian invention.
22. śravisthās, ‘ most famous,’ or later Dhanisthās, ‘most wealthy,’ is the diamond-shaped group, α, β, δ, and 7, in the Dolphin, perhaps also ζ in the same constellation. Like the preceding Naksatra, it is out of harmony with the Manāzil and Sieou. 23. Satabhisaj or śatabhisa, ‘having a hundred physicians,’ seems to be λ Aquarii with the others around it vaguely conceived as numbering a hundred.
24. 25. Prostha-padās (fem. plur.), ‘ feet of a stool,’ or later Bhadra-padās,100 ‘auspicious feet,’ a double asterism forming a square, the former (pūrva) consisting of a and β Pegasi, the latter (uttara) of γ Pegasi and a Andromedse.
26. Revatī, ‘ wealthy,’ denotes a large number of stars (later 32), of which ζ Piscium, close upon the ecliptic where it was crossed by the equator of about 570 a.d., is given as the southernmost. 27. Aśva-yujau, ‘the two horse-harnessers,’ denotes the stars β and ζ Arietis. Aśvinyau101 and Aśvinī102 are later names. 28. Apabharanīs, Bharanīs, or Bharanyas, ‘ the bearers,’ is the name of the small triangle in the northern part of the Ram known as Musca or 35, 39, and 41 Arietis. The Naksatras and the Months.—In the Brāhmanas the Naksatra names are regularly used to denote dates. This is done in two ways. The name, if not already a feminine, may be turned into a feminine and compounded with pūrna-māsa, ‘the full moon,’ as in Tisyā-pūrnamāsa, ‘the full moon in the Naksatra Tisya.’103 Much more often, however, it is turned into a derivative adjective, used with paurnamāsī, ‘the full moon (night)/ or with amāvāsyā, ‘the new moon (night)/ as in Phālgunī paurnamāsl, ‘the full-moon night in the Naksatra Phālgunī’;104 or, as is usual in the Sūtras, the Naksatra adjective alone is used to denote the full-moon night. The month itself is called by a name derived105 from that of a Naksatra, but only Phālguna,106 Caitra,107 Vaiśākha,108 Taisya,109 Māgha110 occur in the Brāhmanas, the complete list later being Phālguna, Caitra, Vaiśākha, Jyaistha, Asādha, Srāvana, Prausthapada, Aśvayuja, Kārttika, Mārgaśīrsa, Taisya, Māgha. Strictly speaking, these should be lunar months, but the use of a lunar year was clearly very restricted: we have seen that as early as the Taittirīya Brāhmana there was a tendency to equate lunar months with the twelve months of thirty days which made up the solar year (see Māsa). The Naksatras and Chronology.—(i) An endeavour has been made to ascertain from the names of the months the period at which the systematic employment of those names was intro¬duced. Sir William Jones111 refers to this possibility, and Bentley, by the gratuitous assumption that śrāvana always marked the summer solstice, concluded that the names of the months did not date before b.c. Ii8I. Weber112 considered that there was a possibility of fixing a date by this means, but Whitney113 has convincingly shown that it is an impossible feat, and Thibaut114 concurs in this view. Twelve became fixed as the number of the months because of the desire, evident in the Brāhmanas, somehow or other to harmonize lunar with solar time; but the selection of twelve Naksatras out of twenty-seven as connected with the night of full moon can have no chronological significance, because full moon at no period occurred in those twelve only, but has at all periods occurred in every one of the twenty-seven at regularly recurrent intervals. (2) All the lists of the Naksatras begin with Krttikās. It is only fair to suppose that there was some special reason for this fact. Now the later list of the Naksatras begins with Aśvinī, and it was unquestionably rearranged because at the time of its adoption the vernal equinox coincided with the star ζ Piscium on the border of Revatī and Aśvinī, say in the course of the sixth century A.D. Weber has therefore accepted the view that the Krttikās were chosen for a similar reason, and the date at which that Naksatra coincided with the vernal equinox has been estimated at some period in the third millennium B.C. A very grave objection to this view is its assumption that the sun, and not the moon, was then regarded as connected with the Naksatras; and both Thibaut and Oldenberg have pronounced decidedly against the idea of connecting the equinox with the Krttikās. Jacobi has contended that in the Rigveda the commencement of the rains and the summer solstice mark the beginning of the new year and the end of the old, and that further the new year began with the summer solstice in Phālgunī.121 He has also referred to the distinction of the two sets of Deva and Yama Naksatras in the Taittirīya Brāhmana as supporting his view of the connexion of the sun and the Naksatras. But this view is far from satisfactory: the Rigveda passages cannot yield the sense required except by translating the word dvādaśa123 as 4 the twelfth (month) * instead of consisting of twelve parts,’ that is, ‘year/ the accepted interpretation; and the division of the Naksatras is not at all satisfactorily explained by a supposed connexion with the sun. It may further be mentioned that even if the Naksatra of Krttikās be deemed to have been chosen because of its coincidence with the vernal equinox, both Whitney and Thibaut are pre¬pared to regard it as no more than a careless variant of the date given by the Jyotisa, which puts the winter solstice in Māgha. (3) The winter solstice in Māgha is assured by a Brāhmana text, for the Kausītaki Brāhmana12® expressly places it in the new moon of Māgha (māghasyāmāυāsyāyām). It is not very important whether we take this with the commentators as the new moon in the middle of a month commencing with the day after full moon in Taisa, or, which is much more likely, as the new moon beginning the month and preceding full moon in Māgha. The datum gives a certain possibility of fixing an epoch in the following way. If the end of Revatī marked the vernal equinox at one period, then the precession of the equinoxes would enable us to calculate at what point of time the vernal equinox was in a position corresponding to the winter solstice in Māgha, when the solstitial colure cut the ecliptic at the beginning of Sravisthās. This would be, on the strict theory, in the third quarter of Bharanī, 6f asterisms removed from Sravisthās, and the difference between that and the beginning of Aśvinī = if asterisms = 23 (27 asterisms being = 360°). Taking, the starting-point at 499 a.d., the assured period of Varāha Mihira, Jones arrived at the date B.C. 1181 for the vernal equinox corresponding to the winter solstice in Māgha—that is, on the basis of ι° = 72 years as the precession. Pratt arrived at precisely the same date, taking the same rate of precession and adopting as his basis the ascertained position in the Siddhantas of the junction star of Maghā, a Leonis or Regulus. Davis and Colebrooke arrived at a different date, B.C. 1391, by taking as the basis of their calculation the junction star of Citrā, which happens to be of uncertain position, varying as much as 30 in the different textbooks. But though the twelfth century has received a certain currency as the epoch of the observation in the Jyotisa, it is of very doubtful value. As Whitney points out, it is impossible to say that the earlier asterisms coincided in position with the later asterisms of 13J0 extent each. They were not chosen as equal divisions, but as groups of stars which stood in conjunction with the moon; and the result of subsequently making them strictly equal divisions was to throw the principal stars of the later groups altogether out of their asterisms. Nor can we say that the star ζ Piscium early formed the eastern boundary of Revatī; it may possibly not even have been in that asterism at all, for it is far remote from the Chinese and Arabic asterisms corresponding to Revatī. Added to all this, and to the uncertainty of the starting-point— 582 a.d., 560 a.d., or 491 a.d. being variants —is the fact that the place of the equinox is not a matter accurately determin¬able by mere observation, and that the Hindu astronomers of the Vedic period cannot be deemed to have been very accurate observers, since they made no precise determination of the number of days of the year, which even in the Jyotisa they do not determine more precisely than as 366 days, and even the Sūrya Siddhānta136 does not know the precession of the equinoxes. It is therefore only fair to allow a thousand years for possible errors,137 and the only probable conclusion to be drawn from the datum of the Kausītaki Brāhmana is that it was recording an observation which must have been made some centuries B.C., in itself a result quite in harmony with the probable date of the Brāhmana literature,138 say B.C. 800-600. (4) Another chronological argument has been derived from the fact that there is a considerable amount of evidence for Phālguna having been regarded as the beginning of the year, since the full moon in Phālgunī is often described as the ‘ mouth (mukham) of the year.’139 Jacobi140 considers that this was due to the fact that the year was reckoned from the winter solstice, which would coincide with the month of Phālguna about B.C. 4000. Oldenberg and Thibaut, on the other hand, maintain that the choice of Phālguna as the ‘ mouth ’ of the year was due to its being the first month of spring. This view is favoured by the fact that there is distinct evidence of the correspondence of Phālguna and the beginning of spring : as we have seen above in the Kausītaki Brāhmana, the new moon in Māgha is placed at the winter solstice, which puts the full moon of Phālgunī at a month and a half after the winter solstice, or in the first week of February, a date not in itself improbable for about B.C. 800, and corresponding with the February 7 of the veris initium in the Roman Calendar. This fact accords with the only natural division of the year into three periods of four months, as the rainy season lasts from June 7-10 to October 7-10, and it is certain that the second set of four months dates from the beginning of the rains (see Cāturmāsya). Tilak, on the other hand, holds that the winter solstice coincided with Māghī full moon at the time of the Taittirīya Samhitā (b.c. 2350), and had coincided with Phālgunī and Caitrī in early periods—viz., B.C. 4000-2500, and B.C. 6000¬4000. (5) The passages of the Taittirīya Samhitā and the Pañca¬vimśa Brāhmana, which treat the full moon in Phālguna as the beginning of the year, give as an alternative the full moon in Caitra. Probably the latter month was chosen so as to secure that the initial day should fall well within the season of spring, and was not, as Jacobi believes, a relic of a period when the winter solstice corresponded with Caitra. Another alternative is the Ekāstakā, interpreted by the commentators as the eighth day after the full moon in Maghās, a time which might, as being the last quarter of the waning half of the old year, well be considered as representing the end of the year. A fourth alternative is the fourth day before full moon; the full moon meant must be that of Caitra, as Álekhana quoted by Ápastamba held, not of Māgha, as Asmarathya, Laugāksi and the Mīmāmsists believed, and as Tilak believes. (6) Others, again, according to the Grhya ritual, began the year with the month Mārgaśīrsa, as is shown by its other name Agrahāyana (‘ belonging to the commencement of the year ’). Jacobi and Tilak think that this one denoted the autumn equinox in Mrgaśiras, corresponding to the winter solstice in Phālgunī. But, as Thibaut shows clearly, it was selected as the beginning of a year that was taken to commence with autumn, just as some took the spring to commence with Caitra instead of Phālguna. (7) Jacobi has also argued, with the support of Buhler, from the terms given for the beginning of Vedic study in the Grhya Sūtras, on the principle that study commenced with the rains (as in the Buddhist vassā) which mark the summer solstice. He concludes that if Bhādrapada appears as the date of commencing study in some texts, it was fixed thus because at one time Prosthapadās (the early name of Bhadra- padās) coincided with the summer solstice, this having been the case when the winter solstice was in Phālguna. But Whitney155 has pointed out that this argument is utterly illegitimate; we cannot say that there was any necessary connexion between the rains and learning—a month like Srāvana might be preferred because of its connexion with the word Sravana, 4 ear ’—and in view of the precession of the equinoxes, we must assume that Bhādrapada was kept because of its traditional coincidence with the beginning of the rains after it had ceased actually so to coincide. the other astronomical phenomena; the discovery of a series of 27 lunar mansions by them would therefore be rather surprising. On the other hand, the nature of such an operation is not very complicated ; it consists merely in selecting a star or a star group with which the moon is in conjunction. It is thus impossible a priori to deny that the Vedic Indians could have invented for themselves a lunar Zodiac. But the question is complicated by the fact that there exist two similar sets of 28 stars or star groups in Arabia and in China, the Manāzil and the Sieou. The use of the Manāzil in Arabia is consistent and effective ; the calendar is regulated by them, and the position of the asterisms corresponds best with the positions required for a lunar Zodiac. The Indians might therefore have borrowed the system from Arabia, but that is a mere possibility, because the evidence for the existence of the Manāzil is long posterior to that for the existence of the Naksatras, while again the Mazzaroth or Mazzaloth of the Old Testament may really be the lunar mansions. That the Arabian system is borrowed from India, as Burgess held, is, on the other hand, not at all probable. Biot, the eminent Chinese scholar, in a series of papers published by him between. 1839 and 1861, attempted to prove the derivation of the Naksatra from the Chinese Sieou. The latter he did not regard as being in origin lunar mansions at all. He thought that they were equatorial stars used, as in modern astronomy, as a standard to which planets or other stars observed in the neighbourhood can be referred; they were, as regards twenty-four of them, selected about B.C. 2357 on account of their proximity to the equator, and of their having the same right ascension as certain circumpolar stars which had attracted the attention of Chinese observers. Four more were added in B.C. IIOO in order to mark the equinoxes and solstices of the period. He held that the list of stars commenced with Mao (= Krttikās), which was at the vernal equinox in B.C. 2357. Weber, in an elaborate essay of i860, disputed this theory, and endeavoured to show that the Chinese literary evidence for the Sieou was late, dating not even from before the third century B.C. The last point does not appear to be correct, but his objections against the basis of Biot’s theory were rein¬forced by Whitney, who insisted that Biot’s supposition of the Sieou’s not having been ultimately derived from a system of lunar mansions, was untenable. This is admitted by the latest defender of the hypothesis of borrowing from China, Lśopold de Saussure, , but his arguments in favour of a Chinese origin for the Indian lunar mansions have been refuted by Oldenberg, who has also pointed out that the series does not begin with Mao ( = Krttikās). There remains only the possibility that a common source for all the three sets—Naksatra, Manāzil, and Sieou—may be found in Babylonia. Hommel has endeavoured to show that recent research has established in Babylonia the existence of a lunar zodiac of twenty-four members headed by the Pleiades ( = Krttikās); but Thibaut’s researches are not favourable to this claim. On the other hand, Weber, Whitney, Zimmer, and Oldenberg all incline to the view that in Babylonia is to be found the origin of the system, and this must for the present be regarded as the most probable view, for there are other traces of Babylonian influence in Vedic literature, such as the legend of the flood, perhaps the Adityas, and possibly the word Manā.
Denotes a 'month' a period of time repeatedly mentioned in the Rigveda and lateṛ The Characteristic days (or rather nights) of the month were those of new moon, Amā-vasya, 'home-staying (night),' and 'of the full moon,' Paurṇa-māsi. Two hymns of the Atharvveda celebrate these days respectively. A personification of the phases of the moon is seen in the four names Sinīvālī the day before new moon; Kuhū also called Guṅgū, the new moon day;Anumati, the day before full moon; and Rākā, the day of new mooṇ The importance of the new and full moon days respectively. One special day in the month, the Ekāṣṭakā, or eighth day after full moon, was importanṭ In the Pañcaviṃśa Brāhmaṇa there stated to be in the year twelve such, mentioned between the twelve days of full moon and twelve days of new moon. But one Ekāṣṭakā is referred to in the Yajurveda Saṃhitas and elsewhere as of quite special importance. This was, in the accordant opinion of most comentators, the eighth day after the full moon of Magha. It marked the end of the year, or the begining of the new year. Though the Kauṣītaki Brāmaṇa places places the winter solstice in the new moon of Māgha, the latter date probably means the new moon preceding full moon in Māgha, not the new moon following full moon; but it is perhaps possible to account adequately for the importance of the Ekāstakā as being the first Aṣṭakā after the beginning of the new year. It is not certain exactly how the month was reckoned, whether from the day after new moon to new moon—the system known as amānta, or from the day after full moon to full moon—the pūr- nimānta system, which later, at any rate, was followed in North India, while the other system prevailed in the south. Jacobi argues that the year began in the full moon of Phālguna, and that only by the full moon’s conjunction with the Nakṣatra could the month be known. Oldenberg12 points to the fact that the new moon is far more distinctively an epoch than the full moon; that the Greek, Roman, and Jewish years began with the new moon; and that the Vedic evidence is the division of the month into the former (j>ūrva) and latter (apara) halves, the first being the bright (śukla), the second the dark (krsna) period. Thibaut considers that to assume the existence of the pīirnimānta system for the Veda is unnecessary, though possible. Weber assumes that it occurs in the Kausītaki Brāhmaṇa as held by the scholiasts. But it would probably be a mistake to press that passage, or to assume that the amānta system was rigidly accepted in the Veda: it seems at least as probable that the month was vaguely regarded as beginning with the new moon day, so that new moon preceded full moon, which was in the middle, not the end or. the beginning of the month. That a month regularly had 30 days is established by the conclusive evidence of numerous passages in which the year is given 12 months and 360 days. This month is known from the earliest records, being both referred to directly and alluded to. It is the regular month of the Brāhmaṇas, and must be regarded as the month which the Vedic Indian recognized. No other month is mentioned as such in• the Brāhmaṇa literature ; it is only in the Sūtras that months of different length occur. The Sāmaveda Sūtras10 refer to (i) years with 324 days—i.e., periodic years with 12 months of 27 days each; (2) years with 351 days—i.e., periodic years with 12 months of 27 days each, plus another month of 27 days; (3) years with 354 days—i.e., 6 months of 30 days, and 6 with 29 days, in other words, lunar synodic years; (4) years with 360 days, or ordinary civil (sāvana) years; (5) years with 378 days, which, as Thibaut clearly shows, are third years, in which, after two years of 360 days each, 18 days were added to bring about correspondence between the civil year and the solar year of 366 days. But even the Sāmasūtras do not mention the year of 366 days, which is first known to the Jyotiṣa and to Garga. That the Vedic period was acquainted with the year of 354 days cannot be affirmed with certainty. Zimmer, indeed, thinks that it is proved by the fact that pregnancy is estimated at ten months, or sometimes a year. But Weber may be right in holding that the month is the periodic month of 27 days, for the period is otherwise too long if a year is taken. On the other hand, the period of ten months quite well suits the period of gestation, if birth takes place in the tenth month, so that in this sense the month of 30 days may well be meant. The year of 12 months of 30 days each being admittedly quite unscientific, Zimmer23 is strongly of opinion that it was only used with a recognition of the fact that intercalation took place, and that the year formed part of a greater complex, normally the five year Yuga or cycle. This system is well known from the Jyotiṣa: it consists of 62 months of 29£4 days each = 1,830 days (two of these months being intercalary, one in the middle and one at the end), or 61 months of 30 days, or 60 months of 30^ days, the unit being clearly a solar year of 366 days. It is not an ideal system, since the year is too long; but it is one which cannot be claimed even for the Brāhmaṇa period, during which no decision as to the true length of the year seems to have been arrived at. The references to it seen by Zimmer in the Rigveda are not even reasonably plausible, while the pañcaka yuga, cited by him from the Pañcavimśa Brāhmaṇa, occurs only in a quotation in a commentary, and has no authority for the text itself. On the other hand, there was undoubtedly some attempt to bring the year of 360 days—a synodic lunar year—roughly into connexion with reality. A Sāmasūtra27 treats it as a solar year, stating that the sun perambulates each Naxatra in days, while others again evidently interpolated 18 days every third year, in order to arrive at some equality. But Vedic literature, from the Rigveda downwards,29 teems with the assertion of the difficulty of ascertaining the month. The length is variously given as 30 days, 35 days,31 or 36 days. The last number possibly indicates an intercalation after six years (6x6 = 36, or for ritual purposes 35), but for this we have no special evidence. There are many references to the year having 12 or 13 months. The names of the months are, curiously enough, not at all ancient. The sacrificial texts of the Yajurveda give them in their clearest form where the Agnicayana, ‘building of the fire-altar,’ is described. These names are the following: (1) Madhu, (2) Mādhava (spring months, vāsantikāv rtū); (3) Sukra, (4) Suci (summer months, graismāv rtū); (5) Nabha (or Nabhas), (6) Nabhasya (rainy months, vārsikāv rtū); (7) Iṣa, (8) ūrja (autumn months, śāradāυ rtū); (9) Saha (or Sahas),35 (10) Sahasya (winter months, haimantikāυ rtū); (II) Tapa (or Tapas),35 (12) Tapasya (cool months, śaiśirāv rtū). There are similar lists in the descriptions of the Soma sacrifice and of the horse sacrifice, all of them agreeing in essentials. There are other lists of still more fanciful names, but these have no claim at all to represent actual divisions in popular use. It is doubtful if the list given above is more than a matter of priestly invention. Weber points out that Madhu and Mādhava later appear as names of spring, and that these two are mentioned in the Taittirīya Aranyaka as if actually employed; but the evidence is very inadequate to show that the other names of the months given in the list were in ordinary use. In some of these lists the intercalary month is mentioned. The name given to it in the Vājasaneyi Samhitā is Amhasas- pati, while that given in the Taittirīya and Maitrāyaṇī Sarphitās is Sarpsarpa. The Kāthaka Sarphitā gives it the name of Malimluca, which also occurs elsewhere, along with Samsarpa, in one of the lists of fanciful names. The Atharvaveda describes it as sanisrasa, ‘slipping,’ owing no doubt to its unstable condition. The other method of naming the months is from the Nakçatras. It is only beginning to be used in the Brāhmaṇas, but is found regularly in the Epic and later. The Jyotisa mentions that Māgha and Tapa were identical: this is the fair interpretation of the passage, which also involves the identifica¬tion of Madhu with Caitra, a result corresponding with the view frequently found in the Brāhmanas, that the full moon in Citrā, and not that in Phalgunī, is the beginning of the year. In the śatapatha Brāhmaṇa are found two curious expressions, yava and ayava, for the light and dark halves of the month, which is clearly considered to begin with the light half. Possibly the words are derived, as Eggling thinks, from yu, ‘ ward off,’ with reference to evil spirits. The word Parvan (‘ joint ’ = division of time) probably denotes a half of the month, perhaps already in the Rigveda. More precisely the first half, the time of the waxing light, is called pūrva-paksa, the second, that of the waning light, apara-paka. Either of these might be called a half-month (ardha-ināsa).
Sanskrit Dictionary understands and transcodes देवनागर्-ई IAST, Harvard-Kyoto, SLP1, ITRANS. You can type in any of the Sanskrit transliteration systems you are familiar with and we will detect and convert it to IAST for the purpose of searching.
Using the Devanagari and IAST Keyboards
Click the icon to enable a popup keybord and you can toggle between देवनागरी and IAST characters. If you want a system software for typing easily in देवनागरी or IAST you can download our software called SanskritWriter
Wildcard Searches and Exact Matching
To replace many characters us * example śakt* will give all words starting with śakt. To replace an individual character use ? for example śakt?m will give all words that have something in place of the ?. By default our search system looks for words “containing” the search keyword. To do an exact match use “” example “śaktimat” will search for this exact phrase.
Type sandhi: and a phrase to search for the sandhi of the two words example.
sandhi:sam yoga will search for saṃyoga
Type root: and a word to do a root search only for the word. You can also use the √ symbol, this is easily typed by typing \/ in SanskritWriter software.