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Mashallah ibn Athari

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For other uses, see Mashallah (disambiguation).

Masha'allah ibn Athari
Māshāʾallāh gazing at the sky, from the 15th-century manuscript BnF Latin 7432
Born740
Basra, Abbasid Caliphate, Iraq
Died815 (aged 75)
Baghdad, Abbasid Caliphate
OccupationAstronomer

Māshāʾallāh ibn Atharī (Arabic: ما شاء الله إبن أثري; c. 740 – 815), known as Mashallah, was an 8th century Persian Jewish astrologer, astronomer, and mathematician.[1] Originally from Khorasan,[2] he lived in Basra (in present day Iraq) during the reigns of the Abbasid caliphs al-Manṣūr and al-Ma’mūn, and was among those who introduced astrology and astronomy to Baghdad. The bibliographer ibn al-Nadim described Mashallah "as virtuous and in his time a leader in the science of jurisprudence, i.e. the science of judgments of the stars".[3] Mashallah served as a court astrologer for the Abbasid caliphate and wrote works on astrology in Arabic. Some Latin translations survive.

The Arabic phrase mā shā’ Allāh indicates a believer's acceptance of God's ordainment of good or ill fortune. His name is probably an Arabic rendering of the Hebrew Shiluh. Al-Nadim writes Mashallah's name as Mīshā ("Yithru" or "Jethro").[1][4][note 1]

The crater Messala on the Moon is named after Mashallah.

Biography

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As a young man Mashallah participated in the founding of Baghdad for Caliph al-Manṣūr in 762 by working with a group of astrologers led by Naubakht the Persian to pick an electional horoscope for the founding of the city,[5] and building of an observatory.[6] Attributed the author of 21 works, predominantly on astrology,[4] Mashallah's authority was established over the centuries in the Middle East, and later in the West, when horoscopic astrology was transmitted to Europe from the 12th century. His writings include both what would be recognized as traditional horary astrology and an earlier type of astrology which casts consultation charts to divine the client's intention. The strong influence of Hermes Trismegistus and Dorotheus is evident in his work.[citation needed]

Philosophy

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Mashallah postulated a ten-orb universe rather than the eight-orb model offered by Aristotle and the nine-orb model that was popular in his time. In all Mashallah's planetary model ascribes 26 orbs to the universe, which account for the relative positioning and motion of the seven planets. Of the ten orbs, the first seven contain the planets and the eighth contain the fixed stars. The ninth and tenth orbs were named by Mashallah the "Orb of Signs" and the "Great Orb", respectively. Both of these orbs are starless and move with the diurnal motion, but the tenth orb moves in the plane of the celestial equator while the ninth orb moves around poles that are inclined 24° with respect to the poles of the tenth orb. The ninth is also divided into twelve parts which are named after the zodiacal constellations that can be seen beneath them in the eighth orb. The eight and ninth orbs move around the same poles, but with different motion. The ninth orb moves with daily motion, so that the 12 signs are static with respect to the equinoxes, the eighth Orb of the Fixed Stars moves 1° in 100 years, so that the 12 zodiacal constellations are mobile with respect to the equinoxes. The eight and ninth orbs moving around the same poles also guarantees that the 12 stationary signs and the 12 mobile zodiacal constellations overlap. By describing the universe in such a manner, Mashallah was attempting to demonstrate the natural reality of the 12 signs by stressing that the stars are located with respect to the signs and that fundamental natural phenomena, such as the beginning of the seasons, changes of weather, and the passage of the months, take place in the sublunar domain when the sun enters the signs of the ninth orb.[3]

Mashallah was an advocate of the idea that the conjunctions of Saturn and Jupiter dictate the timing of important events on Earth. These conjunctions, which occur about every twenty years, take place in the same triplicity for about two hundred years, and special significance is attached to a shift to another triplicity.[7]

Works

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Albrecht Dürer's illustration for the title page of De scientia motus orbis (1504)

The Big Book of Births (كتاب المواليد الكبير) (14vols); The Twenty-One On Conjunctions, Religions and Sects (الواحد والعشرين في قرانات والأديان والملل); The Projection of [Astrological] Rays (مطرح الشعاع); The Meaning (المعاني); Construction and Operation of Astrolabes (صنعة الإسطرلابات والعمل بها); The Armillary Sphere (ذات الحلق); Rains and Winds (الأمطار والرياح); The Two Arrows (السهمين); Book known as The Seventh & Decimal (Ch.1 – The Beginning of Actions (ابتداء الأعمال); Ch.2 – Averting What Is Predestined (على دفع التدبير); Ch.3 – On Questions (في المسائل); Ch.4 – Testimonies of the Stars (شهادات الكواكب); Ch.5 – Happenings (الحدوث); Ch.6 Movement and Indications of the Two Luminaries [sun & moon]) (تسيير النيرين وما يدلان عليه); The Letters (الحروف); The Sultan (السلطان); The Journey (السفر); Preceptions (الأسعار) [note 2]; Nativities (المواليد); Revolution (Transfer) of the Years of Nativities (تحويل سني المواليد); Governments (Dynasties) and Sects (الدول والملل); Prediction (Judgement) Based on Conjunctions and Oppositions (الحكم على الاجتماعات والاستقبالات); The Sick (المرضى); Predictions (Judgements) Based On Constellations (Ṣūr)(الصور والحكم عليها);[1] Mashallah's treatise De mercibus (On Prices) is the oldest known scientific work extant in Arabic,[9] and the only work of his extant in its original Arabic.[citation needed]

One of Mashallah's most popular works in the Middle Ages was a cosmological treatise. This comprehensive account of the cosmos along Aristotelian lines, covers many topics important to early cosmology. Postulating a ten-orb universe, it strays from traditional cosmology. Mashallah aimed at the lay reader and illustrated his main ideas with comprehensible diagrams. Two versions of the manuscript were printed: a short version (27 chapters) De scientia motus orbis, and an expanded version (40 chapters) De elementis et orbibus.[3] The short version was translated by Gherardo Cremonese (Gerard of Cremona). Both were printed in Nuremberg, in 1504 and 1549, respectively. This work is commonly abbreviated to De orbe.

Texts & Translations

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  • On Conjunctions, Religions, and People was an astrological world history based on conjunctions of Jupiter and Saturn.[1] A few fragments are extant as quotations by the Christian astrologer Ibn Hibinta.[7]
  • Liber Messahallaede revoltione liber annorum mundi, a work on revolutions, and De rebus eclipsium et de conjunctionibus planetarum in revolutionibus annorm mundi, a work on eclipses.
  • Nativities under its Arabic title Kitab al – Mawalid, has been partially translated into English from a Latin translation of the Arabic
  • On Reception is available in English from the Latin edition by Joachim Heller of Nuremberg in 1549.

Other astronomical and astrological writings are quoted by Suter and Steinschneider.

The Irish Astronomical Tract [10] appears based in part on a medieval Latin version of Mashallah. Two-thirds of tract are part-paraphrase part-translation.

The 12th-century scholar and astrologer Abraham ibn Ezra translated two of Mashallah's astrological treatises into Hebrew: She'elot and Ḳadrut (Steinschneider, "Hebr. Uebers." pp. 600–603).

Eleven modern translations of Mashallah's astrological treatises have been translated out of Latin into English.[6]

Bibliography

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  • De cogitatione
  • Epistola de rebus eclipsium et conjunctionibus planetarum (distinct from De magnis conjunctionibus by Abu Ma'shar al Balkhi; Latin translation : John of Sevilla Hispalenis et Limiensis
  • De revolutionibus annorum mundi
  • De significationibus planetarum in nativitate
  • Liber receptioni
  • Works of Sahl and Masha'allah, trans. Benjamin Dykes, Cazimi Press, Golden Valley, MN, 2008.
  • Masha'Allah, On Reception, trans. Robert Hand, ARHAT Publications, Reston, VA, 1998.

Source for Chaucer's Treatise on the Astrolabe (1391)

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Mashallah's treatise on the astrolabe, which was translated from Arabic into Latin as De Astrolabii Compositione et Ultilitate, is the first known of its kind.[clarification needed] The source of Geoffrey Chaucer's Treatise on the Astrolabe (1391) in Middle English is not known, but most of his ‘conclusions’ can be traced to a Latin translation of Mashallah's work, Compositio et Operatio Astrolabii. Chaucer's description of the instrument expands upon Mashallah’s version; that Chaucer used the treatise by Mashallah was recognised by the English scholar John Selden in 1613 [11] and established for certain by the philologist Walter William Skeat.[12]

While Mark Harvey Liddell held that Chaucer drew on De Sphaera of John de Sacrobosco for the substantial part of his astronomical definitions and descriptions, the non-correspondence suggests his probable source was another compilation. Skeat's Treatise of the Astrolabe includes a collotype MS facsimile of the Latin version of the second part of Mashallah’s work, which parallels Chaucer's.[12] This is also found in Robert Gunther's, Chaucer and Messahala on Astrology.[13][page needed] De elementis et orbibus was included in Gregor Reisch's Margarita phylosophica (ed. pr., Freiburg, 1503; Suter says the text is included in the Basel edition of 1583). Its contents primarily deal with the construction and usage of an astrolabe.

In 1981, Paul Kunitzsch argued that the treatise on the astrolabe long attributed to Mashallah is in fact written by Ibn al-Saffar.[14][page needed][15]

See also

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Notes

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  1. ^ Latin translators called him many variants such as Messahala, Messahalla, Messala, Macellama, and Macelarma, Messahalah.[citation needed]
  2. ^ Dodge notes that the Arabic word written al-as’ār (الأسعار) “prices”, should probably be al-ash’ār (الأشعار) “perceptions”.[8]

References

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  1. ^ a b c d Dodge 1970, pp. 650–651.
  2. ^ Hill 1994, p. 10.
  3. ^ a b c Sela 2012.
  4. ^ a b Belenkiy 2007, pp. 740–741.
  5. ^ Dykes 2008, p. vii.
  6. ^ a b Dykes 2008, p. viii.
  7. ^ a b Lorch 2013.
  8. ^ Dodge 1970, p. 651.
  9. ^ Durant 1950, p. 403.
  10. ^ Anonymous 2018, p. 194.
  11. ^ Selden, p.xliii
  12. ^ a b Skeat 1872, p. 88.
  13. ^ Gunther 1920.
  14. ^ Kunitzsch 1989.
  15. ^ Selin 1997, p. 135.

Sources

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Further reading

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