Andrea Argoli

Source: Wikipedia, the free encyclopedia.
astrologer
Known forastronomical ephemerides, astrological prediction
ChildrenGiovanni Argoli[8]
Parent(s)Ottavio Argoli and Caterina Argoli (née Mati)
Academic background
Influences
Academic work
DisciplineAstronomy, Astrology
Sub-disciplineJudicial astrology
Institutions
Notable students
Influenced

Andrea Argoli (in

astrologer. He was one of the most important 17th-century makers of ephemerides
, which gave the positions of astronomical objects in the sky at a given time or times.

He was professor of mathematics at the

Wallenstein
.

Biography

Andrea Argoli was born at Tagliacozzo in the Abruzzi in 1570. His father, Ottavio, was a lawyer. He studied medicine, mathematics, and astronomy at Naples and taught mathematics at the Sapienza University of Rome from 1622 to 1627. Having lost his post because of his involvement with astrology, he was obliged to retire to Venice. The Venetian Senate recognizing his learning appointed him to the Chair of Mathematics at Padua in 1632. In 1638, the Venetian Government conferred upon him the title of Knight of the Order of Saint Mark. After recovering from grave illness in 1646, Argoli wore the Franciscan habit for the rest of his life in gratitude. Argoli was a member of the Accademia Galileiana in Padua and of the Accademia degli Incogniti in Venice.

A versatile

De motu cordis and discusses the theories put forth by Walaeus in his Epistolae duae de motu chyli.[9]

Legacy

Argoli's extensive astronomical ephemerides, based first on the Prutenic Tables (1620-1640) and later on his own tables (1630-1700), which were based on the observations of Tycho Brahe, gave permanence to his reputation.[10] Delambre has bestowed three pages upon Argoli, who, it appears, was well informed about new scientific discoveries, and is aptly described as “one of those laborious men who wrote long works for the use of astronomers, and particularly of those who were also astrologers.”[11] Argoli's ephemerides were used as the basis of Ferdinand Verbiest's calendars.[12]

Argoli proposed a

geo-heliocentric system where Mercury and Venus revolve around on the Sun while the other planets (and the Sun) revolve around the Earth. This system is identical to that of Martianus Capella
, but Argoli proposed also that the Earth is rotating on its own axis.

As a mathematician Argoli is best remembered for his discovery that logarithms facilitate easy processes, but increase the labor of difficult ones.[13]

Works

  • Tabulæ Primi Mobilis, Rome, 1610.
  • The Ephemerides were published as follows: from 1621 to 1640, at Rome in 1621; from 1631 to 1680, at Padua in 1638; from 1648 to 1700, at Rome in 1647. Those from 1661 to 1700 were reprinted at Lyons as late as 1677.
  • Secundorum Mobilium Tabulæ, Padua, 1634.
  • Pandosium Sphæricum, Padua, 1644.
    • Pandosion sphaericum (in Latin). Padua: Paolo Frambotto. 1653.
  • Exactissimae caelestium motuum ephemerides ad longitudinem almae urbis et Tychonis Brahe hypotheses, ac deductas e caelo accurate observationes ab anno 1641 ad annum 1700 (in Latin). Padua: Paolo Frambotto. 1648.
  • De Diebus Criticis, Padua, 1652; with various smaller works and second editions (all in 4º). a list of which is in Lalande's Bibliographie Astronomique.
  • Ptolemaeus parvus (in Latin). Lyon: Joseph Vilort & Pierre Vilort. 1652.
  • Brevis dissertatio de cometa (in Latin). Padua: Paolo Frambotto. 1653.

References

  1. ^ a b Gliozzi 1962.
  2. ^ Delambre, Jean Baptiste Joseph. Histoire de l'astronomie moderne. Vol. II. Paris: Courcier. p. 514.
  3. Wurzbach, Constantin von, ed. (1885). "Waldstein, Albrecht Wenzel Euseb" . Biographisches Lexikon des Kaiserthums Oesterreich [Biographical Encyclopedia of the Austrian Empire] (in German). Vol. 52. p. 210 – via Wikisource
    .
  4. ^ Baigent, Michael (1994). "Placidus and the Rosicrucian Connection". The Traditional Astrologer Magazine (7).
  5. ISBN 9788807224263
    .
  6. ^ Tuckerman, Bryant (1962). Planetary, Lunar, and Solar Positions, 601 B.C. to A.D. 1, at Five-day and Ten-day Intervals. American Philosophical Society. p. XV.
  7. ISBN 9780520355699
    .
  8. ISBN 978-0-387-31022-0
    . Retrieved August 22, 2012.
  9. ^ Pagel & Poynter 1960.
  10. ^ Gingerich 1970, p. 245.
  11. ^ Delambre, Jean Baptiste Joseph. Histoire de l'astronomie moderne. Vol. II. Paris: Courcier. p. 516.
  12. S2CID 253002489
    .
  13. ^ De Morgan, Augustus (1872). A Budget of Paradoxes. London: Longmans, Green, and Company. p. 65.

Further reading

External links

Media related to Andrea Argoli at Wikimedia Commons

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