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Gregory, David, 1659-1708 (professor of mathematics, University of Edinburgh, and Savilian Professor of Astronomy, University of Oxford)

 Person

Biography

David Gregory (1659-1708), astronomer and mathematician, was the first university professor to teach astronomy in the language of Newtonian gravitation. He is famous for his influential textbook, Astronomiae Physicae et Geometricae Elementa, (1702). Having studied a while at Marischal College, Aberdeen, and without graduating, Gregory took the Mathematics Chair at Edinburgh University in 1683, by unseating the incumbent there in a series of public debates. It helped that the chair had been occupied briefly some years before by his esteemed uncle, James Gregorie (1638-1675). David was awarded a hasty MA for decorum's sake, even though he had never studied in Edinburgh, and taught for seven years. His lecture notes show that he covered a broad range of subjects, some of them not in mathematics. He also taught a little optics, mechanics, hydrostatics, and even anatomy, from Galen. His first significant publication was in 1684, the Exercitatio geometrica de dimensione figurarum , in which he extended his uncle's work on the method of quadratures by infinite series.

In 1689 there sprang bad blood between the university masters and their paymasters, the city council, initially having to do with pay cuts and treacherous electioneering. There quickly developed a web of sleights and grudges, in the course of which Gregory was libelled before the new Hanoverian committee of visitation as it toured all the Scottish educational bodies following the recent change of government. He was said to be a violent, drunken atheist, who kept women in his chambers and once visited a prisoner in the Canongate tollbooth; worse, he was a superficial teacher and a crypto-Cartesian. Surrounded by influential friends, and not holding any demonstrably radical views in politics, science, or deportment, he was finally not dismissed from the faculty as many of his colleagues were, nor even required to swear the oath of allegiance to the Hanoverian monarchy or the religious Confession of Faith either.

Yet by 1691 he saw fit to cadge a fresh appointment comfortably far away, in Oxford. This was the Savilian Chair of Astronomy. In its pursuit he came to know personally the figures with whom he had lately been in professional correspondence, like Isaac Newton (1642-1727), Edmond Halley (1656-1742), and John Flamsteed (1646-1719), the first Astronomer Royal. He was given another MA to suit the post, and a desultory MD; he was elected to the Royal Society, and appointed a master commoner of Balliol College. He spent the rest of his life as Savilian Professor, where he became something of an evangelist for Newtonian science among the Cartesians. He even troubled to travel to the continent, to exchange views with prominent colleagues like Jan Hudde (1628-1704) and Christiaan Huygens (1629-1695). He quarrelled occasionally with Newton and Halley over various points of research, and with Flamsteed over tutoring maths in the Duke of Gloucester's household, but generally carried on very productively.

His Edinburgh lectures he retooled by 1695 into the enduringly influential optics textbook, Catoptricae et dioptricae sphaericae elementa, whose special contribution was to propose an achromatic telescope, whose combined lenses ought to counteract colour aberrations. By 1702 his principle work went to press, the remarkable Astronomiae physicae et geometricae elementa. This was the first textbook to cast astronomy completely in the alloy of Newtonian gravitational principles. Newton himself assisted with the work, which at least one publisher immodestly declared would 'last as long as the sun and the moon'. It certainly lasted most of the eighteenth century. His final big publication was a joint edition of Euclid, which appeared in 1703. All through his career he complemented his monographs with a steady flow of journal articles and published correspondence in mathematics and astronomy; his special interests included the catenary curve, eclipses, the contemporary 'parallax problem', and the very famous Cassinian orbital model for heavenly bodies.

Late in his life, in 1707, the Act of Union between Scotland and England effectively ended Gregory's studies, calling him away from his work on an edition of Apollonius (eventually finished by Halley), and setting him to work instead on rationalising the Scottish Mint, even as Newton was doing at the London Mint, and on calculating the enormously complex 'Equivalent', a payment to Scotland to offset new customs and excise duties. His health failed him during his extensive official travelling. David Gregory died in a Maidenhead inn a year later. David Gregory was elected Fellow of the Royal Society in 1692 and was made honorary fellow of the Royal College of Physicians of Edinburgh in 1705.

Found in 320 Collections and/or Records:

Probl: indeterminatus Arith: D. Ozonam, s.d.

 Item
Identifier: Coll-33/Folio C [110]
Scope and Contents

An arithmetic proof. The 'D. Ozonam' may be Jacques Ozonam (1640-1717), famous for his 1693 "Méthode de lever les planes et les cartes..."

Dates: s.d.

Probl: Opt Const. inserviens per F.H.D.L., 15 May 1687

 Item
Identifier: Coll-33/Folio C [87]
Scope and Contents

A demonstratio in the geometry of optics from Gregory's Edinburgh days.

Dates: 15 May 1687

Probl: Vincentii Viviani, 2 August 1693

 Item
Identifier: Coll-33/Folio C [100]
Scope and Contents

An unsuccessful attempt to prove Viviani's solution to the Florentine problem.

Dates: 2 August 1693

Problema Alhazeni, c1690

 Item
Identifier: Coll-33/Folio C [24]
Scope and Contents

Huygens's treatment of a problem by Alhazen, which appears to have been copied out at the same time as item 23 before.

Dates: c1690

Problema Staticum, c1684

 Item
Identifier: Coll-33/Folio E [75]
Scope and Contents

Short notes and a pair of drawings in balance and in force along a string.

Dates: c1684

Prop D.G. de Figura radii in medio diformi protractatus, 28 Dec. 1697

 Item
Identifier: Coll-33/Quarto A [100]
Scope and Contents

An abortive attempt by Gregory to show that atmospheric refraction bends a light ray into the form of a cycloid, the curve of quickest descent.

Dates: 28 Dec. 1697

Propositiones Quaedam de Ludo Aleae ..., s.d.

 Item
Identifier: Coll-33/Folio C [22]
Scope and Contents

Propositions from Huygens on dicing and games of chance generally. (He may mean 'tessella' where he refers to 'tessera', or perhaps he refers to dominoes.)

Dates: s.d.

Quadratura curva in l=dx(n-1), 8 June 1688

 Item
Identifier: Coll-33/Folio C [197]
Scope and Contents

In which Gregory refines the integration technique he had developed in the Exercitatio.

Dates: 8 June 1688

Quadratura testudinis velifirmis Florentini in Phil. Trans., 1694

 Item
Identifier: Coll-33/Folio C [97]
Scope and Contents Another of three drafts of a paper (see item C 67) to solve the famous problem of drawing in a hemispherical dome four apposing windows, so that, when these were removed, the remaining surface of the dome could be exactly measured. Glued to the last page is a small table of azimuths or elevations along the sea route from Leith to Dover and beyond, and a jotting of several partial book titles (by Byle, James Gregory, Apian, Snell, Kepler, and one other), and item C 101, for whose...
Dates: 1694

Quadratura trianguli per infinitas series, 1684

 Item
Identifier: Coll-33/Folio E [73]
Scope and Contents

A note on quadrature of the triangle through infinite series. This was the subject of Gregory's first major publication.

Dates: 1684

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