John Couch Adams

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John Couch Adams
John Couch Adams.jpg
Photo c. 1870
Born (1819-06-05)5 June 1819
Laneast, Launceston, Cornwall, United Kingdom
Died 21 January 1892(1892-01-21) (aged 72)
Cambridge Observatory
Cambridgeshire, England
Nationality British
Alma mater University of Cambridge
Academic advisors John Hymers

John Couch Adams FRS (5 June 1819 – 21 January 1892) was a British mathematician and astronomer. Adams was born in Laneast, near Launceston, Cornwall, and died in Cambridge. The Cornish name Couch is pronounced "cooch".

His most famous achievement was predicting the existence and position of Neptune, using only mathematics. The calculations were made to explain discrepancies with Uranus's orbit and the laws of Kepler and Newton. At the same time, but unknown to each other, the same calculations were made by Urbain Le Verrier. Le Verrier would assist Berlin Observatory astronomer Johann Gottfried Galle in locating the planet on 23 September 1846, which was found within 1° of its predicted location, a point in Aquarius. (There was, and to some extent still is, some controversy over the apportionment of credit for the discovery; see Discovery of Neptune.)

He was Lowndean Professor at the University of Cambridge for thirty-three years from 1859 to his death. He won the Gold Medal of the Royal Astronomical Society in 1866. In 1884, he attended the International Meridian Conference as a delegate for Britain.

A crater on the Moon is jointly named after him, Walter Sydney Adams and Charles Hitchcock Adams. Neptune's outermost known ring and the asteroid 1996 Adams are also named after him. The Adams Prize, presented by the University of Cambridge, commemorates his prediction of the position of Neptune. His personal library is now in the care of Cambridge University Library.

Early life[edit]

John Couch Adams

Adams was born at Lidcot, a farm at Laneast,[1] near Launceston, Cornwall, the eldest of seven children. His parents were Thomas Adams (1788–1859), a poor tenant farmer, and his wife, Tabitha Knill Grylls (1796–1866). The family were devout Wesleyans who enjoyed music and among John's brothers, Thomas became a missionary, George a farmer, and William Grylls Adams, professor of natural philosophy and astronomy at King's College London. Tabitha was a farmer's daughter but had received a rudimentary education from John Couch, her uncle, whose small library she had inherited. John was intrigued by the astronomy books from an early age.[2]

John attended the Laneast village school where he acquired some Greek and algebra. From there, he went, at the age of twelve, to Devonport, where his mother's cousin, the Rev. John Couch Grylls, kept a private school. There he learned classics but was largely self-taught in mathematics, studying in the Library of Devonport Mechanics' Institute and reading Rees's Cyclopaedia and Samuel Vince's Fluxions. He observed Halley's comet in 1835 from Landulph and the following year started to make his own astronomical calculations, predictions and observations, engaging in private tutoring to finance his activities.[2]

In 1836, his mother inherited a small estate at Badharlick and his promise as a mathematician induced his parents to send him to the University of Cambridge.[2] In October 1839 he entered as a sizar at St John's College, graduating B.A. in 1843 as the senior wrangler and first Smith's prizeman of his year.[3]

Discovery of Neptune[edit]

In 1821, Alexis Bouvard had published astronomical tables of the orbit of Uranus, making predictions of future positions based on Newton's laws of motion and gravitation.[4] Subsequent observations revealed substantial deviations from the tables, leading Bouvard to hypothesize some perturbing body.[5] Adams learnt of the irregularities while still an undergraduate and became convinced of the "perturbation" theory. Adams believed, in the face of anything that had been attempted before, that he could use the observed data on Uranus, and utilising nothing more than Newton's law of gravitation, deduce the mass, position and orbit of the perturbing body. On the 3rd of July 1841, he noted his intention to work on the problem.[2]


After his final examinations in 1843, Adams was elected fellow of his college and spent the summer vacation in Cornwall calculating the first of six iterations. While he worked on the problem back in Cambridge, he tutored undergraduates, sending money home to educate his brothers, and even taught Mrs. Ireland, his bedmaker, to read.[2]

Supposedly, Adams communicated his work to James Challis, director of the Cambridge Observatory, in mid-September 1845 but there is some controversy as to how. On 21 October 1845, Adams, returning from a Cornwall vacation, without appointment, twice called on Astronomer Royal George Biddell Airy in Greenwich. Failing to find him at home, Adams reputedly left a manuscript of his solution, again without the detailed calculations. Airy responded with a letter to Adams asking for some clarification.[6] It appears that Adams did not regard the question as "trivial", as is often alleged, but he failed to complete a response. Various theories have been discussed as to Adams's failure to reply, such as his general nervousness, procrastination and disorganisation.[6]

Meanwhile, Urbain Le Verrier, on 10 November 1845, presented to the Académie des sciences in Paris a memoir on Uranus, showing that the pre-existing theory failed to account for its motion.[1] On reading Le Verrier's memoir, Airy was struck by the coincidence and initiated a desperate race for English priority in discovery of the planet.[7] The search was begun by a laborious method on 29 July.[2] Only after the discovery of Neptune on 23 September 1846 had been announced in Paris did it become apparent that Neptune had been observed on 8 and 12 August but because Challis lacked an up-to-date star-map it was not recognized as a planet.[1]

A keen controversy arose in France and England as to the merits of the two astronomers. As the facts became known, there was wide recognition that the two astronomers had independently solved the problem of Uranus, and each was ascribed equal importance.[1][2] However, there have been subsequent assertions that "The Brits Stole Neptune" and that Adams's British contemporaries retrospectively ascribed him more credit than he was due.[6] But it is also notable (and not included in some of the foregoing discussion references) that Adams himself publicly acknowledged Le Verrier's priority and credit (not forgetting to mention the role of Galle) in the paper that he gave 'On the Perturbations of Uranus' to the Royal Astronomical Society in November 1846:-

I mention these dates merely to show that my results were arrived at independently, and previously to the publication of those of M. Le Verrier, and not with the intention of interfering with his just claims to the honours of the discovery ; for there is no doubt that his researches were first published to the world, and led to the actual discovery of the planet by Dr. Galle, so that the facts stated above cannot detract, in the slightest degree, from the credit due to M. Le Verrier.

— J C Adams (1846)[8]

Adams held no bitterness towards Challis or Airy[2] and acknowledged his own failure to convince the astronomical world:[6]

I could not expect however that practical astronomers, who were already fully occupied with important labours, would feel as much confidence in the results of my investigations, as I myself did.

Adams' style of working[edit]

His lay fellowship at St John's College came to an end in 1852, and the existing statutes did not permit his re-election. However, Pembroke College, which possessed greater freedom, elected him in the following year to a lay fellowship which he held for the rest of his life. Despite the fame of his work on Neptune, Adams also did much important work on gravitational astronomy and terrestrial magnetism. He was particularly adept at fine numerical calculations, often making substantial revisions to the contributions of his predecessors.[1] However, he was "extraordinarily uncompetitive, reluctant to publish imperfect work to stimulate debate or claim priority, averse to correspondence about it, and forgetful in practical matters".[2] It has been suggested that these are symptoms of Asperger syndrome which would also be consistent with the "repetitive behaviours and restricted interests" necessary to perform the Neptune calculations, in addition to his difficulties in personal interaction with Challis and Airy.[9]

In 1852, he published new and accurate tables of the moon's parallax, which superseded Johann Karl Burckhardt's, and supplied corrections to the theories of Marie-Charles Damoiseau, Giovanni Antonio Amedeo Plana, and Philippe Gustave Doulcet.[1]

He had hoped that this work would leverage him into the vacant post as superintendent of HM Nautical Almanac Office but John Russell Hind was preferred, Adams lacking the necessary ability as an organiser and administrator.[2]

Lunar theory — Secular acceleration of the Moon[edit]

Since ancient times, the Moon's mean rate of motion relative to the stars had been treated as a constant rate, but in 1695, Edmond Halley had suggested that this mean rate was gradually increasing.[10] Later, during the eighteenth century, Richard Dunthorne estimated the rate as +10" (arcseconds/century2) in terms of the resulting difference in lunar longitude,[11] an effect that became known as the secular acceleration of the Moon. Pierre-Simon Laplace had given an explanation in 1787 in terms of changes in the eccentricity of the Earth's orbit. He considered only the radial gravitational force on the Moon, from the Sun and Earth but obtained close agreement with the historical record of observations.[12]

In 1820, at the insistence of the Académie des sciences, Damoiseau, Plana and Francesco Carlini revisited Laplace's work, investigating quadratic and higher-order perturbing terms, and obtained similar results, again addressing only a radial, and neglecting tangential, gravitational force on the Moon. Hansen obtained similar results in 1842 and 1847.[13]

In 1853, Adams published a paper[14] showing that, while tangential terms vanish in the first-order theory of Laplace, they become substantial when quadratic terms are admitted. Small terms integrated in time come to have large effects and Adams concluded that Plana had overestimated the secular acceleration by approximately 1.66" per century.[13]

At first, Le Verrier rejected Adams's results.[15] In 1856, Plana admitted Adams's conclusions, claiming to have revised his own analysis and arrived at the same results. However, he soon recanted, publishing a third result different both from Adams's and Plana's own earlier work. Delaunay in 1859 calculated the fourth-order term and duplicated Adams's result leading Adams to publish his own calculations for the fifth, sixth and seventh-order terms. Adams now calculated that only 5.7" of the observed 11" was accounted for by gravitational effects.[13]

Later that year, Philippe Gustave Doulcet, Comte de Pontécoulant published a claim that the tangential force could have no effect though Peter Andreas Hansen, who seems to have cast himself in the role of arbitrator, declared that the burden of proof rested on Pontécoulant, while lamenting the need to discover a further effect to account for the balance. Much of the controversy centred around the convergence of the power series expansion used and, in 1860, Adams duplicated his results without using a power series. Sir John Lubbock also duplicated Adams's results and Plana finally concurred. Adams's view was ultimately accepted and further developed, winning him the Gold Medal of the Royal Astronomical Society in 1866.[13][15] The unexplained drift is now known to be due to tidal acceleration.[2]

In 1858 Adams became professor of mathematics at the University of St Andrews, but lectured only for a session, before returning to Cambridge for the Lowndean professorship of astronomy and geometry. Two years later he succeeded Challis as director of the Cambridge Observatory, a post Adams held until his death.[1]

The Leonids[edit]

The Leonids

The great meteor shower of November 1866 turned his attention to the Leonids, whose probable path and period had already been discussed and predicted by Hubert Anson Newton in 1864. Newton had asserted that the longitude of the ascending node, that marked where the shower would occur, was increasing and the problem of explaining this variation attracted some of Europe's leading astronomers.[2]

Using a powerful and elaborate analysis, Adams ascertained that this cluster of meteors, which belongs to the solar system, traverses an elongated ellipse in 33.25 years, and is subject to definite perturbations from the larger planets, Jupiter, Saturn and Uranus. These results were published in 1867.[1]

Some experts consider this Adams's most substantial achievement. His "definitive orbit" for the Leonids coincided with that of the comet 55P/Tempel-Tuttle and therefore suggested the, later widely accepted, close relationship between comets and meteors.[2]

Later career[edit]

Portrait of John Couch Adams by Hubert von Herkomer, circa 1888

Ten years later, George William Hill described a novel and elegant method for attacking the problem of lunar motion. Adams briefly announced his own unpublished work in the same field, which, following a parallel course had confirmed and supplemented Hill's.[1]

Over a period of forty years, he periodically addressed the determination of the constants in Carl Friedrich Gauss's theory of terrestrial magnetism. Again, the calculations involved great labour, and were not published during his lifetime. They were edited by his brother, William Grylls Adams, and appear in the second volume of the collected Scientific Papers. Numerical computation of this kind might almost be described as his pastime.[1] He calculated the Euler–Mascheroni constant, perhaps somewhat eccentrically, to 236 decimal places[2] and evaluated the Bernoulli numbers up to the 62nd.[1]

Adams had boundless admiration for Newton and his writings and many of his papers bear the cast of Newton's thought.[1] In 1872, Isaac Newton Wallop, 5th Earl of Portsmouth donated his private collection of Newton's papers to Cambridge University. Adams and G. G. Stokes took on the task or arranging the material, publishing a catalogue in 1888.[16][17]

The post of Astronomer Royal was offered him in 1881, but he preferred to pursue his peaceful course of teaching and research in Cambridge. He was British delegate to the International Meridian Conference at Washington in 1884, when he also attended the meetings of the British Association at Montreal and of the American Association at Philadelphia.[1]


Family and death[edit]

Five years later his health gave way, and after a long illness he died at the Cambridge Observatory on 21 January 1892, and is buried in the Parish of the Ascension Burial Ground in Cambridge, near his home.[19] In 1863 he had married Miss Eliza Bruce (1827 - 1919), of Dublin, who survived him, and is buried with him.[1] His wealth at death was £32,434 (£2.6 million at 2003 prices[20]).[2]




About Adams and the discovery of Neptune[edit]

By Adams[edit]

  • Adams, J. C., ed. W. G. Adams & R. A. Sampson (1896–1900) The Scientific Papers of John Couch Adams, 2 vols, London: Cambridge University Press, with a memoir by J. W. L. Glaisher:
    • Vol.1 (1896) Previously published writings;[21]
    • Vol.2 (1900) Manuscripts including the substance of his lectures on the Lunar Theory.[22]
  • Adams, J. C., ed. R. A. Sampson (1900) Lectures on the Lunar Theory, London: Cambridge University press[22]
  • A collection, virtually complete, of Adams's papers regarding the discovery of Neptune was presented by Mrs Adams to the library of St John's College, see: Sampson (1904), and also:
    • "The collected papers of Prof. Adams", Journal of the British Astronomical Association, 7 (1896–7)
    • Monthly Notices of the Royal Astronomical Society, 53 184;
    • Observatory, 15 174;
    • Nature, 34 565; 45 301;
    • Astronomical Journal, No.254;
    • R. Grant, History of Physical Astronomy, p. 168; and
    • Edinburgh Review, No.381, p. 72.
  • The papers were ultimately lodged with the Royal Greenwich Observatory and evacuated to Herstmonceux Castle during World War II. After the war, they were stolen by Olin J. Eggen and only recovered in 1998, hampering much historical research in the subject.[23]

See also[edit]


  1. ^ a b c d e f g h i j k l m n o p q r s t u v w x y  Chisholm, Hugh, ed. (1911). "Adams, John Couch". Encyclopædia Britannica (11th ed.). Cambridge University Press. 
  2. ^ a b c d e f g h i j k l m n o p Hutchins (2004)
  3. ^ "Adams, John Couch (ADMS839JC)". A Cambridge Alumni Database. University of Cambridge. 
  4. ^ A. Bouvard (1821), Tables astronomiques publiées par le Bureau des Longitudes de France, Paris, FR: Bachelier
  5. ^ [Anon.] (2001) "Bouvard, Alexis", Encyclopaedia Britannica, Deluxe CDROM edition
  6. ^ a b c d Sheehan et al. (2004)
  7. ^ Smart (1947) p.59
  8. ^ Adams, J.C., MA, FRAS, Fellow of St Johns College, Cambridge (1846). "On the Perturbations of Uranus (p.265)". Appendices to various nautical almanacs between the years 1834 and 1854 (reprints published 1851) (note that this is a 50Mb download of the pdf scan of the nineteenth-century printed book). UK Nautical Almanac Office, 1851. Retrieved 2008-01-23. 
  9. ^ Sheehan & Thurber (2007)
  10. ^ Edmond Halley, "Some Account of the Ancient State of the City of Palmyra, with remarks on the Inscriptions found there". Phil. Trans. Roy.Soc. 1695 #218, p.160, also Phil. Trans. Roy.Soc.(Abridgements) vol.4 (1694-1702) p.60 at 65: Halley concluded his 1695 article on middle-eastern antiquities by writing: "And if any curious traveller...would please to observe, with due care, the phases of the moon's eclipses at Bagdat, Aleppo and Alexandria, thereby to determine their longitudes, they could not do the science of astronomy a greater service: for in and near these places were made all the observations by which the mean motions of the sun and moon are limited: and I could then pronounce in what proportion the moon's motion does accelerate; which that it does, I think I can demonstrate." But it was left to Richard Dunthorne actually to make the first quantitative assessment of the Moon's apparent acceleration.
  11. ^ Richard Dunthorne (1749), "A Letter from the Rev. Mr. Richard Dunthorne to the Reverend Mr. Richard Mason F. R. S. and Keeper of the Wood-Wardian Museum at Cambridge, concerning the Acceleration of the Moon", Philosophical Transactions (1683-1775), Vol. 46 (1749 - 1750) #492, pp.162-172.
    -- also given in Philosophical Transactions (abridgements) (1809), vol.9 (for 1744-49), p669-675 as "On the Acceleration of the Moon, by the Rev. Richard Dunthorne".
  12. ^ Roy, A. E. (2005). Orbital Motion. London: CRC Press. p. 313. ISBN 0-7503-1015-4. 
  13. ^ a b c d de la Rue (1866)
  14. ^ Adams, J. C. (1853). "On the secular variation of the Moon's mean motion". Philosophical Transactions of the Royal Society of London 143 (0): 397–406. doi:10.1098/rstl.1853.0017. 
  15. ^ a b Kushner (1989)
  16. ^ "Introduction to the Newton Manuscripts Catalogue". The Newton Project. Retrieved 2007-08-24. 
  17. ^ A Catalogue of the Portsmouth Collection of Books and Papers written by or belonging to Sir Isaac Newton, the Scientific Part of which has been Presented by the Earl of Portsmouth to the University of Cambridge, drawn up by the Syndicate appointed 6th November 1982, Cambridge: Cambridge University Press, 1888
  18. ^ "Book of Members, 1780-2010: Chapter A". American Academy of Arts and Sciences. Retrieved 1 April 2011. 
  19. ^ A Guide to Churchill College, Cambridge: text by Dr. Mark Goldie, pages 62 and 63 (2009)
  20. ^ O‘Donoghue, J. et al. (2004). "Consumer Price Inflation since 1750". Economic Trends 604: 38–46, March. 
  21. ^ Brown, Ernest W. (1897). "Review: The Scientific Papers of John Couch Adams, Vol. I, ed. by W. G. Adams, with a memoir by J. W. L. Glaisher". Bull. Amer. Math. Soc. 3 (6): 225–227. 
  22. ^ a b Brown, Ernest W. (1901). "The Scientific Papers of John Couch Adams, Vol. II, Part 1 ed. by R. A. Sampson, Part 2 ed. by W. G. Adams". Bull. Amer. Math. Soc. 7 (6): 272–278. 
  23. ^ Kollerstrom, N. (2001). "Eggen takes the papers". The British Case for Co-prediction. University College London. Archived from the original on 2005-02-06. Retrieved 2007-08-23. 

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