Dictionary of Scientific Biography


Dictionary of Scientific Biography




Linda Hall Library Collection Table of Contents



AGRICOLA, GEORGIUS, also known as Georg Bauerb. Glauchau, Germany, 24 March 1494; d. Chemnitz, Germany [now Karl-Marx-Stadt, German Democratic Republic], 21 November 1555), mining, metallurgy.
  BIBLIOGRAPHY

BALDI, BERNARDINO(b. Urbino, Italy, 5 June 1553; d. Urbino, 10 October 1617), mechanics.
  BIBLIOGRAPHY

BORELLI, GIOVANNI ALFONSO(b. Naples, Italy, January 1608; d. Rome, Italy, 31 December 1679), astronomy, epidemiology, mathematics, physiology (iatromechanics), physics, volcanology.
  BIBLIOGRAPHY

BRUNO, GIORDANO (b. Nola, Italy, 1548; d. Rome, Italy, 17 February 1600), philosophy.
  BIBLIOGRAPHY

BUCKLAND, WILLIAM (b. Axminster, England, 12 March 1784; d. Islip, England, 14 August 1856), geology, paleontology.
  NOTES
  BIBLIOGRAPHY

BUFFON, GEORGES-LOUIS LECLERC, COMTE DE (b. Montbard, France, 7 September 1707; d. Paris, France, 16 April 1788); natural history.
  BIBLIOGRAPHY

BURNET, THOMAS (b. Croft, Yorkshire, England, ca. 1635; d. London, England, 27 September 1715), cosmogony, geology.
  BIBLIOGRAPHY

CARDANO, GIROLAMO (b. Pavia, Italy, 24 September 1501; d. Rome, Italy, 21 September 1576), medicine, mathematics, physics, philosophy.
  BIBLIOGRAPHY

CHAMBERS, ROBERT (b. Peebles, Scotland, 10 July 1802; d. St. Andrews, Scotland, 17 March 1871), biology, geology.
  BIBLIOGRAPHY

COMMANDINO, FEDERICO (b. Urbino, Italy, 1509; d. Urbino, 3 September 1575), mathematics.
  BIBLIOGRAPHY

CONYBEARE, WILLIAM DANIEL (b. London, England, June 1787; d. Llandaff, Wales, 12 August 1857), geology.
  BIBLIOGRAPHY

CUVIER, GEORGES (b. Montbéliard, Württemberg, 23 August 1769; d. Paris, France, 13 May 1832), zoology, paleontology, history of science.
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DESCARTES, RENÉ DU PERRON (b. La Haye, Touraine, France, 31 March 1596; d. Stockholm, Sweden, 11 February 1650), natural philosophy, scientific method, mathematics, optics, mechanics, physiology.
  NOTES
  BIBLIOGRAPHY
  DESCARTES: Mathematics and Physics.
  NOTES
  BIBLIOGRAPHY
  DESCARTES: Physiology.
  BIBLIOGRAPHY

GALILEI, GALILEO (b. Pisa, Italy, 15 February 1564; d. Arcetri, Italy, 8 January 1642), physics, astronomy.
  Early Years.
  Professorship at Pisa.
  Professorship at Padua.
  Early Work on Free Fall.
  The Telescope.
  Controversies at Florence.
  Dialogue on the World Systems.
  The Trial of Galileo.
  Two New Sciences.
  Last Years.
  Sources of Galileo's Physics.
  Experiment and Mathematics.
  The Influence of Galileo.
  Personal Traits.
  BIBLIOGRAPHY

GASSENDI (GASSEND), PIERRE (b. Champtercier, France, 22 January 1592; d. Paris, France, 24 October 1655), philosophy, astronomy, scholarship.
  NOTES
  BIBLIOGRAPHY

GESNER, KONRAD (b. Zurich, Switzerland, 26 March 1516; d. Zurich, 13 March 1565), natural sciences, medicine, philology.
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GOMPERTZ, BENJAMIN (b. London, England, 5 March 1779; d. London, 14 July 1865), mathematics.
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GOODRICH, EDWIN STEPHEN (b. Weston-super-Mare, England, 21 June 1868; d. Oxford, England, 6 January 1946), comparative anatomy, embryology, paleontology, evolution.
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GOULD, JOHN (b. Lyme Regis, England, 14 September 1804; d. London, England, 3 February 1881), ornithology.
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HITCHCOCK, EDWARD (b. Deerfield, Massachusetts, 24 May 1793; d. Amherst, Massachusetts, 27 February 1864), geology.
  BIBLIOGRAPHY

HARRIS, JOHN (b. Shropshire [?], England, ca. 1666; d. Norton Court, Kent, England, 7 September 1719), natural philosophy, dissemination of knowledge.
  BIBLIOGRAPHY

HOBBES, THOMAS (b. Malmesbury, England, 5 April 1588; d. Hardwick, Derbyshire, England, 4 December 1679), political philosophy, moral philosophy, geometry, optics.
  NOTES
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HOOKE, ROBERT (b. Freshwater, Isle of Wight, England, 18 July 1635; d. London, England, 3 March 1702), physics.
  BIBLIOGRAPHY

HUTTON, JAMES (b. Edinburgh, Scotland, 3 June 1726; d. Edinburgh, 26 March 1797), geology, agriculture, physical sciences, philosophy.
  Geology.
  The Theory of the Earth.
  Reception of the Theory.
  Agriculture and Evolution.
  Physical Sciences.
  Philosophy.
  NOTES
  BIBLIOGRAPHY

JORDANUS DE NEMORE (fl. ca. 1220), mechanics, mathematics.
  NOTES
  BIBLIOGRAPHY

KEILL, JOHN
  BIBLIOGRAPHY

LAMARCK, JEAN BAPTISTE PIERRE ANTOINE DE MONET DE (b. Bazentin-le-Petit, Picardy, France, 1 August 1744; d. Paris, France, 28 December 1829), botany, invertebrate zoology and paleontology, evolution.
  Botany.
  Institutional Affiliations.
  Chemistry.
  Meteorology.
  Invertebrate Zoology and Paleontology.
  Geology.
  Theory of Evolution.
  Origins of Lamarck's Theory.
  Lamarck's Reputation.
  BIBLIOGRAPHY

LEA, ISAAC (b. Wilmington, Delaware, 4 March 1792; d. Philadelphia, Pennsylvania, 8 December 1886), malacology.
  BIBLIOGRAPHY

LEIBNIZ, GOTTFRIED WILHELM (b. Leipzig, Germany, 1 July 1646; d. Hannover, Germany, 14 November 1716), mathematics, philosophy, metaphysics.
  LEIBNIZ: Physics, Logic, Metaphysics
  NOTES
  LEIBNIZ: Mathematics
  BIBLIOGRAPHY

LISTER, MARTIN (christened Radclive, Buckinghamshire, England, 11 April 1639; d. Epsom, England, 2 February 1712), zoology, geology.
  BIBLIOGRAPHY

LYELL, CHARLES (b. Kinnordy, Kirriemuir, Angus, Scotland, 14 November 1797; d. London, England, 22 February 1875), geology, evolutionary biology.
  NOTES
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MANTELL, GIDEON ALGERNON (b. Lewes, Sussex, England, 3 February 1790; d. London, England, 10 November 1852), geology.
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MILLER, HUGH (b. Cromarty, Scotland, 10 October 1802; d. Portobello, Scotland, 24 December 1856), geology.
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MONTE, GUIDOBALDO, MARCHESE DEL (b. Pesaro, Italy, 11 January 1545; d. Montebaroccio, 6 January 1607), mechanics, mathematics, astronomy.
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MURCHISON, RODERICK IMPEY (b. Tarradale, Ross and Cromarty, Scotland, 19 February 1792; d. London, England, 22 October 1871), geology.
  BIBLIOGRAPHY

NEWTON, ISAAC (b. Woolsthorpe, England, 25 December 1642; d. London, England, 20 March 1727), mathematics, dynamics, celestial mechanics, astronomy, optics, natural philosophy.
   Lucasian Professor. On 1 October 1667, some two years after his graduation, Newton was elected minor fellow of Trinity, and on 16 March 1668 he was admitted major fellow. He was created M.A. on 7 July 1668 and on 29 October 1669, at the age of twenty-six, he was appointed Lucasian professor. He succeeded Isaac Barrow, first incumbent of the chair, and it is generally believed that Barrow resigned his professorship so that Newton might have it.10
   Mathematics. Any summary of Newton's contributions to mathematics must take account not only of his fundamental work in the calculus and other aspects of analysis--including infinite series (and most notably the general binomial expansion)--but also his activity in algebra and number theory, classical and analytic geometry, finite differences, the classification of curves, methods of computation and approximation, and even probability.
  Optics.
  Dynamics, Astronomy, and the Birth of the “Principia.”
  Mathematics in the “Principia.”
  The “Principia”: General Plan.
  The “Principia”: Definitions and Axioms.
  Book I of the “Principia.”
  Book II of the “Principia.”
  Book III, “The System of the World.”
  Revision of the “Opticks” (the Later Queries); Chemistry and Theory of Matter.
  Alchemy, Prophecy, and Theology. Chronology and History.
  The London Years: the Mint, the Royal Society, Quarrels with Flamsteed and with Leibniz.
  Newton's Philosophy: The Rules of Philosophizing, the General Scholium, the Queries of the “Opticks.”
  NOTES
  BIBLIOGRAPHY

OWEN, RICHARD (b. Lancaster, England, 20 July 1804; d. Richmond Park, London, England, 18 December 1892), comparative anatomy, vertebrate paleontology, geology.
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PACIOLI, LUCA (b. Sansepolcro, Italy, ca. 1445; d. Sansepolcro, 1517), mathematics, bookkeeping.
  NOTES
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PLAYFAIR, JOHN (b. Benvie, near Dundee, Scotland, 10 March 1748; d. Edinburgh, Scotland, 20 July 1819), mathematics, physics, geology.
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PLAYFAIR, LYON (b. Chunar, India, 21 May 1818; d. London, England, 29 May 1898), chemistry.
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PLOT, ROBERT (b. Borden, Kent, England, 13 December 1640; d. Borden, 30 April 1696), natural history, archaeology, chemistry.
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SCHEUCHZER, JOHANN JAKOB (b. Zurich, Switzerland, 2 August 1672; d. Zurich, 23 June 1733), medicine, natural history, mathematics, geology, geophysics.
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SCHOTT, GASPAR (b. Königshofen, near Würzburg, Germany, 5 February 1608; d. Würzburg, 22 May 1666), mathematics, physics, technology.
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SCROPE, GEORGE JULIUS POULETT (b. London, England, 10 March 1797; d. Fairlawn [near Cobham], Surrey, England, 19 January 1876), geology.
  NOTES
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SEDGWICK, ADAM (b. Dent, Yorkshire, England, 22 March 1785; d. Cambridge, England, 27 January 1873), geology.
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SMITH, WILLIAM (b. Churchill, Oxfordshire, England, 23 March 1769; d. Northampton, England, 28 August 1839), geology.
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STENSEN, NIELS, also known as Nicolaus Steno (b. Copenhagen, Denmark, 1%6111 January 1638; d. Schwerin, Germany, 25 November/5 December 1686), anatomy, geology, mineralogy.
  BIBLIOGRAPHY

STERNBERG, KASPAR MARIA VON (b. Prague, Bohemia [now in Czechoslovakia], 6 January 1761; d. Březina castle, Radnice, 20 December 1838), botany, geology, paleontology.
  BIBLIOGRAPHY

WOODWARD, JOHN (b. Derbyshire, England, 1 May 1665; d. London, England, 25 April 1728), geology, mineralogy, botany.
  BIBLIOGRAPHY


Electronic edition published by Cultural Heritage Langauge Technologies (with permission from Charles Scribners and Sons) and funded by the National Science Foundation International Digital Libraries Program. This text has been proofread to a low degree of accuracy. It was converted to electronic form using data entry.

NEWTON, ISAAC (b. Woolsthorpe, England, 25 December 1642; d. London, England, 20 March 1727), mathematics, dynamics, celestial mechanics, astronomy, optics, natural philosophy.

The “Principia”: Definitions and Axioms.

    Motion.” The first two entities defined are “quantity of matter,” or “mass,” and “quantity of motion.” The former is said to be the measure of matter proportional to bulk and density conjunctively. “Mass” is, in addition, given as being generally known by its weight, to which it is proportional at any given place, as shown by Newton's experiments with pendulums, of which the results are more exact than Galileo's for freely falling bodies. Newton's “quantity of motion” is the entity now known as momentum; it is said to be measured by the velocity and mass of a body, conjunctively.

Definition 3 introduces vis insita (probably best translated as “inherent force”), a concept of which the actual definition and explanation are both so difficult to understand that much scholarly debate has been expended on them.146 Newton wrote that the vis insita may be known by “a most significant name, vis inertiae.” But this “force” is not like the “impressed forces” of definition 4, which change the state of rest or uniform rectilinear motion of a body; the vis inertiae merely maintains any new state acquired by a body, and it may cause a body to “resist” any change in state.147

Newton then defined “centripetal force” (vis centripeta), a concept he had invented and named to complement the vis centrifuga of Christiaan Huygens.148 In definitions 6 through 8, Newton gave three “measures” of centripetal force, of which the most important for the purposes of the Principia is that one “proportional to the velocity which it generates in a given time” (for point masses, unit masses, or for comparing equal masses). There follows the famous scholium on space and time, in which Newton opted for concepts of absolute space and absolute time, although recognizing that both are usually reckoned by “sensible measures”; time, especially, is usually “relative, apparent, and common.” Newton's belief in absolute space led him to hold that absolute motion is sensible or detectable, notably in rotation, although contemporaries as different in their outlooks as Huygens and Berkeley demurred from this view.

The “Axioms” or “Laws of Motion” are three in number: the law of inertia, a form of what is today known as the second law, and finally the law that “To every action there is always opposed an equal and opposite reaction.” There is much puzzlement over the second law, which Newton stated as a proportionality between “change in motion” (in momentum) and “the motive force impressed” (a change “made in the direction ..., in which that force is impressed”); he did not specify “per unit time” or “in some given time.” The second law thus seems clearly to be stated for an impulse, but throughout the Principia (and, in a special case, in the antecedent definition 8), Newton used the law for continuous forces, including gravitation, taking account of time. For Newton, in fact, the concepts of impulse and continuous force were infinitesimally equivalent, and represented conditions of action “altogether and at once” or “by degrees and successively.”149 There are thus two conditions of “force” in the second law; accordingly, this Newtonian law may be written in the two forms f?d(mv) and f?d(mv)/dt, in which both concepts of force are taken account of by means of two different constants of proportionality. The two forms of the law can be considered equivalent through Newton's concept of a uniformly flowing time, which makes dt a kind of secondary constant, which can arbitrarily be absorbed in the constant of proportionality.

There may be some doubt as to whether or not Newton himself was unclear in his own mind about these matters. His use of such expressions as “vis impressa” shows an abiding influence of older physics, while his continued reference to a “vis” or a “force” needed to maintain bodies in a state of motion raises the question of whether such usage is one of a number of possibly misleading “artifacts left behind in the historical development of his [Newton's] dynamics.”150 It must be remembered, of course, that throughout the seventeenth and much of the eighteenth century the word “force” could be used in a number of ways. Most notably, it served to indicate the concept now called “momentum,” although it could also even mean energy. In Newton's time there were no categories of strict formalistic logic that required a unitary one-to-one correspondence between names and concepts, and neither Newton nor his contemporaries (or, for that matter, his successors) were always precise in making such distinctions.

The careful reader of books I-III should not be confused by such language, however, nor by the preliminary intrusion of such concepts. Even the idea of force as a measure of motion or of change of motion (or of change per se, or rate of change) is not troublesome in practice, once Newton's own formulation is accepted and the infinitesimal level of his discourse (which is not always explicitly stated) understood. In short, Newton's dynamical and mathematical elaboration of the three books of the Principia is free of the errors and ambiguities implicit in his less successful attempt to give a logically simple and coherent set of definitions and axioms for dynamics. (It is even possible that the definitions and axioms may represent an independent later exercise, since there are, for example, varying sets of definitions and axioms for the same system of dynamics.) One of

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