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.
  BIBLIOGRAPHY

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.
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LYELL, CHARLES (b. Kinnordy, Kirriemuir, Angus, Scotland, 14 November 1797; d. London, England, 22 February 1875), geology, evolutionary biology.
  NOTES
  BIBLIOGRAPHY

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.
  BIBLIOGRAPHY

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.
  BIBLIOGRAPHY

PLAYFAIR, LYON (b. Chunar, India, 21 May 1818; d. London, England, 29 May 1898), chemistry.
  BIBLIOGRAPHY

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.
  BIBLIOGRAPHY

SMITH, WILLIAM (b. Churchill, Oxfordshire, England, 23 March 1769; d. Northampton, England, 28 August 1839), geology.
  BIBLIOGRAPHY

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.

LEIBNIZ, GOTTFRIED WILHELM (b. Leipzig, Germany, 1 July 1646; d. Hannover, Germany, 14 November 1716), mathematics, philosophy, metaphysics.

LEIBNIZ: Physics, Logic, Metaphysics

    resides that is truly in motion.54 Now it is evidently the vis primitiva that Leibniz has in mind, since consideration of the vis derivativa (conatus or vis viva) does not serve to identify an absolute motion, so that we may interpret Leibniz as saying that true absolute motion appertains to the metaphysical plane, where it can be perceived only by God. Indeed all bodies have an absolute motion in this sense, for since all monads have activity, all aggregates have vis viva. The world of phenomena is therefore conceived by Leibniz as a world of bodies in absolute motion (rest being a mere abstraction) but a world in which only relative changes of position can be observed.

The theory of monads may be seen as a sustained effort to present, in “cosmological” completeness, a systematic unified structure of knowledge on the basis of a logical reconstruction of the concept of substance. Insofar as the central assertion, namely, that because there are composite “substances,” there must be simple substances, is not only a cosmological and metaphysical statement, but in addition, an assertion of the priority of synthetic over analytic procedures, his efforts retain their original methodological meaning. As revealed in his plan for a characteristica universalis, analysis, for Leibniz, implies synthesis, but a synthesis that must begin with irreducible elements. Where there are no such elements, neither analysis nor synthesis is possible within the framework of Leibniz' constructive methodology. This means that Leibniz, in the course of his protracted efforts to define an individual substance, moved from physical atomism to logical atomism in the modern sense, as represented by Russell. Leibniz believed that he had proved the thesis of an unambiguously defined world, in which the physico-theological theme running through the mechanistic philosophy of his age might once again be seen as a metaphysics in the classical sense.


Influence.

The thought of Leibniz influenced the history of philosophy and science in two ways; first, through the mediocre systematization of Christian Wolff known as the “Leibnizo-Wolffian” philosophy, and secondly, through the significance of particular theories in the history of various sciences. While the tradition of the Leibnizo-Wolffian philosophy ended with Kant, the influence of particular theories of Leibniz lasted through the nineteenth and into the twentieth century.

The controversy with Newton and Clarke was not conducive to the reception of Leibniz' work in physics and hindered the objective evaluation of important contributions such as his law of radial acceleration. The vis viva controversy arose as a direct result of Leibniz' criticism of Descartes and concerned not only the measure of force but also the nature of force itself. While ‘sGravesande and d'Alembert (in his Traité de mécanique) judged the dispute to be merely a semantic argument, Kant in 1747 (Gedanken von der wahren Schätzung der lebendigen Kräfte) made an ineffective attempt at reconciliation. Leibnizian dynamics was developed further by Bošković, who transformed the concept of dynamic force in the direction of a concept of relational force.

Within the framework of rational physics, Kant contributed some essential improvements, such as the completion of the distinction between necessary and contingent propositions by means of the concept of the synthetic a priori and clarification of the principle of causality. Leibniz' protophysical plan, however, remained intact. It was continued later by Whewell, Clifford, Mach, and Dingler, to mention only a few. Insofar as the fundamental concepts of space and time were concerned, the Newtonian ideas of absolute space and time at first prevailed over the Leibnizian ideas of relational space and time. Kant also tried here to mediate between the ideas of Leibniz and Newton, but his own suggestion (space as the origin of the distinction between a nonreflexible figure and its mirror image, such as a pair of gloves) strongly resembled the Newtonian concept of absolute space. Modern relativistic physics has turned the scales in favor of the ideas of Leibniz.

Among the methodological principles of Leibniz, only the principle of sufficient reason has played a prominent role in the history of philosophy. Wolff, disregarding Leibniz' methodological intentions, tried to prove it by ontological means (Philosophia sive ontologia); Kant reduced it essentially to the law of causality and in 1813 Schopenhauer drew on it for the elucidation of his four conditions of verification (Über die vierfache Wurzel des Satzes vom zureichenden Grunde). On the other hand, the methodological project of a characteristica universalis together with the ensuing development of logical calculi has played a most significant role in the history of modern logic. In 1896 Frege, recalling Leibniz, described his Begriffsschrift of 1879 as a lingua characterica (not just a calculus ratiocinator), thus distinguishing it from the parallel efforts of Boole and Peano. De Morgan and Boole tried to carry out what Scholz has described as the “Leibniz program” of the development of a logical algebra of classes. This connection between logic and mathematics, evident also in Peirce and Schröder, was once again weakened by Frege, Peano, and Russell, whose work (especially that of Frege) nevertheless bears the inescapable influence of Leibniz; for even where the differences are greatest,

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