KEPLER, JOHANNES Nova Stereometria doliorum vinariorum

SCARCE FIRST EDITION of one of the most significant works in the prehistory of calculus. With the rare errata leaf present in two variant states."The task of writing a complete treatise on volumetric determination seems to have been suggested to Kepler by the prosaic problem of determining the best proportions for a wine cask. The result was the Nova stereometria, which appeared in 1615. This contains three parts, of which the first is on Archimedean stereometry, together with a supplement containing some ninety-two solids not treated by Archimedes. The second part is on the measurement of Austrian wine barrels, and the third on applications of the whole" (Boyer, The History of the Calculus).Kepler's basic method was to regard the circle as a polygon with an infinite number of sides and its area as being composed of an infinite number of infinitesimal triangles with vertex at the centre of the circle and base one of the sides of the polygon. Similarly, the volume of a sphere was made up of an infinite number of pyramids, the cone and cylinder of infinitely thin circular discs or of infinitesimal wedge-shaped segments radiating from the axis. "Kepler then extended his work to solids not considered by the ancients. The areas of the segments cut from a circle by a chord he rotated about this chord, obtaining solids which he designated characteristically as apple or citron-shaped, according as the generating segment was greater or less than a semi-circle... Kepler's Doliometha... exerted such a strong influence in the infinitesimal considerations which followed its appearance, and which culminated a half century later in the work of Newton, that it has been called [by Moritz Cantor] the source of inspiration for all later cubatures" (Boyer).Kepler's book on integration methods also contains the germ of the differential calculus. "The subject of the measurement of wine casks had led Kepler to the problem of determining the best proportions for these. This brought him to the consideration of a number of problems on maxima and minima ... he showed, among other things, that of all right parallelepipeds inscribed in a sphere and having square bases, the cube is the largest, and that of all right circular cylinders having the same diagonal, that one is greatest which has the diameter and altitude in the ratio of [square root of 2]:1. These results were obtained by making up tables in which were listed the volumes for given sets of values of the dimension ... He remarked that as the maximum volume was approached, the change in volume for a given change in the dimensions became smaller" (Boyer). Kepler had noted, in modern terms, that when a maximum occurs the rate of change becomes zero, a basic principle of the differential calculus that is usually credited to Fermat later in the century.Nova Stereometria doliorum vinariorum, in primis Austriaci, figurae omnium aptissimae; et usus in eo virgae cubicae compendiosossimus & plane singularis. Accessit Stereometriae Archimedae Supplememtum. Folio, contemporary calf sympathetically rebacked. With two errata leaves, woodcut on H3v shaved at foot as usual, ocassional foxing, small closed tears to final leaf; a very good crisp copy. RARE.

BACON, FRANCIS Instauratio magna [Novum organum]

FIRST EDITION of Bacon’s argument for and development of the scientific method. PMM 119.Bacon “insisted on experiment in determining truth in nature and the above book is a proposed method for the assessment of all knowledge. The accumulation of observation and fact must be the basis of a new philosophy and not the authority of Aristotle or anyone else... Bacon’s inspiration led directly to the formation of the Royal Society. The famous engraved title-page showing a ship boldly sailing beyond the Pillars of Hercules (the limits of the old world) is interpreted to represent the bold spirit of adventure and research of the new age of science” (Dibner 80). “Bacon conceived a massive plan for the reorganization of scientific method an gave purposeful thought to the relation of science to public and social life. His pronouncement ‘I have taken all knowledge to be my province’ it he motto of his work... The frontispiece to his magnum opus shows a ship in full sail passing through the Pillars of Hercules from the old to the new world. It symbolizes the vision of its author whose ambitious proposal was: ‘a total reconstruction of sciences, arts and all human knowledge... to extend the power and dominion of the human race... over the universe’” (PMM 119). Second issue (as usual) with “Billium” only (omitting Bill Norton) in colophon and added errata. With engraved title by Simon van de Passe. Folio, contemporary full calf rebacked with original spine laid-down; custom box. Some soiling to binding and repairs to corners. Title page with early signature and notation in top margin, a few scattered rust spots, tiny tear to corner of B2. Overall, text extremely clean and crisp with wide margins.

OERSTED, HANS CHRISTIAN Experimenta circa effectum conflictus electrici in acum magneticam

FIRST PUBLISHED EDITION of one of the rarest and most important papers of modern science: Oersted's discovery of the connection between electricity and magnetism. Preceded only by the legendarily rare privately-printed pamphlet (of which only a few copies are known to exist, only one in private hands), the first journal printing is exceedingly scarce.  Text in the original Latin."The 'Experimenta...' opened a new epoch in the history of physics. From it followed the creation of electrodynamics by Ampere and Faraday's 'Experimental Researches in Electricity" (DSB)."It was after lecturing to students in his own rooms in the Noerragade, Copenhagen, in 1819 or 1820 that [Oersted] invited a few of them to stay on to witness an experiment- the possible deflection of a compass -needle by an adjacent electric current. The experiment was successful; but only just; and Oersted repeated it many times before venturing on 21 July to proclaim the identity of magnetism and electricity in this four-page paper entitled 'Experiments relative to"The 'Experimenta...' opened a new epoch in the history of physics. From it followed the creation of electrodynamics by Ampere and Faraday's 'Experimental Researches in Electricity" (DSB). the Effect of the Contiguity of Electricity to a Magnetic Needle'."The results were as important as they were widespread. Oersted's paper was within the year reprinted in England, France, Germany, Italy and Denmark. In 1823 Ronalds and in 1833 Gauss and Weber constructed the first practical electric telegraphs. Faraday's momentous experiments with the sequels by Clerk Maxwell, Hertz and others bore further witness to its significance" (Printing and the Mind of Man, 282).Printed in the July, 1820 issue of Schweigger's Journal für Chemie und Physik. Less than a year later, "in 1821, volume 31 of the prestigious Journal für Chemie und Physik opened with an editorial announcing a change in format 'in part because a new epoch in chemistry and physics appears to have begun with Ørsted's important discoveries on the connection between magnetism and electricity.' A contributor wrote: 'Orsted's experiments regarding magnetism are the most interesting ones performed in more than a thousand years'" (Physics in Denmark, Neuere electro-magnetische Versuche, Oersted's succeeding paper on the interactions between an electric current and a magnetic field. In: Journal für Chemie und Physik. Hrsg. v. Schweigger u. Meinecke, Vol. 29, pp. 275-281 (Oersted in July issue);  Neuere electro-magnetische Versuche, pp. 364-369. Nuremberg: Schrag, 1820. The whole volume offered. Octavo, contemporary three-quarter green morocco, marbled boards. Some wear to edges of binding, text clean.  Provenance: with library and de-accession stamps on series title from the prestigious Gmelin Institute (after 1996, part of the Max Planck Institute). SCARCE.

LEIBNIZ, GOTTFRIED WILHELM Nova Methodus pro maximis et minimis. IN: Acta Eruditorum.

FIRST EDITION of the first announcement of differential calculus. "The controversy with Newton on priority of invention of the calculus does not detract from the superiority of Leibniz' method of notation, one retained in modern use. He applied his new method to the solution of the cubic parabola and the inverse methods of tangents and many problems left unsolved by Descartes. Fifteen years after Newton's first work in fluxions and nine after his own independent discovery, Leibniz published [Nova Methodus], his first announcement of the differential calculus" (Dibner 109). "Leibniz was an almost universal genius whose place in the history of mathematics depends on his being an independent inventor of the infinitesimal calculus and on his contributions to combinatorial analysis which foreshadowed the development of modern mathematical analysis... The Acta Eruditorum was established in imitation of the French Journal des Scavans in Berlin in 1682 and Leibniz was a frequent contributor. Another German mathematician (E.W. Tschirnhausen) having published in it his paper on quadratures, based on researches that Liebniz had communicated to him, Leibniz at last decided in 1684 to present to the world the more abstruse parts of his own work on the calculus. His epoch-making papers give rules of calculation without proof for rates of variation of functions and for drawing tangents to curves... "The infinitesimal calculus originated in the 17th century with the researches of Kepler, Cavalieri, Torrecelli, Fermat and Barrow, but the two independant inventors of the subject, as we understand it today, were Newton and Leibniz... Although both Newton and Leibniz developed similar ideas, Leibniz devised a superior symbolism and his notation is now an essential feature in all presentation of the sibject.... With the calculus a new era began in mathematics, and the development of mathematical physics since the 17th century would not have been possible without the aid of this powerful technique" (PMM 160).IN: Acta Eruditorum, 1684-1685, pp. 467-73. The full volume offered, with volume title, index, and addenda. Thick quarto, contemporary half-calf with elaborately gilt-decorated spine; edges dyed red. Corners on binding bumped and worn. Text generally very clean with only ocassional light browning.

BERNOULLI, JAKOB Ars Conjectandi

FIRST EDITION of Bernoulli's foundational work on probablility theory.Jakob Bernoulli's "great treatise (conjectandi means literally 'casting, sc. dice) was published posthumously. It was the first systematic attempt to place the theory of probability on a firm basis and is still the foundation of much modern practice in all fields where propability is concerned - insurance, statistics and mathematical heredity tables" (PMM 179)."Jakob Bernoulli’s pioneering work Ars Conjectandi (published posthumously, 1713; “The Art of Conjecturing”) contained many of his finest concepts: his theory of permutations and combinations; the so-called Bernoulli numbers, by which he derived the exponential series; his treatment of mathematical and moral predictability; and the subject of probability—containing what is now called the Bernoulli law of large numbers, basic to all modern sampling theory" (Britannica).Small quarto, contemporary full calf rebacked with original spine laid down; elaborately gilt-decorated spine; marbled endpapers, edges dyed red. Bookplate of Ch. Roulleau de la Roussiere on front free endpaper. Neat small contemporary ownership inscription on title. Light occasional foxing generally to margins, foxing heavier on first few and last few leaves. A very good copy in handsome contemporary binding. 

BERNOULLI, DANIEL Hydrodynamica, sive de viribus et moribus fluidorum

FIRST EDITION of Bernoulli's masterpiece, the foundational work for hydrodynamics (a term Bernoulli invented).Bernoulli's "reputation was established in 1738 with Hydrodynamica, in which he considered the properties of basic importance in fluid flow, particularly pressure, density, and velocity, and set forth their fundamental relationship. He put forward what is called Bernoulli’s principle, which states that the pressure in a fluid decreases as its velocity increases. He also established the basis for the kinetic theory of gases and heat by demonstrating that the impact of molecules on a surface would explain pressure and that, assuming the constant, random motion of molecules, pressure and motion increase with temperature" (Britannica)."Besides introducing the first hydraulic theory of fluid flow, this book is the most remarkable general work in theoretical and applied mechanics written in the pre-Langrangean period of the 18th century, based on a deep physical understanding of mechanical phenomena and presenting many new ideas for the following scientific progress" (Mikhailov, in Landmark Writings in Western Mathematics, 1640-1940).With 12 folding engraved plates and 86 illustrations. Quarto, contemporary full calf rebacked with the original spine laid-down.

[PTOLEMY]. PTOLEMAEUS, CLAUDIUS Almagestum seu magnae constructionis mathematicae opus [Almagest]

FIRST EDITION of the first Latin translation from the original Greek text. The Almagest, written in about 150 AD, "served as the basic guide for Islamic and European astronomers until about the beginning of the 17th century. Its original name was Mathematike Syntaxis (“The Mathematical Arrangement”); Almagest arose as an Arabic corruption of the Greek word for greatest (megiste). It was translated into Arabic about 827 and then from Arabic to Latin in the last half of the 12th century. Subsequently, the Greek text circulated widely in Europe, although the Latin translations from Arabic continued to be more influential."The Almagest is divided into 13 books. Book 1 gives arguments for a geocentric, spherical cosmos and introduces the necessary trigonometry, along with a trigonometry table, that allowed Ptolemy in subsequent books to explain and predict the motions of the Sun, Moon, planets, and stars. Book 2 uses spherical trigonometry to explain cartography and astronomical phenomena (such as the length of the longest day) characteristic of various localities. Book 3 deals with the motion of the Sun and how to predict its position in the zodiac at any given time, and Books 4 and 5 treat the more difficult problem of the Moon’s motion. Book 5 also describes the construction of instruments to aid in these investigations. The theory developed to this point is applied to solar and lunar eclipses in Book 6."Books 7 and 8 mainly concern the fixed stars, giving ecliptic coordinates and magnitudes for 1,022 stars. This star catalog relies heavily on that of Hipparchus (129 bc), and in the majority of cases Ptolemy simply converted Hipparchus’s description of the location of each star to ecliptic coordinates and then shifted these values by a constant to account for precession over the intervening centuries. These two books also discuss the construction of a star globe that adjusts for precession. The remaining five books, the most original, set forth in detail geometric models for the motion of the five planets visible to the naked eye, together with tables for predicting their positions at any given time."Commissioned by Pope Nicholas V (1446-1455), translated from Greek into Latin by Georgius Trapezuntius (1396-1472), edited by Luca Gaurico (1476-1558). An earlier Latin version had appeared in 1515, but was translated from the Arabic. Norman 1760; See Stillwell 97; Wellcome 5281.Venice: Lucantonio Giunta, 1528. Tall folio (313 x 218 mm), 18th-century full vellum with ink notation on spine. Collation: A6 a-s8 (s8 blank); 149 leaves (of 150, without a blank). Title printed in red and black. Printed in Roman, Gothic and Greek types with woodcut mathematical diagrams in margins throughout. Occasional light staining, mostly to margins; small hole in q8 (affecting border of table, a likely paper flaw); repairs to hinges. A beautiful wide-margined copy.

LAGRANGE, JOSEPH LOUIS Mechanique Analitique

FIRST EDITION, a foundational work in modern mechanics. "Joseph-Louis Lagrange (1736-1813) continued the work of the earlier half of the century on the calculus; he extended mathematical analysis and the theory of equations; and in 1788 he published his Mechanique Analitique, a work second only to Newton's Principia in the history of mechanics" (Goodwin, The New Cambridge Modern History). "With the appearance of the Mechanique Analitique in 1788, Lagrange proposed to reduce the theory of mechanics and the art of solving problems in that field to general formulas, the mere development of which would yield all the equations necessary for the solution of every problem... [it] united and presented from a single point of view the various principles of mechanics, demonstrated their connection and mutual dependence, and made it possible to judge their validity and scope" (DSB)."Lagrange produced his greatest work, Mecanique analytique (1788; Analytical Mechanics), in Paris. This summarized the research in mechanics since Isaac Newton, based on Lagrange's own calculus of variations, and finally placed the mechanical theory of solids and fluids on a rigorous and analytical foundation" (Biographical Encyclopedia of Scientists). Dibner 112.Quarto, contemporary mottled calf, gilt-decorated spine with morocco label. Spine ends and corners a little worn, otherwise fine.

APOLLONIUS OF PERGA [Conics] Conicorum Libri Quattuor. Una Cum Pappi Alexandrini Lemmatibus, et Commentariis Eutochii Ascalonitae

FIRST EDITION of the first four books of Apollonius's Conics; the first printing of any of his work. "Of the school of Euclid in Alexandria, Apollonius applied to conic sections the discipline that Euclid had given to geometry" (Dibner 101).Apollonius was “known by his contemporaries as ‘the Great Geometer,’ whose treatise Conics is one of the greatest scientific works from the ancient world. Most of his other treatises are now lost, although their titles and a general indication of their contents were passed on by later writers, especially Pappus of Alexandria (fl. c. AD 320). Apollonius's work inspired much of the advancement of geometry in the Islamic world in medieval times, and the rediscovery of his Conics in Renaissance Europe formed a good part of the mathematical basis for the scientific revolution.“The first four books of the Conics survive in the original Greek, the next three only from a 9th-century Arabic translation, and an eighth book is now lost. Books I–IV contain a systematic account of the essential principles of conics and introduce the terms ellipse, parabola, and hyperbola, by which they became known" (Britannica).Beautifully printed with diagrams on nearly every page. Bound with: SERENUS OF ANZI (fl. 4th century). Libri duo. Unus de sectione cylindri, alter de sectione coni. All texts translated from Greek into Latin and edited by Federico Commandino (1509-1575). Bologna: Alessandro Benacci, 1566. Bologna: Alessandro Benacci, 1566, Folio, early full vellum with silk ties, old tape repair to top of spine, some soiling to binding, ties frayed, evidence of signature removal at top of title, bookplate of Franz Joseph, Count of Kuenberg. Text exceptionally clean with wide margins. 

EULER, LEONHARD Introductio in Analysin Infinitorum

FIRST EDITION of Euler's foundational work on mathematical analysis. "In his 'Introduction to Mathematical Analysis' Euler did for modern analysis what Euclid had done for ancient geometry. It contains an exposition of algebra, trigonometry and analytical geometry, both plane and solid, a definition of logarithms as exponents, and important contributions to the theory of equations. He evolved the modern exponential treatment of logarithms, including the fact that each number has an infinity of natural logarithms. In the early chapters there appears for the first time the definition of mathematical function, one of the fundamental concepts of modern mathematics. From Euler's time mathematics and physics tended to be treated algebraically, and many of his principles are still used in teaching mathematics" (PMM 196). Without the engraved portrait of the dedicatee Jean-Jacques Dortous de Mairan, possible indicating that this is an early issue. Titles in red and black with engraved vignettes, frontispiece by Soubeyran after De la Monce; with directions to the binder and 40 folding engraved plates in rear (largely unopened), woodcut initials, head- and tailpieces and chapter vignettes. Quarto, original blue wrappers with paper labels; custom cloth box. Two volumes. A few leaves with light dampstaining in outer margin, otherwise a fine, crisp uncut copy; extremely rare in original wrappers.


RARE FIRST EDITION of books V-VII of Apollonius’s hugely influential Conics, containing his most original work. Apollonius was “known by his contemporaries as ‘the Great Geometer,’ whose treatise Conics is one of the greatest scientific works from the ancient world. Most of his other treatises are now lost, although their titles and a general indication of their contents were passed on by later writers, especially Pappus of Alexandria (fl. c. AD 320). Apollonius's work inspired much of the advancement of geometry in the Islamic world in medieval times, and the rediscovery of his Conics in Renaissance Europe formed a good part of the mathematical basis for the scientific revolution.“The first four books of the Conics survive in the original Greek, the next three only from a 9th-century Arabic translation, and an eighth book is now lost. Books I–IV contain a systematic account of the essential principles of conics and introduce the terms ellipse, parabola, and hyperbola, by which they became known. Although most of Books I–II are based on previous works, a number of theorems in Book III and the greater part of Book IV are new. It is with Books V–VII, however, that Apollonius demonstrates his originality. His genius is most evident in Book V, in which he considers the shortest and the longest straight lines that can be drawn from a given point to points on the curve. (Such considerations, with the introduction of a coordinate system, lead immediately to a complete characterization of the curvature properties of the conics.)” (Britannica). With: Archimedes’s Liber Assumptorum following the Apollonius. Complete with half-title. Folio, contemporary full calf rebacked with original gilt-decorated spine laid down. Some scuffing to binding. Text clean with wide margins. 

BAYES, THOMAS An essay towards solving a problem in the Doctrine of Chances

First edition of Thomas Bayes's extremely influential work on the concept of "inverse probability", the basis of modern statistical inference.Bayes's paper marked “a truly Copernican revolution in statistical concept ... [It] served to embed his name in what has become ... one of the most widely known eponyms in all of science, Bayesian inference ... The ideas this essay contains have been of vast influence” (S. M. Stigler, The History of Statistics).''Bayes, a Nonconformist minister, published only two works during his lifetime: Divine Benefits (1731), a religious treatise; and Introduction to the Doctrine of Fluxions (1736), in which he responded to Bishop Berkeley's attack on the logical foundations of Newton's calculus. For the latter work he was elected a member of the Royal Society in 1742. In 1763, two years after Bayes's death, Richard Price, a fellow Non­conformist minister, economist, and actuary to whom Bayes had bequeathed his papers, found Bayes's Essay and submitted it to the Royal Society for publication. The arguments in Bayes's paper were adopted by Laplace, who saw in them the basis for statistical inference; they were later challenged by George Boole in his Laws of Thought.“Bayes’s Essay contains the first statement of Bayes's Theorem for calculating 'inverse probabilities', which forms the basis for methods of decision analysis, statistical learning machines, and Bayesian networks. Bayesian networks are complex diagrams that organise the body of knowledge in any given area by mapping out cause-and­-effect relationships among key variables and encoding them with numbers that represent the extent to which one variable is likely to affect another. Programmed into computers, these systems can automatically generate optimal predictions or decisions even when key pieces of information are missing. Bayesian or subjective decision theory is arguably the most comprehensive theory of decision-making; however, until the late 1980s, it had little impact due to the stupefying complexity of the mathematics involved. The rapid advances in computing power and the development of key mathematical equations during the late 1980s and early 1990s made it possible to compute Bayesian networks with enough variables to be useful in practical applications" (Hook & Norman).With the advent of the Internet, Bayesian networks have been applied extensively to fundamental search structures. "Search giant Google and Autonomy, a company that sells information retrieval tools, both employ Bayesian principles to provide likely (but technically never exact) results to data searches. Researchers are also using Bayesian models to determine correlations between specific symptoms and diseases, create personal robots, and develop artificially intelligent devices that 'think' by doing what data and experience tell them to do" (Michael Kanellos, "18th-century theory is new force in computing").Only one other mathematical contribution of Bayes has come down to us, which appears on pp. 269-71. It is referred to by Price on p. 401 of the Essay in connection with the evaluation of factorials needed for the second rule. In this paper Bayes considers the series for log n! given by Stirling and de Moivre. He makes the important observation that "at length the subsequent terms of this series are greater than the preceding ones, and increase in infinitum, and therefore the whole series can have no ultimate value whatsoever" (p. 270). This was contrary to de Moivre's view that the series "converged, but slowly". Bayes was, in fact, the first to appreciate the asymptotic character of Stirling's series: there is now an extensive theory of such 'asymptotic series'. The present volume also contains a paper by Ferguson on the anticipated 1769 transit of Venus, which prompted Captain Cook's voyage to Tahiti, and led to the first accurate measurement of the sun's distance, illustrated with a fine large folding engraved plate.An essay towards solving a problem in the Doctrine of Chances. By the late Rev. Mr. Bayes F.R.S. Communicated by Mr. Price in a Letter to John Canton, A.M. F.R.S. in Philosophical Transactions, Vol. LIII (1763), pp. 370-418. London: L. Davis and C. Reymers, Printers to the Royal Society, 1764. With 26 engraved plates, mostly folding. Quarto, contemporary full calf rebacked. The entire volume, #53 for 1763 offered. "Belfast Society" in gilt on front board. Moderate wear to contemporary boards with renewed corners and edges; interior fine.

GALILEI, GALILEO Opere di Galileo Galilei Nobile Fiorentino Accademico Linceo

Second edition of Galileo's collected works; an important edition containing a wealth of material (nearly all of volume 3) not included in the 1655-56 first collected edition. The first two volumes are essentially a reprint of the 1655-56 Bologna edition, while the third volume contains previously unpublished material. Sometimes referred to as  the "first complete edition", although this edition does not include the Dialogo nor the Letter to the Grand Duchess Cristina, both of which were still on the Index Prohibitorum. Edited by Tommaso Buonaventuri.Quarto, contemporary full vellum with leather labels; edges speckled red. Three volumes. With engraved frontispiece portrait of Galileo, engraved vignette with view of Florence on first title page with title page printed in red and black, woodcut initials, head- and tailpieces, woodcut diagrams, folding engraved plate. A few cosmetic cracks to vellum at joints. Faint evidence of stamp removal on title pages, two small spots of dampstaining on top margin of first few leaves of vol 1; tiny worming on first few leaves of vol 3. Text extremely clean with wide margins. A beautiful set.

WEGENER, ALFRED [Theory of Continental Drift: Five Landmark First Editions]

FIVE FIRST EDITIONS DOCUMENTING THE INTRODUCTION AND DEVELOPMENT OF WEGENER'S THEORY OF CONTINENTAL DRIFTIf we are to believe in Wegener’s hypothesis we must forget everything which has been learned in the last 70 years and start all over again –Alexander du Toit, Our Wandering Continents (1937).From the mid-1920s to the mid-1960s most geologists worked within Permanentist or Contractionist frameworks. Few adhered to Drift. From the mid-1950s, two developments took place. First, some groups of geologists concentrated on new phenomena and geophysical data which had come to light since Wegener. Second, new versions of Drift were put forward... By the early 1970s the ‘modern revolution’ in geology was complete: the plate tectonics version of Drift, in which the surface of the earth was composed of slowly-moving slabs of crust, was firmly entrenched as the new orthodoxy.  –Homer Eugene LeGrand, Drifting Continents and Shifting Theories Wegener, Alfred. "Die Entstehung der Kontinente" (Mitteilung aus Justus Perthes’ geographischer Anstalt 58 pp. 185–195, 253–256, 305–309, 1912)WITH: "History of Ocean Basins" by Harry H. Hess (Petologic studies: a volume in honor of A. F. Buddington. Geologic Society of America pp. 599-620, 1962)WITH: "Evidence from Islands on the Spreading of Ocean Floors" by J. Tuzo Wilson (Nature 197 no. 4867 pp. 536–538, 9 February 1963) WITH: "A new Class of Faults and their Bearing on Continental Drift" by J. Tuzo Wilson (Nature 207 no. 4995 pp. 343–347,24 July 1965)WITH: "Did the Atlantic close and then re-open?" by J. Tuzo Wilson (Nature 211 no. 5050 pp. 676–68, August 13, 1966); and "Seismology and the New Global Tectonics" by Jack Oliver et al. (Journal of Geophysical Research 73 No. 18 pp. 5855-5899, 1968).

DE BROGLIE, LOUIS-VICTOR Ondes et Mouvements [Waves and Motions]

FIRST EDITION IN ORIGINAL WRAPPERS of de Broglie’s presentation of his revolutionary theory of the wave-particle duality of matter. PMM 417.De Broglie’s work “served as the basis for developing the general theory nowadays known by the name of wave mechanics, a theory which has utterly transformed our knowledge of physical phenomena on the atomic scale.”Octavo, original printed wrappers; custom cloth box. Modest bookplate on inside front wrapper; tape repair to initial blank. Minor discoloration to wrapper edges; an excellent copy.