Jean le Rond d'Alembert
|Jean-Baptiste le Rond d'Alembert|
Jean-Baptiste le Rond d'Alembert, pastel by Maurice Quentin de La Tour
16 November 1717|
|Died||29 October 1783
|Alma mater||University of Paris|
|Notable students||Pierre-Simon Laplace|
|Known for||D'Alembert criterion
D'Alembert's form of the principle of virtual work
Tree of Diderot and d'Alembert
|Notable awards||Fellow of the Royal Society
Follow of the Institut de France
Jean-Baptiste le Rond d'Alembert (//; French: [ʒɑ̃ batist lə ʁɔ̃ dalɑ̃bɛːʁ]; 16 November 1717 – 29 October 1783) was a French mathematician, mechanician, physicist, philosopher, and music theorist. Until 1759 he was also co-editor with Denis Diderot of the Encyclopédie. D'Alembert's formula for obtaining solutions to the wave equation is named after him. The Wave equation is sometimes referred to as d'Alembert's equation.
Born in Paris, d'Alembert was the natural son of the writer Claudine Guérin de Tencin and the chevalier Louis-Camus Destouches, an artillery officer. Destouches was abroad at the time of d'Alembert's birth. Days after birth his mother left him on the steps of the Saint-Jean-le-Rond de Paris church. According to custom, he was named after the patron saint of the church. D'Alembert was placed in an orphanage for foundling children, but his father found him and placed him with the wife of a glazier, Madame Rousseau, with whom he lived for nearly 50 years. Destouches secretly paid for the education of Jean le Rond, but did not want his paternity officially recognised.
Studies and adult life
D'Alembert first attended a private school. The chevalier Destouches left d'Alembert an annuity of 1200 livres on his death in 1726. Under the influence of the Destouches family, at the age of twelve d'Alembert entered the Jansenist Collège des Quatre-Nations (the institution was also known under the name "Collège Mazarin"). Here he studied philosophy, law, and the arts, graduating as baccalauréat en arts in 1735. In his later life, D'Alembert scorned the Cartesian principles he had been taught by the Jansenists: "physical promotion, innate ideas and the vortices".
The Jansenists steered D'Alembert toward an ecclesiastical career, attempting to deter him from pursuits such as poetry and mathematics. Theology was, however, "rather unsubstantial fodder" for d'Alembert. He entered law school for two years, and was nominated avocat in 1738.
He was also interested in medicine and mathematics. Jean was first registered under the name Daremberg, but later changed it to d'Alembert. The name "d'Alembert" was proposed by Frederick the Great of Prussia for a suspected (but non-existent) moon of Venus.
In July 1739 he made his first contribution to the field of mathematics, pointing out the errors he had detected in Analyse démontrée (published 1708 by Charles-René Reynaud) in a communication addressed to the Académie des Sciences. At the time L'analyse démontrée was a standard work, which d'Alembert himself had used to study the foundations of mathematics. D'Alembert was also a Latin scholar of some note and worked in the latter part of his life on a superb translation of Tacitus, for which he received wide praise including that of Denis Diderot.
In 1740, he submitted his second scientific work from the field of fluid mechanics Mémoire sur la réfraction des corps solides, which was recognised by Clairaut. In this work d'Alembert theoretically explained refraction.
When the Encyclopédie was organised in the late 1740s, d'Alembert was engaged as co-editor (for mathematics and science) with Diderot, and served until a series of crises temporarily interrupted the publication in 1757. He authored over a thousand articles for it, including the famous Preliminary Discourse. D'Alembert "abandoned the foundation of Materialism" when he "doubted whether there exists outside us anything corresponding to what we suppose we see." In this way, D'Alembert agreed with the Idealist Berkeley and anticipated the Transcendental idealism of Kant.
In 1757, an article by d'Alembert in the seventh volume of the Encyclopedia suggested that the Geneva clergymen had moved from Calvinism to pure Socinianism, basing this on information provided by Voltaire. The Pastors of Geneva were indignant, and appointed a committee to answer these charges. Under pressure from Jacob Vernes, Jean-Jacques Rousseau and others, d'Alembert eventually made the excuse that he considered anyone who did not accept the Church of Rome to be a Socinianist, and that was all he meant, and he abstained from further work on the encyclopaedia following his response to the critique.
D'Alembert's first exposure to music theory was in 1749 when he was called upon to review a Mémoire submitted to the Académie by Jean-Philippe Rameau. This article, written in conjunction with Diderot, would later form the basis of Rameau's 1750 treatise Démonstration du principe de l'harmonie. D'Alembert wrote a glowing review praising the author's deductive character as an ideal scientific model. He saw in Rameau's music theories support for his own scientific ideas, a fully systematic method with a strongly deductive synthetic structure.
Two years later, in 1752, d'Alembert attempted a fully comprehensive survey of Rameau's works in his Eléments de musique théorique et pratique suivant les principes de M. Rameau. Emphasizing Rameau's main claim that music was a mathematical science that had a single principle from which could be deduced all the elements and rules of musical practice as well as the explicit Cartesian methodology employed, d'Alembert helped to popularise the work of the composer and advertise his own theories. He claims to have "clarified, developed, and simplified" the principles of Rameau, arguing that the single idea of the corps sonore was not sufficient to derive the entirety of music. D'Alembert instead claimed that three principles would be necessary to generate the major musical mode, the minor mode, and the identity of octaves. Because he was not a musician, however, d'Alembert misconstrued the finer points of Rameau's thinking, changing and removing concepts that would not fit neatly into his understanding of music.
Although initially grateful, Rameau eventually turned on d'Alembert while voicing his increasing dissatisfaction with J. J. Rousseau's Encyclopédie articles on music. This led to a series of bitter exchanges between the men and contributed to the end of d'Alembert and Rousseau's friendship. A long preliminary discourse d'Alembert wrote for the 1762 edition of his Elémens attempted to summarise the dispute and act as a final rebuttal.
D'Alembert also discussed various aspects of the state of music in his celebrated Discours préliminaire of Diderot's Encyclopédie. D'Alembert claims that, compared to the other arts, music, "which speaks simultaneously to the imagination and the senses," has not been able to represent or imitate as much of reality because of the "lack of sufficient inventiveness and resourcefulness of those who cultivate it." He wanted musical expression to deal with all physical sensations rather than merely the passions alone. D'Alembert believed that modern (Baroque) music had only achieved perfection in his age, as there existed no classical Greek models to study and imitate. He claimed that "time destroyed all models which the ancients may have left us in this genre." He praises Rameau as "that manly, courageous, and fruitful genius" who picked up the slack left by Jean-Baptiste Lully in the French musical arts.
D'Alembert was a participant in several Parisian salons, particularly those of Marie Thérèse Rodet Geoffrin, of the marquise du Deffand and of Julie de Lespinasse. D'Alembert became infatuated with Mlle de Lespinasse, and eventually took up residence with her.
The D'Alembert operator, which first arose in D'Alembert's analysis of vibrating strings, plays an important role in modern theoretical physics.
While he made great strides in mathematics and physics, d'Alembert is also famously known for incorrectly arguing in Croix ou Pile that the probability of a coin landing heads increased for every time that it came up tails. In gambling, the strategy of decreasing one's bet the more one wins and increasing one's bet the more one loses is therefore called the D'Alembert system, a type of martingale.
In South Australia, a small inshore island in south-western Spencer Gulf was named Ile d'Alembert by the French explorer, Nicolas Baudin during his expedition to New Holland. The island is better known by the alternative English name of Lipson Island. The island is a conservation park and seabird rookery.
Diderot portrayed d'Alembert in "Le rêve de D'Alembert" ("D'Alembert's Dream"), written after the two men had become estranged. It depicts d'Alembert ill in bed, conducting a debate on materialist philosophy in his sleep.
D'Alembert's Principle, a novel by Andrew Crumey (1996), takes its title from D'Alembert's principle in physics. Its first part describes d'Alembert's life and his infatuation with Julie de Lespinasse.
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- Force & Popkin 1990, p. 167: "Unlike the French and English deists, and unlike the scientific atheists such as Diderot, d'Alembert, and d'Holbach, such English scientists as David Hartley and Joseph Priestley presented their scientific theories as evidence for their scriptural views."
- Horowitz 1999, pp. 52–53: "In positive theory there was a wide divergence between Voltaire's panpsychic deism and Diderot's physiological materialism, or d'Alembert's agnostic positivism and Helvetius' sociological materialism."
- Bernard, Jonathan W. (1980). "The Principle and the Elements: Rameau's Controversy with D'Alembert". Journal of Music Theory. 24 (1): 37–62.
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- Crépel, Pierre (2005). "Traité de dynamique". In Grattan-Guinness, I. Landmark Writings in Western Mathematics. Elsevier. pp. 159–67.
- D'Alembert, Jean Le Rond (1743). Traité de dynamique (2nd ed.). Gabay (1990 reprint).
- D'Alembert, Jean Le Rond (1747a). "Recherches sur la courbe que forme une corde tenduë mise en vibration (Researches on the curve that a tense cord forms [when] set into vibration)". Histoire de l'académie royale des sciences et belles lettres de Berlin. 3. pp. 214–219.
- D'Alembert, Jean Le Rond (1747b). "Suite des recherches sur la courbe que forme une corde tenduë mise en vibration (Further researches on the curve that a tense cord forms [when] set into vibration)". Histoire de l'académie royale des sciences et belles lettres de Berlin. 3. pp. 220–249.
- D'Alembert, Jean Le Rond (1750). "Addition au mémoire sur la courbe que forme une corde tenduë mise en vibration". Histoire de l'académie royale des sciences et belles lettres de Berlin. 6. pp. 355–60.
- D'Alembert, Jean Le Rond (1995). Preliminary Discourse to the Encyclopedia of Diderot. Translated by Schwab, Richard N.; Rex, Walter E. University of Chicago Press.
- Elsberry, Kristie Beverly (1984). Elémens de musique théorique et pratique suivant les principles de M. Rameau: an Annotated New Translation and a Comparison to Rameau's Theoretical Writings (PhD Dissertation). Florida State University.
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- Smith Richardson, Nathaniel (1858). "Voltaire and Geneva". The Church Review. G.B. Bassett. 10: 1–14.
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- Works by or about Jean le Rond d'Alembert at Internet Archive
- Works by Jean le Rond d'Alembert at LibriVox (public domain audiobooks)
- D'Alembert's accusation of Euler's plagiarism at Convergence
- English translation of part of the Encyclopédie of Diderot and d'Alembert
- An Account of the Destruction of the Jesuits in France by Jean Le Rond d' Alembert (1766)
- Select Eulogies of the Members of the French Academy, With Notes by Jean Le Rond d' Alembert (1799)
- Correspondence with Frederick the Great
- Jean D'Alembert – Œuvres complètes Gallica-Math
- The ARTFL Encyclopédie, a project at the University of Chicago (articles in French, scans of 18th century print copies provided)
- O'Connor, John J.; Robertson, Edmund F., "Jean le Rond d'Alembert", MacTutor History of Mathematics archive, University of St Andrews.
- The Encyclopedia of Diderot & d'Alembert Collaborative Translation Project, product of the Scholarly Publishing Office of the University of Michigan Library (an effort to translate the Encyclopédie into English)