View source for Jean le Rond d'Alembert (nonfiction)

[[File:Jean_le_Rond_d'Alembert.jpg|thumb|Portrait of Jean-Baptiste le Rond d'Alembert (1753) by Maurice Quentin de La Tour.]]'''Jean-Baptiste le Rond d'Alembert''' (/ˌdæləmˈbɛər/; French: [ʒɑ̃ batist lə ʁɔ̃ dalɑ̃bɛːʁ]; 16 November 1717 – 29 October 1783) was a French mathematician, mechanician, physicist, philosopher, and music theorist.

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. 

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 [[Alexis Clairaut (nonfiction)|Alexis Clairaut]]. In this work d'Alembert theoretically explained refraction.

In 1743, he published his most famous work, ''Traité de dynamique'', in which he developed his own laws of motion.

When the ''Encyclopédie'' was organised in the late 1740s, d'Alembert was engaged as co-editor (for mathematics and science) with [[Denis Diderot (nonfiction)|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 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'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.

He also created his ratio test, a test to see if a series converges.

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 the News ==

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== Fiction cross-reference ==

== Nonfiction cross-reference ==

* [[Denis Diderot (nonfiction)]]
* [[Mathematician (nonfiction)]]
* [[Pierre-Simon Laplace (nonfiction)]] - student

External links:

* [https://en.wikipedia.org/wiki/Jean_le_Rond_d%27Alembert Jean le Rond d'Alembert] @ Wikipedia


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