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of a noble and ancient family in Ireland, was born in Galloway

, of a noble and ancient family in Ireland, was born in Galloway Sept. 18, 1725. His parents, who were attached to the exiled house of Stuart, sent him to Paris in 1739, where, being put under the care of M. Clairault, at seventeen years of age he gave a new solution of the problem of the curve of equal pressure in a resisting medium. This was followed the year after by a determination of the curve described by a heavy body, sliding by its own weight along a moveable plane, at the same time that the pressure of the body causes an horizontal motion in the plane. This problem had indeed been solved by John Bernoulli and Clairault; but, besides that chevalier Darcy’s method was peculiar to him, we discover throughout the work traces of that originality which is the leading character of all his productions. The commencement of the war took him off in some measure from his studies, and he served during several campaigns in Germany and Flanders, as captain of the regiment of Conde. In 1746 he was appointed to accompany the troops that were to be sent to Scotland to assist the pretender; but the vessel in which he sailed was taken by the English, and Darcy, whose life was forfeited by the laws of his country, as being taken in arms against her, was saved by the humanity of the English commander. During the course of this war, amidst all its bustle and dangers, he found leisure to contribute two memoirs to the academy. The first contained a general principle of mechanics, that of the preservation of the rotatory motion. Daniel Bernoulli and Euler had found it out in 1745; but, besides that it is not likely their works should have reached Mr. Darcy in the midst of his campaigns, his method, which is different from theirs, is equally original, simple, elegant, and ingenious. This principle, which he again brought forward in 1750, by the name of “the principle of the preservation of action,” in order to oppose it to Maupertuis’s principle of the least action, Darcy made use of in solving the problem of the precession of the equinoxes: here, however, he miscarried; and in general it is to be observed, that though all principles of this kind may be used as mathematical formuloe, two of them at least must necessarily be employed in the investigation of problems, and even these with great caution; so that the luminous and simple principle given by M. d'Alembert in 1742 is the only one, on account of its being direct, which can be sufficient of itself for the sotion of problems.