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Died Paris, France, 10 January 1833. Adrien‐Marie Legendre was primarily a mathematician, publishing an important three‐volume work on number theory and an equally important three‐volume work on elliptic functions, and was the first to publish the method of least squares. Little is known of his early life though it is likely that he was ...
Adrien-Marie Legendre. Caricatura di Adrien-Marie Legendre, acquarello del 1820 dell'artista francese Julien-Léopold Boilly. Adrien-Marie Legendre ( Tolosa, 18 settembre 1752 – Parigi, 10 gennaio 1833) è stato un matematico francese .
Adrien-Marie Legendre (n. 18 septembrie 1752 , Paris , Regatul Franței – d. 9 ianuarie 1833 , Paris , Franța ) a fost un matematician francez , cunoscut pentru contribuțiile sale în domeniile: statistică , teoria numerelor , algebră abstractă și analiză matematică .
Historia de las Matemáticas. Adrien Marie Legendre, uno de los grandes matemáticos de la Revolución Francesa, sin llegar a la altura de un Euler o un Lagrange que él consideraba sus maestros, supo aportar resultados valiosos en muchos campos, y hacer que su nombre aparezca en muchas partes de las matemáticas. Sin embargo su carrera aparece ...
Adrien-Marie Legendre (1752 – 1833) was an important French mathematician. He studied elliptic integrals and their usage in physics. He also found a simple proof that π is irrational, and the first proof that π 2 is irrational.
Este tercer volumen estaba compuesto de tres suplementos que fueron escritos a lo largo de los años 1828 a 1832, donde Legendre presentaba los importantes resultados de Abel y Jacobi. El viejo matemático terminó su tercer suplemento el 4 de marzo de 1832, menos de un año antes de su muerte. La idea de la inversión de las integrales ...
Adrien-Marie Legendre (1752–1833) was a French mathematician best known for his revision of Euclid’s Elements. However, Legendre also made several significant discoveries in the field of number theory. His Essai sur la Théorie des Nombres, whose title page is shown above, appeared in 1808. On page 14 of the first part of his Essai ...
