Arago et sa vie scientifique

audiobook

Arago et sa vie scientifique

by Joseph Bertrand

FR·~1 hours·1 chapter

Chapters

1 total

Arago et sa vie scientifique

1:03:15

Description

Born in the modest village of Estagel in 1786, François Arago showed a fierce independence from childhood. While his early schooling was ordinary, a sudden bout of patriotic anger at seven years old sparked a daring, almost cinematic response to invading soldiers—a glimpse of the bold spirit that would later drive his scientific pursuits. The move of his family to Perpignan introduced him to the bustling world of books and music, feeding an appetite for the French classics that would later fuel his intellectual curiosity.

Determined to rise beyond the expectations for a provincial boy, Arango taught himself the demanding Polytechnique syllabus and, at sixteen, earned a coveted place on the entrance list, impressing examiners despite a postponed exam. Guided by luminaries such as Poisson and Laplace, he entered the secretariat of the Bureau des Longitudes, where his talent for experimental physics blossomed. Early collaborations on the refractive properties of gases and daring geodetic missions across the Pyrenees hinted at the revolutionary contributions he would soon make to astronomy and the measurement of the Earth.

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Details

Language

fr

Duration

~1 hours (60K characters)

Publisher of text edition

Project Gutenberg

Credits

Produced by Mireille Harmelin, W.T.Duck and the Online Distributed Proofreading Team at https://www.pgdp.net (This file was produced from images generously made available by the Bibliothèque nationale de France (BnF/Gallica) at http://gallica.bnf.fr)

Release date

Aug 19, 2008

Rights

Public domain in the USA.

About the author

Joseph Bertrand

Joseph Bertrand

1822–1900

A brilliant 19th-century French mathematician, he moved easily between pure theory, teaching, and the history of science. He is still remembered for ideas linked to probability, number theory, and the famous question known as Bertrand’s paradox.

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