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Galileo Galilei: A Life From Beginning to End

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Galileo Galilei A Life From Beginning to End
But China, Babylonia, Persia and even the Mayans deserve Honorable Mention! 543At the bottom of the article, feel free to list any sources that support your changes, so that we can fully understand their contextThis not only provided a better explanation for the Special Theory, but helped inspire Einstein toward his General Theory145–146James Joseph Sylvester (1814-1897) England, U.S.A1At depth the certainty of being infallible seemed to belong more to him than to the religious authority (18)Others might place Laplace higher on the List, but he proved no fundamental theorems of pure mathematics (though his partial differential equation for fluid dynamics is one of the most famous in physics), founded no major branch of pure mathematics, and wasn't particularly concerned with rigorous proofExtract of page 1 ^ a b Kasting, James (2010)

13He easily won Smith's Prize and Senior Wrangler at Cambridge, but then worked as a lawyer for many yearsHis theories of physics would seem quaint today, but he seems to have been the first to describe magnetism and static electricityhave adopted the division of the week into seven days, and have named themHe also did important work in geometry, providing an improved solution to Apollonius' famous problem of tangent circles, stating and proving the Fundamental Theorem of Normal Axonometry, and solving astronomical problems related to comet orbits and navigation by the starsLie's work wasn't properly appreciated in his own lifetime, but one later commentator was "overwhelmed by the richness and beauty of the geometric ideas flowing from Lie's work." Top Jean Gaston Darboux (1842-1917) France Darboux did outstanding work in geometry, differential geometry, analysis, function theory, mathematical physics, and other fields, his ability "based on a rare combination of geometrical fancy and analytical power." He devised the Darboux integral, equivalent to Riemann's integral but simpler; developed a novel mapping between (hyper-)sphere and (hyper-)plane; proved an important Envelope Theorem in the calculus of variations; developed the field of infinitesimal geometry; and more 81186be442


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