Template:Are You Sure/October 1: Difference between revisions
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• ... that scholar, priest, and physician [[Marsilio Ficino (nonfiction)|Marsilio Ficino]] (19 October 1433 – 1 October 1499) wrote: "This century, like a golden age, has restored to light the liberal arts, which were almost extinct: grammar, poetry, rhetoric, painting, sculpture, architecture, music ... this century appears to have perfected astrology."? | [[File:Les Hydropathes - Charles Cros (1879).jpg|thumb|175px|link=Charles Cros (nonfiction)|''Les Hydropathes'', journal du 20 mars 1879, N°5. Caricature de '''[[Charles Cros (nonfiction)|Charles Cros]]''' par Georges Lorin dit ''Cabriol''.]] | ||
• ... that poet and inventor '''[[Charles Cros (nonfiction)|Charles Cros]]''' (1 October 1842 – 9 August 9 1888) was a member of ''Les Hydropathes'', a Parisian literary club? | |||
• ... that mathematician '''[[Chiungtze C. Tsen (nonfiction)|Chiungtze C. Tsen]]''' (2 April 2 1898 – 1 October 1 1940) contributed to quasi-algebraic closure, proving Tsen's theorem, which states that a function field K of an algebraic curve over an algebraically closed field is quasi-algebraically closed (i.e., C1); and that this implies that the Brauer group of any such field vanishes, and more generally that all the Galois cohomology groups H i(K, K*) vanish for i ≥ 1? | |||
• ... that scholar, priest, and physician '''[[Marsilio Ficino (nonfiction)|Marsilio Ficino]]''' (19 October 1433 – 1 October 1499) wrote: "This century, like a golden age, has restored to light the liberal arts, which were almost extinct: grammar, poetry, rhetoric, painting, sculpture, architecture, music ... this century appears to have perfected astrology."? | |||
Latest revision as of 19:06, 1 October 2020
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• ... that poet and inventor Charles Cros (1 October 1842 – 9 August 9 1888) was a member of Les Hydropathes, a Parisian literary club?
• ... that mathematician Chiungtze C. Tsen (2 April 2 1898 – 1 October 1 1940) contributed to quasi-algebraic closure, proving Tsen's theorem, which states that a function field K of an algebraic curve over an algebraically closed field is quasi-algebraically closed (i.e., C1); and that this implies that the Brauer group of any such field vanishes, and more generally that all the Galois cohomology groups H i(K, K*) vanish for i ≥ 1?
• ... that scholar, priest, and physician Marsilio Ficino (19 October 1433 – 1 October 1499) wrote: "This century, like a golden age, has restored to light the liberal arts, which were almost extinct: grammar, poetry, rhetoric, painting, sculpture, architecture, music ... this century appears to have perfected astrology."?