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Amalie Emmy Noether [a] (US: / ˈ n ʌ t ər /, UK: / ˈ n ɜː t ə /; German:; 23 March 1882 – 14 April 1935) was a German mathematician who made many important contributions to abstract algebra. She proved Noether's first and second theorems, which are fundamental in mathematical physics. [4]
Emmy Noether (born March 23, 1882, Erlangen, Germany—died April 14, 1935, Bryn Mawr, Pennsylvania, U.S.) was a German mathematician whose innovations in higher algebra gained her recognition as the most creative abstract algebraist of modern times.
Jun 12, 2018 · A century after she published a groundbreaking mathematical theory, Emmy Noether gets her due.
Aug 17, 2015 · Emmy Noether is probably the greatest female mathematician who has ever lived. She transformed our understanding of the universe with Noether's theorem and then transformed mathematics with her founding work in abstract algebra.
Emmy Noether was a mathematician who discovered perhaps the most profound idea in contemporary physics. Noether’s theorem, which she formulated in 1915, says that symmetries in the...
Jul 15, 2021 · Noether made groundbreaking contributions to mathematics at a time when women were barred from academia and when Jewish people like herself faced persecution in Nazi Germany, where she lived.
Apr 18, 2024 · Great Women in Science: Emmy Noether, Greatest Female Mathematician. By Barbara Pfeffer Billauer JD MA (Occ. Health) PhD — Apr 18, 2024. Among the most creative and original mathematical thinkers – explanations of her work are virtually incomprehensible to us mortals, who communicate in words rather than symbols – Amalie “Emmy ...
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May 26, 2015 · Emmy (officially Amalie Emmy) Noether, born 1882, did not stand out in any particular way as a child, although she did, on occasion, attract some notice for her astonishing quickness in...
A brilliant algebraist and iconic figure for women in modern science, Noether exerted a strong influence on the younger mathematicians of her time and long thereafter; today, she is known worldwide as the "mother of modern algebra."
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