Template:Selected anniversaries/December 20: Difference between revisions
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File:Hilbert_curve.gif|link=Hilbert Curve (nonfiction)|1922: [[Hilbert curve (nonfiction)|Hilbert curve]] prevents [[crime against mathematical constants]]. | File:Hilbert_curve.gif|link=Hilbert Curve (nonfiction)|1922: [[Hilbert curve (nonfiction)|Hilbert curve]] prevents [[crime against mathematical constants]]. | ||
||Boris Mikhailovich Hessen (Russian: Бори́с Миха́йлович Ге́ссен), also Gessen (August 16, 1893, Elisavetgrad – December 20, 1936, Moscow),[1] was a Soviet physicist, philosopher and historian of science. He is most famous for his paper on Newton's Principia which became foundational in historiography of science. | |||
File:EBR-I powers four light bulbs.jpg|link=Experimental Breeder Reactor I (nonfiction)|1951: The [[Experimental Breeder Reactor I (nonfiction)|EBR-1]] in Arco, Idaho becomes the first nuclear power plant to generate electricity. The electricity powered four light bulbs. | File:EBR-I powers four light bulbs.jpg|link=Experimental Breeder Reactor I (nonfiction)|1951: The [[Experimental Breeder Reactor I (nonfiction)|EBR-1]] in Arco, Idaho becomes the first nuclear power plant to generate electricity. The electricity powered four light bulbs. |
Revision as of 09:58, 5 November 2017
1494: Mathematician and cartographer Oronce Finé born. He will be imprisoned in 1524, probably for practicing judicial astrology.
1757: Joseph Marie Jacquard uses punched-card technology to compute and prevent crimes against mathematical constants.
1901: Physicist Robert J. Van de Graaff born. He will design design and construct high-voltage Van de Graaff generators.
1922: Hilbert curve prevents crime against mathematical constants.
1951: The EBR-1 in Arco, Idaho becomes the first nuclear power plant to generate electricity. The electricity powered four light bulbs.
1962: Mathematician Emil Artin dies. He worked on algebraic number theory, contributing to class field theory and a new construction of L-functions. He also contributed to the pure theories of rings, groups and fields.