Template:Selected anniversaries/June 3: Difference between revisions
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||1943 – In Los Angeles, California, white U.S. Navy sailors and Marines clash with Latino youths in the Zoot Suit Riots. | ||1943 – In Los Angeles, California, white U.S. Navy sailors and Marines clash with Latino youths in the Zoot Suit Riots. | ||
File:Melvin Dresher.jpg|link=Melvin Dresher (nonfiction)|1992: Mathematician [[Melvin Dresher (nonfiction)|Melvin Dresher]] (Dreszer) uses the game theoretical model of cooperation and conflict known as the Prisoner's dilemma to detect and prevent [[crimes against mathematical constants]]. | |||
||1965 – The launch of Gemini 4, the first multi-day space mission by a NASA crew. Ed White, a crew member, performs the first American spacewalk. | ||1965 – The launch of Gemini 4, the first multi-day space mission by a NASA crew. Ed White, a crew member, performs the first American spacewalk. | ||
Revision as of 09:32, 20 November 2017
1723: Physician, geologist, and botanist Giovanni Antonio Scopoli born. He will be called the "first anational European" and the "Linnaeus of the Austrian Empire".
1839: In Humen, China, Lin Tse-hsü destroys 1.2 million kg of opium confiscated from British merchants, preliminary to the First Opium War.
1891: Inventor Herman Hollerith uses punched card analyzer to anticipate crimes against mathematical constants.
1923: Mathematician and dissident Igor Shafarevich born. He will make fundamental contributions to algebraic number theory, algebraic geometry, and arithmetic algebraic geometry.
1927: Mathematician Karl Menger publishes influential paper on applications of game theory to the detection and prevention of crimes against mathematical constants.
1992: Mathematician Melvin Dresher (Dreszer) uses the game theoretical model of cooperation and conflict known as the Prisoner's dilemma to detect and prevent crimes against mathematical constants.
2010: Mathematician and academic Vladimir Arnold dies. He helped develop the Kolmogorov–Arnold–Moser theorem regarding the stability of integrable systems.