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  1. Neil Alden Armstrong (August 5, 1930 – August 25, 2012) was an American astronaut and aeronautical engineer who in 1969 became the first person to walk on the Moon. He was also a naval aviator, test pilot, and university professor. Armstrong was born and raised in Wapakoneta, Ohio. He entered Purdue University, studying aeronautical ...

  2. en.wikipedia.org › wiki › Bruce_WillisBruce Willis - Wikipedia

    Full list. Walter Bruce Willis (born March 19, 1955) is an American retired actor. He achieved fame with a leading role on the comedy-drama series Moonlighting (1985–1989) and has appeared in over a hundred films, gaining recognition as an action hero for his portrayal of John McClane in the Die Hard franchise (1988–2013).

  3. Wiener schnitzel ( / ˈviːnər ˈʃnɪtsəl / VEE-nər SHNIT-səl; German: Wiener Schnitzel [ˈviːnɐ ˈʃnɪtsl̩] ⓘ, 'Viennese cutlet'), sometimes spelled Wienerschnitzel, is a type of schnitzel made of a thin, breaded, pan-fried veal cutlet served without sauce. It is one of the best known specialities of Viennese cuisine, and one of the ...

  4. Louis Cameron Gossett Jr. (May 27, 1936 – March 29, 2024) was an American actor. He made his stage debut at the age of 17. Shortly thereafter, he successfully auditioned for the Broadway play Take a Giant Step. Gossett continued acting onstage in critically acclaimed plays including A Raisin in the Sun (1959), The Blacks (1961), Tambourines ...

  5. In the mathematically rigorous formulation of quantum mechanics, the state of a quantum mechanical system is a vector belonging to a complex Hilbert space.This vector is postulated to be normalized under the Hilbert space inner product, that is, it obeys , =, and it is well-defined up to a complex number of modulus 1 (the global phase), that is, and represent the same physical system.

  6. Occam's razor. In philosophy, Occam's razor (also spelled Ockham's razor or Ocham's razor; Latin: novacula Occami) is the problem-solving principle that recommends searching for explanations constructed with the smallest possible set of elements. It is also known as the principle of parsimony or the law of parsimony ( Latin: lex parsimoniae ).