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  2. Coupon - Wikipedia

    en.wikipedia.org/wiki/Coupon

    Coupon. In marketing, a coupon is a ticket or document that can be redeemed for a financial discount or rebate when purchasing a product . Customarily, coupons are issued by manufacturers of consumer packaged goods [1] or by retailers, to be used in retail stores as a part of sales promotions. They are often widely distributed through mail ...

  3. Stewart Shapiro - Wikipedia

    en.wikipedia.org/wiki/Stewart_Shapiro

    Stewart Shapiro (/ ʃ ə ˈ p ɪər oʊ /; born 1951) is O'Donnell Professor of Philosophy at the Ohio State University and distinguished visiting professor at the University of Connecticut. He is a figure in the philosophy of mathematics where he defends the abstract variety of structuralism .

  4. Scott J. Shapiro - Wikipedia

    en.wikipedia.org/wiki/Scott_J._Shapiro

    Scott Jonathan Shapiro is the Charles F. Southmayd Professor of Law and Philosophy at Yale Law School and the Director of Yale's Center for Law and Philosophy and of the Yale CyberSecurity Lab. He received his B.A. in philosophy from Columbia College , [1] his J.D. from Yale Law School, and his Ph.D. in philosophy from Columbia University .

  5. Ryan Shapiro - Wikipedia

    en.wikipedia.org/wiki/Ryan_Shapiro

    Paul Shapiro (brother) [1] Ryan Noah Shapiro (born 1976) [citation needed] is a doctoral student at the Massachusetts Institute of Technology Doctoral Program in History, Anthropology, Science, Technology, and Society (HASTS), a U.S. Freedom of Information Act (FOIA) researcher, and an advocate for animal rights. [2] [3]

  6. Ascher H. Shapiro - Wikipedia

    en.wikipedia.org/wiki/Ascher_H._Shapiro

    Ascher Herman Shapiro (May 20, 1916 – November 26, 2004) was a professor of Mechanical Engineering at MIT. He grew up in New York City. He grew up in New York City. Early life and education [ edit ]

  7. Shapiro inequality - Wikipedia

    en.wikipedia.org/wiki/Shapiro_inequality

    Statement of the inequality. Suppose is a natural number and are positive numbers and: Then the Shapiro inequality states that. where and . For greater values of the inequality does not hold, and the strict lower bound is with . The initial proofs of the inequality in the pivotal cases [2] and [3] rely on numerical computations.