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  2. Shapiro v. Thompson - Wikipedia

    en.wikipedia.org/wiki/Shapiro_v._Thompson

    Shapiro v. Thompson, 394 U.S. 618 (1969), was a landmark decision of the Supreme Court of the United States that invalidated state durational residency requirements for public assistance and helped establish a fundamental "right to travel" in U.S. law. Shapiro was a part of a set of three welfare cases all heard during the 1968–69 term by the Supreme Court, alongside Harrell v.

  3. Zorya Shapiro - Wikipedia

    en.wikipedia.org/wiki/Zorya_Shapiro

    Zorya Yakovlevna Shapiro (Russian: Зоря Яковлевна Шапиро; 7 December 1914 – 4 July 2013) was a Soviet mathematician, educator and translator. She is known for her contributions to representation theory and functional analysis in her collaboration with Israel Gelfand , and the Shapiro-Lobatinski condition in elliptical ...

  4. Norman Shapiro - Wikipedia

    en.wikipedia.org/wiki/Norman_Shapiro

    Career [ edit] Shapiro was a leading mathematician and computer scientist at the RAND Corporation think tank from 1959 until 1999. In the late 1960s and early 1970s Shapiro was the lead designer of one of the first computer-based mapping and cartography systems. In the 1970s Shapiro co-designed the MH Message Handling System. [3]

  5. Rice-Shapiro theorem - Wikipedia

    en.wikipedia.org/wiki/Rice-Shapiro_theorem

    Rice­­–Shapiro theorem. From a modification: This is a redirect from a modification of the target's title or a closely related title. For example, the words may be rearranged. Please note that there are many more specific templates. Please use { { R from alternative spelling }}, { { R from alternative hyphenation }}, { { R from alternative ...

  6. Talk:Rice–Shapiro theorem - Wikipedia

    en.wikipedia.org/wiki/Talk:Rice–Shapiro_theorem

    --Blaisorblade 20:19, 16 July 2008 (UTC) Stewart Shapiro [ edit ] There are various Shapiro , and I just guessed it was Stewart Shapiro the one involved with this theorem; there is {{fact}} (i.e. [ citation needed ] ) about this in the page, but I wanted to make the doubt clear.

  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.