(kostka)

  • 91Костка, Станислав — В Википедии есть статьи о других людях с такой фамилией, см. Костка. Станислав Костка Stanisław Kostka …

    Википедия

  • 92The Flaming Lips — Flaming Lips in concert 16 March 2006 Background information Origin Oklahoma City, Oklahoma, United States …

    Wikipedia

  • 93Donat Raymond — The Honourable Donat Raymond Senator for De la Vallière, Quebec In office December 20, 1926 – June 5, 1963 Appointed by William Lyon Mackenzie King Preceded by …

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  • 94List of special functions and eponyms — This is a list of special function eponyms in mathematics, to cover the theory of special functions, the differential equations they satisfy, named differential operators of the theory (but not intended to include every mathematical eponym).… …

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  • 95Diomedes Cato — (1560 to 1565 – after 1618) was an Italian born composer and lute player, who lived and worked entirely in Poland. He is known mainly for his instrumental music. He mixed the style of the late Renaissance with the emerging Baroque, and also… …

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  • 96Quebec Route 236 — Infobox road province=QC type=QC route=236 maint= direction=West/East established= decommissioned= alternate name= length km=29 length round= length ref= direction a=West direction b=East terminus a= jct|state=QC|QC|132 in Saint Stanislas de… …

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  • 97Macdonald polynomial — In mathematics, Macdonald polynomials P λ are a two parameter family of orthogonal polynomials indexed by a positive weight λ of a root system, introduced by Ian G. Macdonald (1987). They generalize several other families of orthogonal… …

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  • 98Michał Matyas — Personal information Full name Michał Franciszek Mieczysław Matyas Date of birth 28 September 1910 …

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  • 99N!-conjecture — In mathematics, the n! conjecture is the conjecture that the dimension of a certain bi graded module of diagonal harmonics is n!. It was made by A. M. Garsia and proved by M. Haiman. It implies Macdonald s positivity conjecture about his… …

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  • 100DTM-Saison 2009 — Titelverteidiger Timo Scheider auf dem Hockenheimring …

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