Kazimierz Kuratowski

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• Kazimierz Kuratowski — (* 2. Februar 1896 in Warschau, Polen; † 18. Juni 1980 in Warschau) war ein polnischer Mathematiker und Logiker. Kuratowski stammte vom Rechtsanwalt Marek Kuratow und von Rosa von Karzewski ab. Er schloss 1913 das philologische Chrzanowski… …   Deutsch Wikipedia

• Kazimierz Kuratowski — (2 février 1896 à Varsovie 18 juin 1980 à Varsovie) est un mathématicien polonais. Sommaire …   Wikipédia en Français

• Kazimierz Kuratowski — TOCleftKazimierz Kuratowski (Warsaw, February 2, 1896 ndash;June 18, 1980) was a Polish mathematician and logician.BiographyKuratowski was born a subject of Tsarist Russia. In 1913, he enrolled in an engineering course at the University of… …   Wikipedia

• Kuratowski — Kazimierz Kuratowski Kazimierz Kuratowski (* 2. Februar 1896 in Warschau, Polen; † 18. Juni 1980 in Warschau) war ein polnischer Mathematiker und Logiker. Kuratowski stammte vom Rechtsanwalt Marek Kuratow und von Rosa von Karzewski ab. Er schloss …   Deutsch Wikipedia

• Kuratowski — Kazimierz Kuratowski Kazimierz Kuratowski Kazimierz Kuratowski (2 février 1896 à Varsovie 18 juin 1980 à Varsovie) est un mathématicien polonais …   Wikipédia en Français

• Kuratowski's free set theorem — Kuratowski s free set theorem, named after Kazimierz Kuratowski, is a result of set theory, an area of mathematics. It is a result which has been largely forgotten for almost 50 years, but has been applied recently in solving several lattice… …   Wikipedia

• Kazimierz Zarankiewicz — (2 May 1902 5 September 1959) was a Polish mathematician. He was born in Częstochowa and died in London, England.His main interest was topology. He studied at the University of Warsaw, together with Zygmunt Janiszewski, Stefan Mazurkiewicz,… …   Wikipedia

• Kuratowski convergence — In mathematics, Kuratowski convergence is a notion of convergence for sequences (or, more generally, nets) of compact subsets of metric spaces, named after the Polish mathematician Kazimierz Kuratowski. Intuitively, the Kuratowski limit of a… …   Wikipedia

• Kuratowski's closure-complement problem — In the mathematical subject of topology, Kuratowski s closure complement problem refers to the statement that at most 14 distinct sets can be obtained by repeatedly applying the set operations of closure and complement to a given starting subset… …   Wikipedia

• Kuratowski closure axioms — In topology and related branches of mathematics, the Kuratowski closure axioms are a set of axioms which can be used to define a topological structure on a set. They are equivalent to the more commonly used open set definition. They were first… …   Wikipedia