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Zermelo stellte in zwei Schritten, 1908 in Göttingen und 1930 in Freiburg, ein Axiomensystem der Mengenlehre auf, das heute die Grundlage der gesamten Mathematik bildet. Mit einem der Axiome, dem von ihm schon 1904 formulierten Auswahlaxiom, hat er die methodischen Möglichkeiten der Mathematik wie kein anderer nach ihm bereichert.
Abstract. Ernst Zermelo (1871–1953) is best-known for his great, pioneering work in set theory that transformed the subject. Of focal importance are his introduction of the axiom of choice in 1904 and his axiomatization of set theory in 1908. The axiom of choice led to a methodological enrichment of mathematics, and the axiomatization was the ...
Ernst Friedrich Ferdinand Zermelo (n. 27 iulie 1871 , Berlin , Regatul Prusiei , Imperiul German – d. 21 mai 1953 , Freiburg im Breisgau , RFG ) a fost un matematician german , ale cărui contribuții au jucat un rol important în crearea fundamentelor logice ale matematicii , cu implicații în filosofie .
1910. Straszewicz, Stefan. Universität Zürich. 1914. According to our current on-line database, Ernst Zermelo has 6 students and 6 descendants. We welcome any additional information. If you have additional information or corrections regarding this mathematician, please use the update form.
Ernst Zermelo was born on July 27, 1871 in Berlin, Germany. He had five sisters, though his family suffered from poor health and only three survived to adulthood. His parents also passed away when he was young, leaving him and his siblings orphans when he was seventeen. Zermelo had a deep interest in the arts, and especially in poetry.
Zermelo-Mengenlehre. Die Zermelo-Mengenlehre ist die erste publizierte axiomatische Mengenlehre; sie stammt von Ernst Zermelo und ist datiert auf den 30. Juli 1907. Sie wurde am 13. Februar 1908 in Band 65 (2. Heft) der Mathematischen Annalen unter dem Titel Untersuchungen über die Grundlagen der Mengenlehre veröffentlicht und ist die ...
Other articles where Ernst Zermelo is discussed: axiom of choice: …1904 by the German mathematician Ernst Zermelo in order to prove the “well-ordering theorem” (every set can be given an order relationship, such as less than, under which it is well ordered; i.e., every subset has a first element [see set theory: Axioms for infinite and ordered sets]).
