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Ernst Friedrich Ferdinand Zermelo ( / zɜːrˈmɛloʊ /, German: [tsɛɐ̯ˈmeːlo]; 27 July 1871 – 21 May 1953) was a German logician and mathematician, whose work has major implications for the foundations of mathematics. He is known for his role in developing Zermelo–Fraenkel axiomatic set theory and his proof of the well-ordering theorem.
27 July 1871. Berlin, Germany. Died. 21 May 1953. Freiburg im Breisgau, Germany. Summary. Ernst Zermelo was a German mathematician who did pioneering work on the foundations of mathematics. View two larger pictures. Biography. Ernst Zermelo's parents were Ferdinand Zermelo and Maria Augusta Elisabeth Ziegler.
In history of logic: Set theory. …these problems, the German mathematician Ernest Zermelo undertook to provide an axiomatization of set theory under the influence of the axiomatic approach of Hilbert. Read More. In foundations of mathematics: Nonconstructive arguments.
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Ernst Friedrich Ferdinand Zermelo (July 27, 1871, Berlin, German Empire – May 21, 1953, Freiburg im Breisgau, West Germany) was a German mathematician, whose work has major implications for the foundations of mathematics.
Jul 7, 2020 · Ernst Friedrich Ferdinand Zermelo ( / zɜːrˈmɛloʊ /, German: [ tsɛɐ̯ˈmeːlo]; 27 July 1871 – 21 May 1953) was a German logician and mathematician, whose work has major implications for the foundations of mathematics. He is known for his role in developing Zermelo–Fraenkel axiomatic set theory and his proof of the well-ordering theorem.
About this book. This biography sheds light on all facets of the life and the achievements of Ernst Zermelo (1871-1953). Zermelo is best-known for the statement of the axiom of choice and his axiomatization of set theory. However, he also worked in applied mathematics and mathematical physics. His dissertation, for example, promoted the ...
Zermelo was the most influ-ential set-theorist of the first half of the 20th century. He is best known now for his work on the Axiom of Choice and for being the first person to give an axiomatic treatment of set theory [1].
